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@@ -1,694 +0,0 @@
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"""Simple utilitiles for fetching data from CDAWeb.
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This module provides utility functions which perform simple queries to CDAWeb.
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This module currently support all of the spacecraft that are described in
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the YAML file used by the satellite comparison script msphSatComp.py.
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Author
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------
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Eric Winter (eric.winter62@gmail.com)
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"""
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# Import standard modules.
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import datetime
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import os
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import sys
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# Import supplemental modules.
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from astropy.coordinates import SkyCoord
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import astropy.units as u
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from cdasws import CdasWs
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import numpy as np
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from spacepy.coordinates import Coords
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import spacepy.datamodel as dm
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from spacepy.time import Ticktock
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from sunpy.coordinates import frames
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# Import project modules.
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import kaipy.kaiTools as kaiTools
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import kaipy.satcomp.scutils as scutils
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# Program constants
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# Format string for CDAWeb datetime strings.
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CDAWEB_DATETIME_FORMAT = "%Y-%m-%dT%H:%M:%SZ"
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def fetch_satellite_geographic_position(spacecraft, when):
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"""Fetch the geographic position of a satellite at a specified time.
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Fetch the geographic position of a satellite at a specified time.
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Data is fetched from CDAWeb. The first returned position is assumed to
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correspond to the requested value of "when".
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Parameters
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----------
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spacecraft : str
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CDAWeb-compliant spacecraft ID.
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when : datetime.datetime
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datetime for position fetch.
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Returns
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-------
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sc_rad, sc_lat, sc_lon : float
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Geographic longitude and latitude of spacecraft (degrees) and
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radius (km).
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"""
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# Read the CDAWeb spacecraft database.
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sc_info = scutils.getScIds()
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# Create the CDAWeb connection.
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cdas = CdasWs()
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# Format the start and end time strings.
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t0 = when.strftime(CDAWEB_DATETIME_FORMAT)
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# <HACK>
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# Use the specified time as the start time, and nudge it by adding 1 minute
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# (in seconds) to get the end time.
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one_minute = 60
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t_end = when + datetime.timedelta(0, one_minute)
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# </HACK>
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t1 = t_end.strftime(CDAWEB_DATETIME_FORMAT)
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# Fetch the satellite position from CDAWeb.
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dataset = sc_info[spacecraft]['Ephem']['Id']
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variable = sc_info[spacecraft]['Ephem']['Data']
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status, data = cdas.get_data(dataset, variable, t0, t1)
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# Return if no data found.
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if data is None:
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return None, None, None
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# The ephemeris is in Cartesian coordinates.
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# Assume the first/only position returned is closest position at t0.
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# GSM coordinates have r = SQRT(x**2 + y**2 + z**2) as a 4th element,
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# and we don't need that, so only copy the first 3 elements of any
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# position.
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if data[sc_info[spacecraft]['Ephem']['Data']].shape == (3,):
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# Only 1 position was returned, so copy its first 3 elements.
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xyz = data[sc_info[spacecraft]['Ephem']['Data']][:3]
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else:
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# More than 1 position was returned, so copy the first 3 elements of
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# the first position.
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xyz = data[sc_info[spacecraft]['Ephem']['Data']][0, :3] # >1 position returned
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# Create a Coords object for the Cartesian position in the coordinate system used by
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# the spacecraft, at the start time.
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scpos = Coords(
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xyz,
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sc_info[spacecraft]['Ephem']['CoordSys'],
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'car', use_irbem=False
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)
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scpos.ticks = Ticktock(t0)
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# Convert the spacecraft coordinates to geographic spherical coordinates.
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smpos = scpos.convert('GEO', 'sph')
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sc_rad = smpos.data[0][0]
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sc_lat = smpos.data[0][1]
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sc_lon = smpos.data[0][2]
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# Return the spacecraft radius, longitude and latitude.
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return sc_rad, sc_lat, sc_lon
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def fetch_satellite_SM_position(spacecraft, when):
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"""Fetch the Solar Magnetic position of a satellite at a specified time.
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Fetch the Solar Magnetic position of a satellite at a specified time, in
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SM cartesian coordinates. Data is fetched from CDAWeb. The first returned
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position is assumed to correspond to the requested value of "when".
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Parameters
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----------
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spacecraft : str
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CDAWeb-compliant spacecraft ID.
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when : datetime.datetime
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datetime for position fetch.
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Returns
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-------
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sc_x, sc_y, sc_z : float
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Cartesian SM coordinates of spacecraft (units of kilometers).
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"""
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# Read the CDAWeb spacecraft database.
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sc_info = scutils.getScIds()
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# Create the CDAWeb connection.
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cdas = CdasWs()
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# Format the start and end time strings.
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t0 = when.strftime(CDAWEB_DATETIME_FORMAT)
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# <HACK>
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# Use the specified time as the start time, and nudge it by adding 1 minute
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# (in seconds) to get the end time.
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one_minute = 60
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t_end = when + datetime.timedelta(0, one_minute)
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# </HACK>
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t1 = t_end.strftime(CDAWEB_DATETIME_FORMAT)
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# Fetch the satellite position from CDAWeb.
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dataset = sc_info[spacecraft]['Ephem']['Id']
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variable = sc_info[spacecraft]['Ephem']['Data']
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status, data = cdas.get_data(dataset, variable, t0, t1)
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# Return if no data found.
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if data is None:
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return None, None, None
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# The ephemeris is in Cartesian coordinates.
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# Assume the first/only position returned is closest position at t0.
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# GSM coordinates have r = SQRT(x**2 + y**2 + z**2) as a 4th element,
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# and we don't need that, so only copy the first 3 elements of any
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# position.
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if data[sc_info[spacecraft]['Ephem']['Data']].shape == (3,):
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# Only 1 position was returned, so copy its first 3 elements.
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xyz = data[sc_info[spacecraft]['Ephem']['Data']][:3]
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else:
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# More than 1 position was returned, so copy the first 3 elements of
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# the first position.
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xyz = data[sc_info[spacecraft]['Ephem']['Data']][0, :3] # >1 position returned
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# Create a Coords object for the Cartesian position in the coordinate system used by
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# the spacecraft, at the start time.
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scpos = Coords(
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xyz,
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sc_info[spacecraft]['Ephem']['CoordSys'],
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'car', use_irbem=False
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)
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scpos.ticks = Ticktock(t0)
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# Convert the spacecraft coordinates to SM cartesian coordinates.
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smpos = scpos.convert('SM', 'car')
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sc_x = smpos.data[0][0]
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sc_y = smpos.data[0][1]
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sc_z = smpos.data[0][2]
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# Return the spacecraft cartesian SM coordinates.
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return sc_x, sc_y, sc_z
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def fetch_spacecraft_SM_trajectory(spacecraft, t_start, t_end):
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"""Fetch the Solar Magnetic trajectory of a spacecraft in a time range.
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Fetch the trajectory of a spacecraft in a time range, in Solar Magnetic
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Cartesian coordinates. Data is fetched from CDAWeb.
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Parameters
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----------
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spacecraft : str
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CDAWeb-compliant spacecraft ID.
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t_start, t_end : datetime.datetime
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Start and end datetime for trajectory fetch.
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Returns
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-------
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XXX : XXX
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XXX
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"""
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# Read the CDAWeb spacecraft database.
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sc_info = scutils.getScIds()
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# Create the CDAWeb connection.
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cdas = CdasWs()
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# Format the start and end time strings.
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t0 = t_start.strftime(CDAWEB_DATETIME_FORMAT)
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t1 = t_end.strftime(CDAWEB_DATETIME_FORMAT)
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# Fetch the satellite position from CDAWeb.
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dataset = sc_info[spacecraft]['Ephem']['Id']
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variable = sc_info[spacecraft]['Ephem']['Data']
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coord_sys = sc_info[spacecraft]['Ephem']['CoordSys']
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status, data = cdas.get_data(dataset, variable, t0, t1)
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# Return if no data found.
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if data is None:
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return None, None, None
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# Extract the trajectory times as datetime objects.
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# <HACK>
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# Add code to handle this in the YAML file.
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if 'Epoch_state' in data.keys():
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t_trajectory = data['Epoch_state']
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elif 'Epoch' in data.keys():
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t_trajectory = data['Epoch']
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elif 'time_tags__C1_CP_FGM_SPIN' in data.keys():
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t_trajectory = data['time_tags__C1_CP_FGM_SPIN']
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else:
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raise TypeError("Unexpected time variable!")
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# </HACK>
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# The ephemeris is in Cartesian coordinates in an arbitrary frame.
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# GSM coordinates have r = SQRT(x**2 + y**2 + z**2) as a 4th element,
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# and we don't need that, so only copy the first 3 elements of any
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# position.
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if len(data[variable].shape) == 1:
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# Only 1 position was returned, so copy its first 3 elements
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# into a 2-D array.
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xyz_trajectory = np.array([data[variable][:3]])
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else:
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# More than 1 position was returned, so copy the first 3 elements of
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# each position.
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xyz_trajectory = data[variable][:, :3] # >1 position
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# Create a Coords object for the Cartesian trajectory.
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trajectory = Coords(xyz_trajectory, coord_sys, 'car', use_irbem=False)
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trajectory.ticks = Ticktock(t_trajectory)
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# Convert the spacecraft coordinates to SM cartesian coordinates.
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trajectory_sm = trajectory.convert('SM', 'car')
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# Return the spacecraft cartesian SM coordinates.
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return trajectory_sm.x, trajectory_sm.y, trajectory_sm.z
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def fetch_satellite_magnetic_northern_footprint_position(spacecraft, when):
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"""Fetch the position of the northern magnetic footprint.
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Fetch the positions of the northern magnetic footprint for a spacecraft
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at a specified time. Data is fetched from CDAWeb. The first returned
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positions are assumed to correspond to the requested value of "when".
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Parameters
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----------
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spacecraft : str
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CDAWeb-compliant spacecraft ID.
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when : datetime.datetime
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datetime for position fetch.
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Returns
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-------
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fp_lon, fp_lat : float
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Geographic longitude and latitude (degrees) of northern magnetic
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footprint.
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"""
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# Initialize the footprint position.
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fp_lat = None
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fp_lon = None
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# Read the CDAWeb spacecraft database.
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sc_info = scutils.getScIds()
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# Create the CDAWeb connection.
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cdas = CdasWs()
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# Format the start and end time strings.
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t0 = when.strftime(CDAWEB_DATETIME_FORMAT)
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# <HACK>
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# Use the specified time as the start time, and nudge it by adding 1 minute
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# (in seconds) to get the end time.
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one_minute = 60
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t_end = when + datetime.timedelta(0, 3600)
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# </HACK>
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t1 = t_end.strftime(CDAWEB_DATETIME_FORMAT)
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# Fetch the footprint position from CDAWeb.
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dataset = sc_info[spacecraft]['MagneticFootprintNorth']['Id']
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variable = sc_info[spacecraft]['MagneticFootprintNorth']['Data']
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coordsys = sc_info[spacecraft]['MagneticFootprintNorth']['CoordSys']
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status, data = cdas.get_data(dataset, variable, t0, t1)
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# Return if no data found.
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if data is None:
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return fp_lat, fp_lon
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# Convert the position if needed.
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if coordsys == 'GEO':
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if type(variable) is list:
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# <HACK>
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# Assume index 0 is latitude, index 1 is longitude.
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fp_lat = data[variable[0]][0]
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fp_lon = data[variable[1]][0]
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# </HACK>
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else:
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raise TypeError("Unexpected variable type!")
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elif coordsys == 'GSM':
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# The position is in cartesian GSM coordinates (kilometers).
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if data[variable].shape == (3,):
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# Only 1 position was returned, so copy its first 3 elements.
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xyz = data[variable][:3]
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else:
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# More than 1 position was returned, so copy the first 3 elements of
|
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# the first position.
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xyz = data[variable][0, :3] # >1 position returned
|
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|
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# Create a Coords object for the Cartesian position in the coordinate system used by
|
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# the spacecraft, at the start time.
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fp_pos_orig = Coords(xyz, coordsys, 'car', use_irbem=False)
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fp_pos_orig.ticks = Ticktock(t0)
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# Convert the footprint coordinates to geographic spherical coordinates.
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fp_pos_sph = fp_pos_orig.convert('GEO', 'sph')
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fp_rad = fp_pos_sph.data[0][0]
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fp_lat = fp_pos_sph.data[0][1]
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fp_lon = fp_pos_sph.data[0][2]
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else:
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raise TypeError("Unexpected coordinate system: %s" % coordsys)
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# Canonicalize longitude to [-180, +180] range.
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if fp_lon > 180:
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fp_lon = fp_lon - 360
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# Return the spacecraft longitude and latitude.
|
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return fp_lat, fp_lon
|
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|
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def fetch_satellite_magnetic_southern_footprint_position(spacecraft, when):
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"""Fetch the position of the southern magnetic footprint.
|
||||
|
||||
Fetch the positions of the southern magnetic footprint for a spacecraft
|
||||
at a specified time. Data is fetched from CDAWeb. The first returned
|
||||
positions are assumed to correspond to the requested value of "when".
|
||||
|
||||
Parameters
|
||||
----------
|
||||
spacecraft : str
|
||||
CDAWeb-compliant spacecraft ID.
|
||||
when : datetime.datetime
|
||||
datetime for position fetch.
|
||||
|
||||
Returns
|
||||
-------
|
||||
fp_lon, fp_lat : float
|
||||
Geographic longitude and latitude (degrees) of southern magnetic
|
||||
footprint.
|
||||
"""
|
||||
# Initialize the footprint position.
|
||||
fp_lat = None
|
||||
fp_lon = None
|
||||
|
||||
# Read the CDAWeb spacecraft database.
|
||||
sc_info = scutils.getScIds()
|
||||
|
||||
# Create the CDAWeb connection.
|
||||
cdas = CdasWs()
|
||||
|
||||
# Format the start and end time strings.
|
||||
t0 = when.strftime(CDAWEB_DATETIME_FORMAT)
|
||||
# <HACK>
|
||||
# Use the specified time as the start time, and nudge it by adding 1 minute
|
||||
# (in seconds) to get the end time.
|
||||
one_minute = 60
|
||||
t_end = when + datetime.timedelta(0, 3600)
|
||||
# </HACK>
|
||||
t1 = t_end.strftime(CDAWEB_DATETIME_FORMAT)
|
||||
|
||||
# Fetch the footprint position from CDAWeb.
|
||||
dataset = sc_info[spacecraft]['MagneticFootprintSouth']['Id']
|
||||
variable = sc_info[spacecraft]['MagneticFootprintSouth']['Data']
|
||||
coordsys = sc_info[spacecraft]['MagneticFootprintSouth']['CoordSys']
|
||||
status, data = cdas.get_data(dataset, variable, t0, t1)
|
||||
|
||||
# Return if no data found.
|
||||
if data is None:
|
||||
return fp_lat, fp_lon
|
||||
|
||||
# Convert the position if needed.
|
||||
if coordsys == 'GEO':
|
||||
if type(variable) is list:
|
||||
# <HACK>
|
||||
# Assume index 0 is latitude, index 1 is longitude.
|
||||
fp_lat = data[variable[0]][0]
|
||||
fp_lon = data[variable[1]][0]
|
||||
# </HACK>
|
||||
else:
|
||||
raise TypeError("Unexpected variable type!")
|
||||
elif coordsys == 'GSM':
|
||||
# The position is in cartesian GSM coordinates (kilometers).
|
||||
if data[variable].shape == (3,):
|
||||
# Only 1 position was returned, so copy its first 3 elements.
|
||||
xyz = data[variable][:3]
|
||||
else:
|
||||
# More than 1 position was returned, so copy the first 3 elements of
|
||||
# the first position.
|
||||
xyz = data[variable][0, :3] # >1 position returned
|
||||
|
||||
# Create a Coords object for the Cartesian position in the coordinate system used by
|
||||
# the spacecraft, at the start time.
|
||||
fp_pos_orig = Coords(xyz, coordsys, 'car', use_irbem=False)
|
||||
fp_pos_orig.ticks = Ticktock(t0)
|
||||
|
||||
# Convert the footprint coordinates to geographic spherical coordinates.
|
||||
fp_pos_sph = fp_pos_orig.convert('GEO', 'sph')
|
||||
fp_rad = fp_pos_sph.data[0][0]
|
||||
fp_lat = fp_pos_sph.data[0][1]
|
||||
fp_lon = fp_pos_sph.data[0][2]
|
||||
else:
|
||||
raise TypeError("Unexpected coordinate system: %s" % coordsys)
|
||||
|
||||
# Canonicalize longitude to [-180, +180] range.
|
||||
if fp_lon > 180:
|
||||
fp_lon = fp_lon - 360
|
||||
|
||||
# Return the spacecraft longitude and latitude.
|
||||
return fp_lat, fp_lon
|
||||
|
||||
|
||||
def fetch_helio_spacecraft_HGS_trajectory(spacecraft, t_start, t_end, mjdc):
|
||||
"""Fetch the HGS trajectory of a spacecraft in a time range.
|
||||
|
||||
Fetch the trajectory of a spacecraft in a time range, in the HGS
|
||||
frame. Data is fetched from CDAWeb.
|
||||
|
||||
Parameters
|
||||
----------
|
||||
spacecraft : str
|
||||
CDAWeb-compliant spacecraft ID.
|
||||
t_start, t_end : datetime.datetime
|
||||
Start and end datetime for trajectory fetch.
|
||||
|
||||
Returns
|
||||
-------
|
||||
XXX : XXX
|
||||
XXX
|
||||
"""
|
||||
# Read the CDAWeb spacecraft database.
|
||||
spacecraft_data_file = os.path.join(
|
||||
os.environ["KAIJUHOME"], "kaipy", "satcomp", "sc_helio.json"
|
||||
)
|
||||
sc_info = scutils.getScIds(spacecraft_data_file=spacecraft_data_file)
|
||||
|
||||
# Create the CDAWeb connection.
|
||||
cdas = CdasWs()
|
||||
|
||||
# Format the start and end time strings.
|
||||
t0 = t_start.strftime(CDAWEB_DATETIME_FORMAT)
|
||||
t1 = t_end.strftime(CDAWEB_DATETIME_FORMAT)
|
||||
|
||||
# Fetch the satellite position from CDAWeb.
|
||||
dataset = sc_info[spacecraft]['Ephem']['Id']
|
||||
variable = sc_info[spacecraft]['Ephem']['Data']
|
||||
coord_sys = sc_info[spacecraft]['Ephem']['CoordSys']
|
||||
status, data = cdas.get_data(dataset, variable, t0, t1)
|
||||
|
||||
# Return if no data found.
|
||||
if data is None:
|
||||
return None, None, None
|
||||
|
||||
# Fetch the value of 1 AU in kilometers.
|
||||
AU_km = u.Quantity(1*u.astrophys.AU, u.km).value
|
||||
|
||||
# Fetch the value of 1 Rsun in kilometers.
|
||||
Rsun_km = u.Quantity(1*u.Rsun, u.km).value
|
||||
|
||||
# Compute the conversion factor from AU to Rsun.
|
||||
Rsun_per_AU = AU_km/Rsun_km
|
||||
|
||||
# Create SkyCoord objects for each HGI(t)/HCI(t) position/time.
|
||||
lon = data["HGI_LON"]
|
||||
lat = data["HGI_LAT"]
|
||||
# Convert radius to Rsun.
|
||||
rad = data["RAD_AU"]*Rsun_per_AU
|
||||
t = data["Epoch"]
|
||||
c = SkyCoord(
|
||||
lon*u.deg, lat*u.deg, rad*u.Rsun,
|
||||
frame=frames.HeliocentricInertial, obstime=t,
|
||||
representation_type="spherical"
|
||||
)
|
||||
|
||||
# Create the HGS(t0) coordinate frame.
|
||||
mjdc_frame = frames.HeliographicStonyhurst(obstime=kaiTools.MJD2UT(mjdc))
|
||||
|
||||
# Convert the HGI(t)/HCI(t) spherical (lon, lat, radius) positions to
|
||||
# HGS(mjdc).
|
||||
c = c.transform_to(mjdc_frame)
|
||||
|
||||
# Extract the Cartesian coordinates in units of Rsun.
|
||||
x = np.array(c.cartesian.x)
|
||||
y = np.array(c.cartesian.y)
|
||||
z = np.array(c.cartesian.z)
|
||||
|
||||
# Return the spacecraft Cartesian HGS coordinates.
|
||||
return x, y, z
|
||||
|
||||
|
||||
def fetch_helio_spacecraft_trajectory(sc_id, t_start, t_end):
|
||||
"""Fetch the trajectory of a spacecraft in a time range.
|
||||
|
||||
Fetch the trajectory of a spacecraft in a time range, in the HGS
|
||||
frame. Data is fetched from CDAWeb.
|
||||
|
||||
Parameters
|
||||
----------
|
||||
spacecraft : str
|
||||
CDAWeb-compliant spacecraft ID.
|
||||
t_start, t_end : datetime.datetime
|
||||
Start and end datetime for trajectory fetch.
|
||||
|
||||
Returns
|
||||
-------
|
||||
XXX : XXX
|
||||
XXX
|
||||
"""
|
||||
# Read the CDAWeb spacecraft database.
|
||||
sc_metadata_path = os.path.join(
|
||||
os.environ["KAIJUHOME"], "kaipy", "satcomp", "sc_helio.json"
|
||||
)
|
||||
sc_metadata = scutils.getScIds(spacecraft_data_file=sc_metadata_path)
|
||||
|
||||
# Create the CDAWeb connection.
|
||||
cdas = CdasWs()
|
||||
|
||||
# Format the start and end time strings.
|
||||
t0 = t_start.strftime(CDAWEB_DATETIME_FORMAT)
|
||||
t1 = t_end.strftime(CDAWEB_DATETIME_FORMAT)
|
||||
|
||||
# Fetch the satellite position from CDAWeb.
|
||||
cdaweb_dataset_name = sc_metadata[sc_id]["Ephem"]["Id"]
|
||||
cdaweb_variable_name = sc_metadata[sc_id]["Ephem"]["Data"]
|
||||
# coord_sys = sc_metadata[sc_id]["Ephem"]["CoordSys"]
|
||||
cdaweb_query_status, cdaweb_query_results = cdas.get_data(
|
||||
cdaweb_dataset_name, cdaweb_variable_name, t0, t1
|
||||
)
|
||||
|
||||
# Return the spacecraft data (could be None).
|
||||
return cdaweb_query_results
|
||||
|
||||
|
||||
def ingest_helio_spacecraft_trajectory(sc_id, sc_data, MJDc):
|
||||
"""XXX
|
||||
|
||||
XXX
|
||||
|
||||
Parameters
|
||||
----------
|
||||
XXX : XXX
|
||||
XXX
|
||||
|
||||
Returns
|
||||
-------
|
||||
XXX : XXX
|
||||
XXX
|
||||
"""
|
||||
# Read the CDAWeb spacecraft database.
|
||||
sc_metadata_path = os.path.join(
|
||||
os.environ["KAIJUHOME"], "kaipy", "satcomp", "sc_helio.json"
|
||||
)
|
||||
sc_metadata = scutils.getScIds(spacecraft_data_file=sc_metadata_path)
|
||||
|
||||
# Determine the coordinate system used by the CDAWeb ephemeris.
|
||||
cdaweb_coordinate_system = sc_metadata[sc_id]["Ephem"]["CoordSys"]
|
||||
|
||||
# Convert the coordinates to the GH(MJSc) frame.
|
||||
if cdaweb_coordinate_system == "GSE":
|
||||
|
||||
# GSE(t) coordinates from CDAWeb are provided as a single 2-D array
|
||||
# of Cartesian (x, y, z) values, of shape (n, 3), called "XYZ_GSE".
|
||||
# These values are in units of kilometers. The ephemeris time is
|
||||
# in a variable called "Epoch_bin".
|
||||
|
||||
# Convert the GSE(t) ephemeris locations to the gamhelio frame
|
||||
# (GH(MJDc) so that sctrack.x can interpolate gamhelio model data to
|
||||
# the spacecraft ephemeris locations.
|
||||
|
||||
# Radius of Sun in kilometers.
|
||||
R_SUN_KILOMETERS = u.Quantity(1*u.Rsun, u.km).value
|
||||
|
||||
# Convert the GSE(t) Cartesian coordinates from kilometers to R_sun.
|
||||
x = sc_data["XYZ_GSE"][:, 0]/R_SUN_KILOMETERS
|
||||
y = sc_data["XYZ_GSE"][:, 1]/R_SUN_KILOMETERS
|
||||
z = sc_data["XYZ_GSE"][:, 2]/R_SUN_KILOMETERS
|
||||
t = sc_data["Epoch"] # Always "Epoch" since results are unbinned.
|
||||
|
||||
# Create astropy.coordinates.SkyCoord objects for each GSE(t)
|
||||
# position and time.
|
||||
c = SkyCoord(
|
||||
x*u.Rsun, y*u.Rsun, z*u.Rsun,
|
||||
frame=frames.GeocentricSolarEcliptic, obstime=t,
|
||||
representation_type="cartesian"
|
||||
)
|
||||
|
||||
# Convert the MJDc from a float MJD to a UTC datetime.
|
||||
obstime = kaiTools.MJD2UT(MJDc)
|
||||
|
||||
# Create the HGS(MJDc) frame for this data.
|
||||
hgs_frame = frames.HeliographicStonyhurst(obstime=obstime)
|
||||
|
||||
# Convert the coordinates to the HGS(MJDc) frame.
|
||||
# As a SkyCoord object, the converted coordinates are available
|
||||
# in a variety of coordinate systems.
|
||||
c = c.transform_to(hgs_frame)
|
||||
|
||||
# Convert the coordinates to the GH(MJDc) frame.
|
||||
x = dm.dmarray(-c.cartesian.x)
|
||||
y = dm.dmarray(-c.cartesian.y)
|
||||
z = dm.dmarray(c.cartesian.z)
|
||||
|
||||
elif cdaweb_coordinate_system == "HGI":
|
||||
|
||||
# Fetch the value of 1 AU in kilometers.
|
||||
AU_km = u.Quantity(1*u.astrophys.AU, u.km).value
|
||||
|
||||
# Fetch the value of 1 Rsun in kilometers.
|
||||
Rsun_km = u.Quantity(1*u.Rsun, u.km).value
|
||||
|
||||
# Compute the conversion factor from AU to Rsun.
|
||||
Rsun_per_AU = AU_km/Rsun_km
|
||||
|
||||
# Fetch time, HGI latitude, longitude, and radius (convert to Rsun).
|
||||
# Note that these vaariables have different names for different
|
||||
# spacecraft.
|
||||
if "HGI_LAT" in sc_metadata[sc_id]["Ephem"]["Data"]:
|
||||
t = sc_data["Epoch"] # Unbinned
|
||||
lat = sc_data["HGI_LAT"]
|
||||
lon = sc_data["HGI_LON"]
|
||||
# Convert radius to Rsun.
|
||||
rad = sc_data["RAD_AU"]*Rsun_per_AU
|
||||
elif "heliographicLatitude" in sc_metadata[sc_id]["Ephem"]["Data"]:
|
||||
t = sc_data["Epoch"] # Unbinned
|
||||
lat = sc_data["heliographicLatitude"]
|
||||
lon = sc_data["heliographicLongitude"]
|
||||
# Convert radius to Rsun.
|
||||
rad = sc_data["radialDistance"]*Rsun_per_AU
|
||||
else:
|
||||
raise TypeError("Unexpected HGI variable name(s): %s" %
|
||||
sc_metadata[sc_id]["Ephem"]["Data"])
|
||||
|
||||
# Create SkyCoord objects for each HGI(t) position and time.
|
||||
# Note HGI = Heliographic Inertial = Heliocentric Inertial
|
||||
c = SkyCoord(
|
||||
lon*u.deg, lat*u.deg, rad*u.Rsun,
|
||||
frame=frames.HeliocentricInertial, obstime=t,
|
||||
representation_type="spherical"
|
||||
)
|
||||
|
||||
# Create the HGS(t0) coordinate frame.
|
||||
mjdc_frame = frames.HeliographicStonyhurst(obstime=kaiTools.MJD2UT(MJDc))
|
||||
|
||||
# Convert the HGI(t) spherical (lon, lat, radius) positions to HGS(MJDc)).
|
||||
c = c.transform_to(mjdc_frame)
|
||||
|
||||
# Convert the coordinates to the GH(MJDc) frame.
|
||||
x = dm.dmarray(-c.cartesian.x)
|
||||
y = dm.dmarray(-c.cartesian.y)
|
||||
z = dm.dmarray(c.cartesian.z)
|
||||
|
||||
else:
|
||||
raise TypeError("Unexpected ephemeris coordinate system: %s!" %
|
||||
cdaweb_coordinate_system)
|
||||
|
||||
# Return the converted coordinates.
|
||||
return x, y, z
|
||||
@@ -1,94 +0,0 @@
|
||||
#Various routines to deal with h5p data
|
||||
import numpy as np
|
||||
import h5py
|
||||
|
||||
#Return time at step n
|
||||
def tStep(fname,nStp=0):
|
||||
with h5py.File(fname,'r') as hf:
|
||||
gID = "Step#%d"%(nStp)
|
||||
grp = hf.get(gID)
|
||||
t = grp.attrs.get("time")
|
||||
return t
|
||||
|
||||
#Count number of timesteps in an h5p file
|
||||
def cntSteps(fname):
|
||||
with h5py.File(fname,'r') as hf:
|
||||
grps = hf.values()
|
||||
grpNames = [str(grp.name) for grp in grps]
|
||||
#Steps = [stp if "/Step#" in stp for stp in grpNames]
|
||||
Steps = [stp for stp in grpNames if "/Step#" in stp]
|
||||
nSteps = len(Steps)
|
||||
|
||||
return nSteps
|
||||
#Count number of particles in an h5p file
|
||||
def cntTPs(fname):
|
||||
with h5py.File(fname,'r') as hf:
|
||||
grp = hf.get("Step#0")
|
||||
ids = (grp.get("id")[()])
|
||||
Np = ids.shape[0]
|
||||
return Np
|
||||
|
||||
def bndTPs(fname):
|
||||
with h5py.File(fname,'r') as hf:
|
||||
grp = hf.get("Step#0")
|
||||
ids = (grp.get("id")[()])
|
||||
Np = ids.shape[0]
|
||||
nS = ids.min()
|
||||
nE = ids.max()
|
||||
return Np,nS,nE
|
||||
|
||||
#Find array index for a given particle ID (ie if block doesn't start at 1)
|
||||
def locPID(fname,pid):
|
||||
with h5py.File(fname,'r') as hf:
|
||||
grp = hf.get("Step#0")
|
||||
ids = grp.get("id")[()]
|
||||
isP = (ids == pid)
|
||||
loc = isP.argmax()
|
||||
if (ids[loc] != pid):
|
||||
print("Didn't find particle %d ..."%(pid))
|
||||
loc = None
|
||||
quit()
|
||||
return loc
|
||||
|
||||
#Given an h5part file, create a time series for a single particle w/ ID = pid
|
||||
def getH5pid(fname,vId,pid):
|
||||
p0 = locPID(fname,pid) #Find particle in array
|
||||
Nt = cntSteps(fname) #Find number of slices
|
||||
|
||||
V = np.zeros(Nt)
|
||||
t = np.zeros(Nt)
|
||||
with h5py.File(fname,'r') as hf:
|
||||
for n in range(Nt):
|
||||
#Create gId
|
||||
gId = "Step#%d"%(n)
|
||||
grp = hf.get(gId)
|
||||
t[n] = grp.attrs.get("time")
|
||||
V[n] = (grp.get(vId)[()])[p0]
|
||||
return t,V
|
||||
|
||||
#Given an h5part file, create a time series from an input string
|
||||
def getH5p(fname,vId,Mask=None):
|
||||
Nt = cntSteps(fname)
|
||||
Np = cntTPs(fname)
|
||||
t = np.zeros(Nt)
|
||||
V = np.zeros((Nt,Np))
|
||||
with h5py.File(fname,'r') as hf:
|
||||
for n in range(Nt):
|
||||
#Create gId
|
||||
gId = "Step#%d"%(n)
|
||||
grp = hf.get(gId)
|
||||
t[n] = grp.attrs.get("time")
|
||||
V[n,:] = grp.get(vId)[()]
|
||||
if (Mask is None):
|
||||
return t,V
|
||||
|
||||
else:
|
||||
return t,V[:,Mask]
|
||||
#Given an h5p file and step, get one slice of data
|
||||
def getH5pT(fname,vID="isIn",nStp=0,cutIn=False):
|
||||
with h5py.File(fname,'r') as hf:
|
||||
gID = "Step#%d"%(nStp)
|
||||
V = hf.get(gID).get(vID)[()]
|
||||
|
||||
return V
|
||||
|
||||
@@ -1,41 +0,0 @@
|
||||
#Various routines to make 3D particle trajectories
|
||||
|
||||
import numpy as np
|
||||
import h5py
|
||||
|
||||
#Nt = # of time slices
|
||||
#Np = # of particles
|
||||
#Nv = # of variables
|
||||
#xyz = |Nt,Np,3|
|
||||
#V = |Nt,Np,Nv|
|
||||
#vIDs = |Nv|
|
||||
def AddTPs(xyz,V=None,vIDs=None,fOut="tps.h5",nStp=0):
|
||||
gID = "Step#%d"%(nStp)
|
||||
oH5 = h5py.File(fOut,'w')
|
||||
Nt,Np,Nd = xyz.shape
|
||||
if (vIDs is not None):
|
||||
Nv = len(vIDs)
|
||||
else:
|
||||
Nv = 0
|
||||
|
||||
#Create step data
|
||||
oH5.create_group(gID)
|
||||
oH5[gID].attrs.create("time",nStp)
|
||||
|
||||
for m in range(Np):
|
||||
lID = "Line#%d"%(m)
|
||||
|
||||
#Add connectivity
|
||||
ijL = np.zeros((Nt-1,2),dtype=int)
|
||||
ijL[:,0] = np.arange(Nt-1)
|
||||
ijL[:,1] = np.arange(1,Nt)
|
||||
#Save line data
|
||||
oH5[gID].create_group(lID)
|
||||
oH5[gID][lID].attrs.create("Np",Nt)
|
||||
oH5[gID][lID].create_dataset("xyz",data=np.single(xyz[:,m,:]))
|
||||
oH5[gID][lID].create_dataset("LCon",data=ijL)
|
||||
|
||||
for i in range(Nv):
|
||||
oH5[gID][lID].create_dataset(vIDs[i],data=np.single(V[:,m,i]))
|
||||
|
||||
oH5.close()
|
||||
@@ -1,86 +0,0 @@
|
||||
#Various routines to deal with K-Cylinders from PSDs
|
||||
import numpy as np
|
||||
import datetime
|
||||
import h5py
|
||||
import kaipy.kaiViz as kv
|
||||
|
||||
#Get grid from K-Cyl
|
||||
def getGrid(fIn,do4D=False):
|
||||
with h5py.File(fIn,'r') as hf:
|
||||
X3 = hf["X"][()].T
|
||||
Y3 = hf["Y"][()].T
|
||||
Z3 = hf["Z"][()].T
|
||||
if (do4D):
|
||||
Ai = hf["A"][()].T
|
||||
|
||||
xx = X3[:,:,0]
|
||||
yy = Y3[:,:,0]
|
||||
Zi = Z3[0,0,:]
|
||||
Ki = 10**Zi
|
||||
Kc = 0.5*(Ki[0:-1] + Ki[1:])
|
||||
if (do4D):
|
||||
Ac = 0.5*(Ai[0:-1] + Ai[1:])
|
||||
return xx,yy,Ki,Kc,Ai,Ac
|
||||
else:
|
||||
return xx,yy,Ki,Kc
|
||||
|
||||
def getSlc(fIn,nStp=0,vID="jPSD",doWrap=False):
|
||||
gID = "Step#%d"%(nStp)
|
||||
with h5py.File(fIn,'r') as hf:
|
||||
V = hf[gID][vID][()].T
|
||||
if (doWrap):
|
||||
return kv.reWrap(V)
|
||||
else:
|
||||
return V
|
||||
|
||||
#Pressure anisotropy
|
||||
#doAsym : Px/Pz-1
|
||||
#!doAsym: Px/(Px+Pz)
|
||||
|
||||
def PIso(fIn,nStp=0,pCut=1.0e-3,doAsym=False):
|
||||
Pxy = getSlc(fIn,nStp,"Pxy")
|
||||
Pz = getSlc(fIn,nStp,"Pz" )
|
||||
Pk = 2*Pxy+Pz
|
||||
Nx,Ny = Pz.shape
|
||||
pR = np.zeros((Nx,Ny))
|
||||
|
||||
for i in range(Nx):
|
||||
for j in range(Ny):
|
||||
|
||||
if (Pk[i,j]>pCut and Pz[i,j]>pCut):
|
||||
if (doAsym):
|
||||
pR[i,j] = Pxy[i,j]/Pz[i,j] - 1.0
|
||||
else:
|
||||
pR[i,j] = Pxy[i,j]/(Pxy[i,j]+Pz[i,j])
|
||||
else:
|
||||
if (doAsym):
|
||||
pR[i,j] = 0.0
|
||||
else:
|
||||
pR[i,j] = np.nan
|
||||
return pR
|
||||
|
||||
#Equatorial grids (option for wrapping for contours)
|
||||
def getEQGrid(fIn,doCenter=False,doWrap=False):
|
||||
if (doWrap):
|
||||
doCenter = True
|
||||
with h5py.File(fIn,'r') as hf:
|
||||
xx = hf["X"][()].T
|
||||
yy = hf["Y"][()].T
|
||||
|
||||
if (not doCenter):
|
||||
return xx,yy
|
||||
|
||||
Ngi,Ngj = xx.shape
|
||||
Ni = Ngi-1; Nj = Ngj-1
|
||||
xxc = np.zeros((Ni,Nj))
|
||||
yyc = np.zeros((Ni,Nj))
|
||||
|
||||
xxc = 0.25*( xx[0:Ngi-1,0:Ngj-1] + xx[1:Ngi,0:Ngj-1] + xx[0:Ngi-1,1:Ngj] + xx[1:Ngi,1:Ngj])
|
||||
yyc = 0.25*( yy[0:Ngi-1,0:Ngj-1] + yy[1:Ngi,0:Ngj-1] + yy[0:Ngi-1,1:Ngj] + yy[1:Ngi,1:Ngj])
|
||||
|
||||
if (not doWrap):
|
||||
return xxc,yyc
|
||||
else:
|
||||
return kv.reWrap(xxc),kv.reWrap(yyc)
|
||||
|
||||
|
||||
@@ -1,257 +0,0 @@
|
||||
#High contrast red-orange-white-cyan-blue colorbar for dBn quick look plots
|
||||
255 0 1
|
||||
255 3 2
|
||||
255 6 3
|
||||
255 9 3
|
||||
255 12 4
|
||||
255 15 5
|
||||
255 18 6
|
||||
255 21 7
|
||||
255 24 8
|
||||
255 27 9
|
||||
255 30 10
|
||||
255 33 11
|
||||
255 37 12
|
||||
255 40 13
|
||||
255 43 14
|
||||
255 46 14
|
||||
255 49 15
|
||||
255 52 16
|
||||
255 55 17
|
||||
255 58 18
|
||||
255 61 19
|
||||
255 64 20
|
||||
255 67 21
|
||||
255 70 22
|
||||
255 73 23
|
||||
255 76 23
|
||||
255 79 24
|
||||
255 82 25
|
||||
255 85 26
|
||||
255 88 27
|
||||
255 91 28
|
||||
255 94 29
|
||||
255 97 30
|
||||
255 100 31
|
||||
255 103 32
|
||||
255 106 33
|
||||
255 110 34
|
||||
255 113 34
|
||||
255 116 35
|
||||
255 119 36
|
||||
255 122 37
|
||||
255 125 38
|
||||
255 128 39
|
||||
255 131 40
|
||||
255 134 41
|
||||
255 137 42
|
||||
255 140 43
|
||||
255 143 44
|
||||
255 146 44
|
||||
255 149 45
|
||||
255 152 46
|
||||
255 155 47
|
||||
255 158 48
|
||||
255 161 49
|
||||
255 164 50
|
||||
255 167 51
|
||||
255 170 52
|
||||
255 173 53
|
||||
255 176 54
|
||||
255 180 54
|
||||
255 183 55
|
||||
255 186 56
|
||||
255 189 57
|
||||
255 192 58
|
||||
255 194 59
|
||||
255 195 63
|
||||
255 196 66
|
||||
255 197 69
|
||||
255 198 72
|
||||
255 199 75
|
||||
255 200 78
|
||||
255 201 81
|
||||
255 202 84
|
||||
255 203 87
|
||||
255 204 90
|
||||
255 205 93
|
||||
255 206 96
|
||||
255 207 100
|
||||
255 208 103
|
||||
255 209 106
|
||||
255 210 109
|
||||
255 211 112
|
||||
255 212 115
|
||||
255 213 118
|
||||
255 214 121
|
||||
255 215 124
|
||||
255 216 127
|
||||
255 217 130
|
||||
255 217 133
|
||||
255 218 136
|
||||
255 219 140
|
||||
255 220 143
|
||||
255 221 146
|
||||
255 222 149
|
||||
255 223 152
|
||||
255 224 155
|
||||
255 225 158
|
||||
255 226 161
|
||||
255 227 164
|
||||
255 228 167
|
||||
255 229 170
|
||||
255 230 173
|
||||
255 231 176
|
||||
255 232 180
|
||||
255 233 183
|
||||
255 234 186
|
||||
255 235 189
|
||||
255 236 192
|
||||
255 237 195
|
||||
255 238 198
|
||||
255 239 201
|
||||
255 240 204
|
||||
255 241 207
|
||||
255 242 210
|
||||
255 243 213
|
||||
255 244 217
|
||||
255 245 220
|
||||
255 246 223
|
||||
255 247 226
|
||||
255 248 229
|
||||
255 249 232
|
||||
255 249 235
|
||||
255 250 238
|
||||
255 251 241
|
||||
255 252 244
|
||||
255 253 247
|
||||
255 254 250
|
||||
255 255 253
|
||||
253 255 255
|
||||
249 255 255
|
||||
245 255 255
|
||||
241 255 255
|
||||
237 255 255
|
||||
233 255 255
|
||||
229 255 255
|
||||
225 255 255
|
||||
221 255 255
|
||||
217 255 255
|
||||
213 255 255
|
||||
209 255 255
|
||||
205 255 255
|
||||
201 255 255
|
||||
197 255 255
|
||||
193 255 255
|
||||
189 255 255
|
||||
185 255 255
|
||||
181 255 255
|
||||
177 255 255
|
||||
173 255 255
|
||||
169 255 255
|
||||
165 255 255
|
||||
161 255 255
|
||||
157 255 255
|
||||
153 255 255
|
||||
149 255 255
|
||||
145 255 255
|
||||
141 255 255
|
||||
137 255 255
|
||||
133 255 255
|
||||
129 255 255
|
||||
125 255 255
|
||||
121 255 255
|
||||
117 255 255
|
||||
113 255 255
|
||||
109 255 255
|
||||
105 255 255
|
||||
101 255 255
|
||||
97 255 255
|
||||
93 255 255
|
||||
89 255 255
|
||||
85 255 255
|
||||
81 255 255
|
||||
77 255 255
|
||||
73 255 255
|
||||
69 255 255
|
||||
65 255 255
|
||||
61 255 255
|
||||
57 255 255
|
||||
53 255 255
|
||||
49 255 255
|
||||
45 255 255
|
||||
41 255 255
|
||||
37 255 255
|
||||
33 255 255
|
||||
29 255 255
|
||||
25 255 255
|
||||
21 255 255
|
||||
17 255 255
|
||||
13 255 255
|
||||
9 255 255
|
||||
5 255 255
|
||||
1 255 255
|
||||
0 253 255
|
||||
0 249 255
|
||||
0 245 255
|
||||
0 241 255
|
||||
0 237 255
|
||||
0 233 255
|
||||
0 229 255
|
||||
0 225 255
|
||||
0 221 255
|
||||
0 217 255
|
||||
0 213 255
|
||||
0 209 255
|
||||
0 205 255
|
||||
0 201 255
|
||||
0 197 255
|
||||
0 193 255
|
||||
0 189 255
|
||||
0 185 255
|
||||
0 181 255
|
||||
0 177 255
|
||||
0 173 255
|
||||
0 169 255
|
||||
0 164 255
|
||||
0 160 255
|
||||
0 156 255
|
||||
0 152 255
|
||||
0 148 255
|
||||
0 144 255
|
||||
0 140 255
|
||||
0 136 255
|
||||
0 132 255
|
||||
0 128 255
|
||||
0 124 255
|
||||
0 120 255
|
||||
0 116 255
|
||||
0 112 255
|
||||
0 108 255
|
||||
0 104 255
|
||||
0 100 255
|
||||
0 96 255
|
||||
0 92 255
|
||||
0 88 255
|
||||
0 84 255
|
||||
0 80 255
|
||||
0 76 255
|
||||
0 72 255
|
||||
0 68 255
|
||||
0 64 255
|
||||
0 60 255
|
||||
0 56 255
|
||||
0 52 255
|
||||
0 48 255
|
||||
0 44 255
|
||||
0 40 255
|
||||
0 36 255
|
||||
0 32 255
|
||||
0 28 255
|
||||
0 24 255
|
||||
0 20 255
|
||||
0 16 255
|
||||
0 12 255
|
||||
0 8 255
|
||||
0 4 255
|
||||
0 0 255
|
||||
@@ -1,257 +0,0 @@
|
||||
#Colorbar for MLT line plots matching color palette of SuperMAG SMRhh
|
||||
255 194 1
|
||||
255 191 1
|
||||
255 188 1
|
||||
255 185 1
|
||||
255 182 1
|
||||
255 179 1
|
||||
255 176 1
|
||||
255 173 1
|
||||
255 170 1
|
||||
255 167 1
|
||||
255 164 1
|
||||
255 160 1
|
||||
255 157 1
|
||||
255 154 1
|
||||
255 151 1
|
||||
255 148 1
|
||||
255 145 1
|
||||
255 142 1
|
||||
255 139 1
|
||||
255 136 1
|
||||
255 133 1
|
||||
255 130 1
|
||||
255 127 1
|
||||
255 124 0
|
||||
255 121 0
|
||||
255 118 0
|
||||
255 115 0
|
||||
255 112 0
|
||||
255 109 0
|
||||
255 106 0
|
||||
255 103 0
|
||||
255 100 0
|
||||
255 97 0
|
||||
255 94 0
|
||||
255 91 0
|
||||
255 87 0
|
||||
255 84 0
|
||||
255 81 0
|
||||
255 78 0
|
||||
255 75 0
|
||||
255 72 0
|
||||
255 69 0
|
||||
255 66 0
|
||||
255 63 0
|
||||
255 60 0
|
||||
255 57 0
|
||||
255 54 0
|
||||
255 51 0
|
||||
255 48 0
|
||||
255 45 0
|
||||
255 42 0
|
||||
255 39 0
|
||||
255 36 0
|
||||
255 33 0
|
||||
255 30 0
|
||||
255 27 0
|
||||
255 24 0
|
||||
255 21 0
|
||||
255 17 0
|
||||
255 14 0
|
||||
255 11 0
|
||||
255 8 0
|
||||
255 5 0
|
||||
255 2 0
|
||||
255 0 1
|
||||
251 0 5
|
||||
247 0 9
|
||||
243 0 13
|
||||
239 0 17
|
||||
235 0 21
|
||||
231 0 25
|
||||
227 0 29
|
||||
223 0 33
|
||||
219 0 37
|
||||
215 0 41
|
||||
211 0 45
|
||||
207 0 49
|
||||
203 0 53
|
||||
199 0 57
|
||||
195 0 61
|
||||
191 0 65
|
||||
187 0 69
|
||||
183 0 73
|
||||
179 0 77
|
||||
175 0 81
|
||||
171 0 85
|
||||
167 0 89
|
||||
162 0 93
|
||||
158 0 97
|
||||
154 0 101
|
||||
150 0 105
|
||||
146 0 109
|
||||
142 0 113
|
||||
138 0 117
|
||||
134 0 121
|
||||
130 0 125
|
||||
126 0 129
|
||||
122 0 133
|
||||
118 0 137
|
||||
114 0 141
|
||||
110 0 145
|
||||
106 0 149
|
||||
102 0 153
|
||||
98 0 157
|
||||
94 0 161
|
||||
90 0 165
|
||||
86 0 169
|
||||
82 0 173
|
||||
78 0 177
|
||||
74 0 181
|
||||
70 0 185
|
||||
66 0 189
|
||||
62 0 193
|
||||
58 0 197
|
||||
54 0 201
|
||||
50 0 205
|
||||
46 0 209
|
||||
42 0 213
|
||||
38 0 217
|
||||
34 0 221
|
||||
30 0 225
|
||||
26 0 229
|
||||
22 0 233
|
||||
18 0 237
|
||||
14 0 241
|
||||
10 0 245
|
||||
6 0 249
|
||||
2 0 253
|
||||
0 2 253
|
||||
0 6 249
|
||||
0 10 245
|
||||
0 14 241
|
||||
0 18 237
|
||||
0 22 233
|
||||
0 26 229
|
||||
0 30 225
|
||||
0 34 221
|
||||
0 38 217
|
||||
0 42 213
|
||||
0 46 209
|
||||
0 50 205
|
||||
0 54 201
|
||||
0 58 197
|
||||
0 62 193
|
||||
0 66 189
|
||||
0 70 185
|
||||
0 74 181
|
||||
0 78 177
|
||||
0 82 173
|
||||
0 86 169
|
||||
0 90 165
|
||||
0 94 161
|
||||
0 98 157
|
||||
0 102 153
|
||||
0 106 149
|
||||
0 110 145
|
||||
0 114 141
|
||||
0 118 137
|
||||
0 122 133
|
||||
0 126 129
|
||||
0 130 125
|
||||
0 134 121
|
||||
0 138 117
|
||||
0 142 113
|
||||
0 146 109
|
||||
0 150 105
|
||||
0 154 101
|
||||
0 158 97
|
||||
0 162 93
|
||||
0 167 89
|
||||
0 171 85
|
||||
0 175 81
|
||||
0 179 77
|
||||
0 183 73
|
||||
0 187 69
|
||||
0 191 65
|
||||
0 195 61
|
||||
0 199 57
|
||||
0 203 53
|
||||
0 207 49
|
||||
0 211 45
|
||||
0 215 41
|
||||
0 219 37
|
||||
0 223 33
|
||||
0 227 29
|
||||
0 231 25
|
||||
0 235 21
|
||||
0 239 17
|
||||
0 243 13
|
||||
0 247 9
|
||||
0 251 5
|
||||
0 255 1
|
||||
3 255 0
|
||||
7 254 0
|
||||
11 253 0
|
||||
15 252 0
|
||||
19 251 0
|
||||
23 250 0
|
||||
27 249 0
|
||||
31 248 0
|
||||
35 247 0
|
||||
39 246 0
|
||||
43 245 0
|
||||
47 245 0
|
||||
51 244 0
|
||||
55 243 0
|
||||
59 242 0
|
||||
63 241 0
|
||||
67 240 0
|
||||
71 239 0
|
||||
75 238 0
|
||||
79 237 0
|
||||
83 236 0
|
||||
87 235 0
|
||||
91 234 0
|
||||
95 233 0
|
||||
99 232 0
|
||||
103 231 0
|
||||
107 230 0
|
||||
111 229 0
|
||||
115 228 0
|
||||
119 227 0
|
||||
123 226 0
|
||||
127 225 0
|
||||
131 224 0
|
||||
135 223 0
|
||||
139 222 0
|
||||
143 222 0
|
||||
147 221 0
|
||||
151 220 0
|
||||
155 219 0
|
||||
159 218 0
|
||||
163 217 0
|
||||
168 216 0
|
||||
172 215 0
|
||||
176 214 0
|
||||
180 213 0
|
||||
184 212 0
|
||||
188 211 0
|
||||
192 210 0
|
||||
196 209 0
|
||||
200 208 0
|
||||
204 207 0
|
||||
208 206 0
|
||||
212 205 0
|
||||
216 204 0
|
||||
220 203 0
|
||||
224 202 0
|
||||
228 201 0
|
||||
232 200 0
|
||||
236 200 0
|
||||
240 199 0
|
||||
244 198 0
|
||||
248 197 0
|
||||
252 196 0
|
||||
255 195 0
|
||||
@@ -1,15 +0,0 @@
|
||||
import matplotlib as mpl
|
||||
import numpy as np
|
||||
import os
|
||||
|
||||
#Pull colormap from text file
|
||||
__location__ = os.path.realpath(os.path.join(os.getcwd(), os.path.dirname(__file__)))
|
||||
|
||||
fIn = os.path.join(__location__,"cmDDiv.txt")
|
||||
Q = np.loadtxt(fIn,skiprows=1)
|
||||
cmDiv = mpl.colors.ListedColormap(Q/255.0)
|
||||
|
||||
fIn = os.path.join(__location__,"cmMLT.txt")
|
||||
Q = np.loadtxt(fIn,skiprows=1)
|
||||
cmMLT = mpl.colors.ListedColormap(Q/255.0)
|
||||
|
||||
@@ -1,535 +0,0 @@
|
||||
#Various routines to help with restart upscaling
|
||||
#Updated to work w/ new-form restarts
|
||||
|
||||
import h5py
|
||||
import numpy as np
|
||||
import scipy
|
||||
from scipy.spatial import ConvexHull
|
||||
import kaipy.kaiH5 as kh5
|
||||
import os
|
||||
import kaipy.gamera.gamGrids as gg
|
||||
|
||||
TINY = 1.0e-8
|
||||
NumG = 4
|
||||
IDIR = 0
|
||||
JDIR = 1
|
||||
KDIR = 2
|
||||
|
||||
#Compare two restart sets to check if they're identical
|
||||
def CompRestarts(iStr,oStr,nRes,Ri,Rj,Rk):
|
||||
vIDs = ["X","Y","Z","Gas","oGas","Bxyz","oBxyz","magFlux","omagFlux"]
|
||||
|
||||
for i in range(Ri):
|
||||
for j in range(Rj):
|
||||
for k in range(Rk):
|
||||
fIn1 = kh5.genName(iStr,i,j,k,Ri,Rj,Rk,nRes)
|
||||
fIn2 = kh5.genName(oStr,i,j,k,Ri,Rj,Rk,nRes)
|
||||
|
||||
kh5.CheckOrDie(fIn1)
|
||||
i1H5 = h5py.File(fIn1,'r')
|
||||
kh5.CheckOrDie(fIn2)
|
||||
i2H5 = h5py.File(fIn2,'r')
|
||||
|
||||
#print("Rijk = %d,%d,%d"%(i,j,k))
|
||||
for v in vIDs:
|
||||
Q1 = i1H5[v][:]
|
||||
Q2 = i2H5[v][:]
|
||||
#print("\tDelta-%-12s = %12.5e, Tot = %e,%e"%(v,np.abs(Q1-Q2).sum(),np.abs(Q1).sum(),np.abs(Q2).sum()))
|
||||
|
||||
|
||||
# #Lazy interior loop
|
||||
# if (v == "magFlux"):
|
||||
# Nd,Nk,Nj,Ni = Q1.shape
|
||||
|
||||
# for ii in range(Ni):
|
||||
# for jj in range(Nj):
|
||||
# for kk in range(Nk):
|
||||
# if (np.abs(Q1[:,kk,jj,ii]).min() > TINY):
|
||||
# dQ = np.abs(Q1[:,kk,jj,ii]-Q2[:,kk,jj,ii]).sum()
|
||||
# if (dQ>TINY):
|
||||
# print("ijk, dQ = %d,%d,%d,%e"%(ii,jj,kk,dQ))
|
||||
# print(Q1[:,kk,jj,ii])
|
||||
# print(Q2[:,kk,jj,ii])
|
||||
|
||||
# #dQ = np.abs(Q1[:,kk,jj,ii]-Q2[:,kk,jj,ii]).sum()
|
||||
# #dQ = np.abs(Q1[0,kk,jj,ii]-Q2[0,kk,jj,ii]).sum()
|
||||
|
||||
|
||||
#Close up
|
||||
i1H5.close()
|
||||
i2H5.close()
|
||||
|
||||
|
||||
#Get full data from a tiled restart file
|
||||
def PullRestartMPI(bStr,nRes,Ri,Rj,Rk):
|
||||
doInit = True
|
||||
for i in range(Ri):
|
||||
for j in range(Rj):
|
||||
for k in range(Rk):
|
||||
fIn = kh5.genName(bStr,i,j,k,Ri,Rj,Rk,nRes)
|
||||
kh5.CheckOrDie(fIn)
|
||||
#print("Reading from %s"%(fIn))
|
||||
#Open input file
|
||||
iH5 = h5py.File(fIn,'r')
|
||||
|
||||
if (doInit):
|
||||
fIn0 = fIn
|
||||
#Get size (w/ halos)
|
||||
Ns,Nv,Nk,Nj,Ni = iH5['Gas'].shape
|
||||
doGas0 = ('Gas0' in iH5.keys())
|
||||
Nkp = Nk-2*NumG
|
||||
Njp = Nj-2*NumG
|
||||
Nip = Ni-2*NumG
|
||||
|
||||
#Get combined size (w/ ghosts)
|
||||
NkT = Rk*Nkp + 2*NumG
|
||||
NjT = Rj*Njp + 2*NumG
|
||||
NiT = Ri*Nip + 2*NumG
|
||||
|
||||
#Allocate arrays (global)
|
||||
nG = np.zeros((Ns,Nv,NkT,NjT,NiT))
|
||||
oG = np.zeros((Ns,Nv,NkT,NjT,NiT))
|
||||
|
||||
if (doGas0):
|
||||
G0 = np.zeros((Ns,Nv,NkT,NjT,NiT))
|
||||
else:
|
||||
G0 = None
|
||||
nM = np.zeros((3,NkT+1,NjT+1,NiT+1))
|
||||
oM = np.zeros((3,NkT+1,NjT+1,NiT+1))
|
||||
nB = np.zeros((3,NkT ,NjT ,NiT ))
|
||||
oB = np.zeros((3,NkT ,NjT ,NiT ))
|
||||
|
||||
X = np.zeros((NkT+1,NjT+1,NiT+1))
|
||||
Y = np.zeros((NkT+1,NjT+1,NiT+1))
|
||||
Z = np.zeros((NkT+1,NjT+1,NiT+1))
|
||||
|
||||
#Fill w/ nans for testing
|
||||
nM[:] = np.nan
|
||||
nG[:] = np.nan
|
||||
nB[:] = np.nan
|
||||
oM[:] = np.nan
|
||||
oG[:] = np.nan
|
||||
oB[:] = np.nan
|
||||
|
||||
X[:] = np.nan
|
||||
Y[:] = np.nan
|
||||
Z[:] = np.nan
|
||||
|
||||
doInit = False
|
||||
|
||||
#Get grids
|
||||
Corner2Global(X,"X",iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp)
|
||||
Corner2Global(Y,"Y",iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp)
|
||||
Corner2Global(Z,"Z",iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp)
|
||||
|
||||
#Get cell-centered quantities
|
||||
Gas2Global(nG, "Gas",iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp)
|
||||
Gas2Global(oG,"oGas",iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp)
|
||||
if (doGas0):
|
||||
Gas2Global(G0,"Gas0",iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp)
|
||||
|
||||
Bvec2Global(nB, "Bxyz",iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp)
|
||||
Bvec2Global(oB,"oBxyz",iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp)
|
||||
#Get face-centered quantities
|
||||
Flux2Global(nM, "magFlux",iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp)
|
||||
Flux2Global(oM,"omagFlux",iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp)
|
||||
|
||||
#print("\tMPI (%d,%d,%d) = [%d,%d]x[%d,%d]x[%d,%d]"%(i,j,k,iS,iE,jS,jE,kS,kE))
|
||||
#print("\tGrid indices = (%d,%d)x(%d,%d)x(%d,%d)"%(iSg,iEg,jSg,jEg,kSg,kEg))
|
||||
|
||||
#Close up
|
||||
iH5.close()
|
||||
|
||||
# print(np.isnan(G).sum(),G.size)
|
||||
# print(np.isnan(X).sum(),X.size)
|
||||
# print(np.isnan(M).sum(),M.size)
|
||||
|
||||
return X,Y,Z,nG,nM,nB,oG,oM,oB,G0,fIn0
|
||||
|
||||
def Gas2Global(G,vID,iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp):
|
||||
Ns,Nv,NkT,NjT,NiT = G.shape
|
||||
Nk = Nkp + 2*NumG
|
||||
Nj = Njp + 2*NumG
|
||||
Ni = Nip + 2*NumG
|
||||
|
||||
locG = np.zeros((Ns,Nv,Nk,Nj,Ni))
|
||||
locG = iH5[vID][:]
|
||||
|
||||
#Set general global/local indices
|
||||
iS,iE,iSg,iEg = ccL2G(i,Ri,Nip)
|
||||
jS,jE,jSg,jEg = ccL2G(j,Rj,Njp)
|
||||
kS,kE,kSg,kEg = ccL2G(k,Rk,Nkp)
|
||||
|
||||
G[:,:,kSg:kEg,jSg:jEg,iSg:iEg] = locG[:,:,kS:kE,jS:jE,iS:iE]
|
||||
def Bvec2Global(B,vID,iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp):
|
||||
Nd,NkT,NjT,NiT = B.shape
|
||||
Nk = Nkp + 2*NumG
|
||||
Nj = Njp + 2*NumG
|
||||
Ni = Nip + 2*NumG
|
||||
|
||||
locB = np.zeros((Nd,Nk,Nj,Ni))
|
||||
locB = iH5[vID][:]
|
||||
|
||||
#Set general global/local indices
|
||||
iS,iE,iSg,iEg = ccL2G(i,Ri,Nip)
|
||||
jS,jE,jSg,jEg = ccL2G(j,Rj,Njp)
|
||||
kS,kE,kSg,kEg = ccL2G(k,Rk,Nkp)
|
||||
|
||||
B[:,kSg:kEg,jSg:jEg,iSg:iEg] = locB[:,kS:kE,jS:jE,iS:iE]
|
||||
|
||||
def Flux2Global(M,vID,iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp):
|
||||
Nd,NkT1,NjT1,NiT1 = M.shape
|
||||
|
||||
Nk = Nkp + 2*NumG
|
||||
Nj = Njp + 2*NumG
|
||||
Ni = Nip + 2*NumG
|
||||
locM = np.zeros((Nd,Nk+1,Nj+1,Ni+1))
|
||||
locM = iH5[vID][:]
|
||||
|
||||
#Set global/local indices
|
||||
iS,iE,iSg,iEg = ccL2G(i,Ri,Nip)
|
||||
jS,jE,jSg,jEg = ccL2G(j,Rj,Njp)
|
||||
kS,kE,kSg,kEg = ccL2G(k,Rk,Nkp)
|
||||
M[:,kSg:kEg+1,jSg:jEg+1,iSg:iEg+1] = locM[:,kS:kE+1,jS:jE+1,iS:iE+1]
|
||||
|
||||
def ccL2G(i,Ri,Nip):
|
||||
#Set general case of only active
|
||||
iS = NumG
|
||||
iE = iS+Nip+1
|
||||
iSg = NumG + i*Nip
|
||||
iEg = iSg+Nip+1
|
||||
|
||||
if (i == 0):
|
||||
#Need low-i ghosts
|
||||
iS = 0
|
||||
iSg = iSg-NumG
|
||||
if (i == (Ri-1)):
|
||||
iE = iE +NumG
|
||||
iEg = iEg+NumG
|
||||
return iS,iE,iSg,iEg
|
||||
|
||||
#Pull corner-centered variables w/ halos into global sized grid
|
||||
def Corner2Global(Q,vID,iH5,i,j,k,Ri,Rj,Rk,Nip,Njp,Nkp):
|
||||
iS = i*Nip
|
||||
iE = iS+Nip
|
||||
jS = j*Njp
|
||||
jE = jS+Njp
|
||||
kS = k*Nkp
|
||||
kE = kS+Nkp
|
||||
iSg = iS -NumG + NumG
|
||||
iEg = iS+Nip+NumG+1 + NumG
|
||||
jSg = jS -NumG + NumG
|
||||
jEg = jS+Njp+NumG+1 + NumG
|
||||
kSg = kS -NumG + NumG
|
||||
kEg = kS+Nkp+NumG+1 + NumG
|
||||
|
||||
Q[kSg:kEg,jSg:jEg,iSg:iEg] = iH5[vID][:]
|
||||
|
||||
#Push restart data w/ ghosts to an output tiling
|
||||
def PushRestartMPI(outid,nRes,Ri,Rj,Rk,X,Y,Z,nG,nM,nB,oG,oM,oB,G0,f0,dtScl=1.0):
|
||||
if (G0 is not None):
|
||||
doGas0 = True
|
||||
|
||||
#print(X.shape,nG.shape,nM.shape,nB.shape)
|
||||
Ns,Nv,NkT,NjT,NiT = nG.shape
|
||||
Nkp = (NkT-2*NumG)//Rk
|
||||
Njp = (NjT-2*NumG)//Rj
|
||||
Nip = (NiT-2*NumG)//Ri
|
||||
|
||||
print("Reading attributes from %s"%(f0))
|
||||
iH5 = h5py.File(f0,'r')
|
||||
|
||||
#print("Splitting (%d,%d,%d) cells into (%d,%d,%d) x (%d,%d,%d) [Cells,MPI]"%(Ni,Nj,Nk,Nip,Njp,Nkp,Ri,Rj,Rk))
|
||||
#Loop over output slices and create restarts
|
||||
for i in range(Ri):
|
||||
for j in range(Rj):
|
||||
for k in range(Rk):
|
||||
fOut = kh5.genName(outid,i,j,k,Ri,Rj,Rk,nRes)
|
||||
#print("Writing to %s"%(fOut))
|
||||
|
||||
if (os.path.exists(fOut)):
|
||||
os.remove(fOut)
|
||||
#Open output file
|
||||
oH5 = h5py.File(fOut,'w')
|
||||
|
||||
#Transfer attributes to output
|
||||
for ak in iH5.attrs.keys():
|
||||
aStr = str(ak)
|
||||
#print(aStr)
|
||||
if (aStr == "dt0"):
|
||||
oH5.attrs.create(ak,dtScl*iH5.attrs[aStr])
|
||||
print(dtScl*iH5.attrs[aStr])
|
||||
else:
|
||||
|
||||
oH5.attrs.create(ak,iH5.attrs[aStr])
|
||||
#Base indices
|
||||
iS = i*Nip
|
||||
iE = iS+Nip
|
||||
jS = j*Njp
|
||||
jE = jS+Njp
|
||||
kS = k*Nkp
|
||||
kE = kS+Nkp
|
||||
#Do subgrids
|
||||
iSg = iS -NumG + NumG
|
||||
iEg = iS+Nip+NumG+1 + NumG
|
||||
jSg = jS -NumG + NumG
|
||||
jEg = jS+Njp+NumG+1 + NumG
|
||||
kSg = kS -NumG + NumG
|
||||
kEg = kS+Nkp+NumG+1 + NumG
|
||||
ijkX = X[kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
ijkY = Y[kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
ijkZ = Z[kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
#Do face fluxes (same indices as subgrids)
|
||||
ijknM = nM [:,kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
ijkoM = oM [:,kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
|
||||
#Do cell-centered values
|
||||
iSg = iS -NumG + NumG
|
||||
iEg = iS+Nip+NumG + NumG
|
||||
jSg = jS -NumG + NumG
|
||||
jEg = jS+Njp+NumG + NumG
|
||||
kSg = kS -NumG + NumG
|
||||
kEg = kS+Nkp+NumG + NumG
|
||||
|
||||
ijknG = nG[:,:,kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
ijknB = nB[:,kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
ijkoG = oG[:,:,kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
ijkoB = oB[:,kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
|
||||
if (doGas0):
|
||||
ijkG0 = G0[:,:,kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
|
||||
#Write vars
|
||||
oH5.create_dataset( "Gas" ,data=ijknG)
|
||||
oH5.create_dataset( "magFlux",data=ijknM)
|
||||
oH5.create_dataset( "Bxyz" ,data=ijknB)
|
||||
oH5.create_dataset("oGas" ,data=ijkoG)
|
||||
oH5.create_dataset("omagFlux",data=ijkoM)
|
||||
oH5.create_dataset("oBxyz" ,data=ijkoB)
|
||||
|
||||
oH5.create_dataset("X",data=ijkX)
|
||||
oH5.create_dataset("Y",data=ijkY)
|
||||
oH5.create_dataset("Z",data=ijkZ)
|
||||
|
||||
if (doGas0):
|
||||
oH5.create_dataset("Gas0",data=ijkG0)
|
||||
|
||||
#Close this output file
|
||||
oH5.close()
|
||||
|
||||
#Close input file
|
||||
iH5.close()
|
||||
|
||||
#Upscale a grid (with ghosts, k-j-i order)
|
||||
def upGrid(X,Y,Z):
|
||||
Ngk,Ngj,Ngi = X.shape
|
||||
|
||||
Nk = Ngk-2*NumG-1
|
||||
Nj = Ngj-2*NumG-1
|
||||
Ni = Ngi-2*NumG-1
|
||||
|
||||
|
||||
#Assuming LFM-style grid, get upper half plane
|
||||
|
||||
xx = X[NumG,NumG:-NumG,NumG:-NumG].T
|
||||
yy = Y[NumG,NumG:-NumG,NumG:-NumG].T
|
||||
|
||||
#Now half cells in r-phi polar
|
||||
rr = np.sqrt(xx**2.0+yy**2.0)
|
||||
pp = np.arctan2(yy,xx)
|
||||
|
||||
NiH = 2*Ni
|
||||
NjH = 2*Nj
|
||||
NkH = 2*Nk
|
||||
|
||||
rrH = np.zeros((NiH+1,NjH+1))
|
||||
ppH = np.zeros((NiH+1,NjH+1))
|
||||
|
||||
#Embed old points into new grid
|
||||
for i in range(Ni+1):
|
||||
for j in range(Nj+1):
|
||||
rrH[2*i,2*j] = rr[i,j]
|
||||
ppH[2*i,2*j] = pp[i,j]
|
||||
|
||||
#Create I midpoints
|
||||
for i in range(Ni):
|
||||
rrH[2*i+1,:] = 0.5*( rrH[2*i,:] + rrH[2*i+2,:] )
|
||||
ppH[2*i+1,:] = 0.5*( ppH[2*i,:] + ppH[2*i+2,:] )
|
||||
|
||||
#Create J midpoints
|
||||
for j in range(Nj):
|
||||
rrH[:,2*j+1] = 0.5*( rrH[:,2*j] + rrH[:,2*j+2])
|
||||
ppH[:,2*j+1] = 0.5*( ppH[:,2*j] + ppH[:,2*j+2])
|
||||
|
||||
#Create I-J midpoints
|
||||
for i in range(Ni):
|
||||
for j in range(Nj):
|
||||
rrH[2*i+1,2*j+1] = 0.25*( rrH[2*i,2*j] + rrH[2*i,2*j+2] + rrH[2*i+2,2*j] + rrH[2*i+2,2*j+2] )
|
||||
ppH[2*i+1,2*j+1] = 0.25*( ppH[2*i,2*j] + ppH[2*i,2*j+2] + ppH[2*i+2,2*j] + ppH[2*i+2,2*j+2] )
|
||||
|
||||
|
||||
#Convert back to 2D Cartesian
|
||||
xxH = rrH*np.cos(ppH)
|
||||
yyH = rrH*np.sin(ppH)
|
||||
|
||||
#Augment w/ 2D ghosts
|
||||
xxG,yyG = gg.Aug2D(xxH,yyH,doEps=True,TINY=TINY)
|
||||
|
||||
#Augment w/ 3D ghosts
|
||||
X,Y,Z = gg.Aug3D(xxG,yyG,Nk=NkH,TINY=TINY)
|
||||
|
||||
|
||||
return X.T,Y.T,Z.T
|
||||
|
||||
#Return cell centered volume from grid X,Y,Z (w/ ghosts)
|
||||
def Volume(Xg,Yg,Zg):
|
||||
|
||||
Ngk1,Ngj1,Ngi1 = Xg.shape
|
||||
Nk = Ngk1-1
|
||||
Nj = Ngj1-1
|
||||
Ni = Ngi1-1
|
||||
|
||||
print("Calculating volume of grid of size (%d,%d,%d)"%(Ni,Nj,Nk))
|
||||
dV = np.zeros((Nk,Nj,Ni))
|
||||
ijkPts = np.zeros((8,3))
|
||||
|
||||
#Assuming LFM-like symmetry
|
||||
k = 0
|
||||
for j in range(Nj):
|
||||
for i in range(Ni):
|
||||
ijkPts[:,0] = Xg[k:k+2,j:j+2,i:i+2].flatten()
|
||||
ijkPts[:,1] = Yg[k:k+2,j:j+2,i:i+2].flatten()
|
||||
ijkPts[:,2] = Zg[k:k+2,j:j+2,i:i+2].flatten()
|
||||
|
||||
dV[:,j,i] = ConvexHull(ijkPts,incremental=False).volume
|
||||
return dV
|
||||
|
||||
#Upscale magnetic fluxes (M) on grid X,Y,Z (w/ ghosts) to doubled grid
|
||||
def upFlux(M):
|
||||
|
||||
#Chop out outer two cells, upscale inside
|
||||
cM = M[:,2:-2,2:-2,2:-2]
|
||||
|
||||
Nd,Nkc,Njc,Nic = cM.shape
|
||||
Nk = Nkc-1
|
||||
Nj = Njc-1
|
||||
Ni = Nic-1
|
||||
|
||||
Mu = np.zeros((Nd,2*Nk+1,2*Nj+1,2*Ni+1))
|
||||
|
||||
#Loop over coarse grid
|
||||
print("Upscaling face fluxes ...")
|
||||
for k in range(Nk):
|
||||
for j in range(Nj):
|
||||
for i in range(Ni):
|
||||
ip = 2*i
|
||||
jp = 2*j
|
||||
kp = 2*k
|
||||
|
||||
#West i face (4)
|
||||
Mu[IDIR,kp:kp+2,jp:jp+2,ip] = 0.25*cM[IDIR,k,j,i]
|
||||
#East i face (4)
|
||||
Mu[IDIR,kp:kp+2,jp:jp+2,ip+2] = 0.25*cM[IDIR,k,j,i+1]
|
||||
|
||||
#South j face (4)
|
||||
Mu[JDIR,kp:kp+2,jp,ip:ip+2] = 0.25*cM[JDIR,k,j,i]
|
||||
#North j face (4)
|
||||
Mu[JDIR,kp:kp+2,jp+2,ip:ip+2] = 0.25*cM[JDIR,k,j+1,i]
|
||||
|
||||
#Bottom k face (4)
|
||||
Mu[KDIR,kp,jp:jp+2,ip:ip+2] = 0.25*cM[KDIR,k,j,i]
|
||||
#Top k face (4)
|
||||
Mu[KDIR,kp+2,jp:jp+2,ip:ip+2] = 0.25*cM[KDIR,k+1,j,i]
|
||||
|
||||
#Now all exterior faces are done
|
||||
#12 remaining interior faces
|
||||
|
||||
#Interior i faces (4)
|
||||
Mu[IDIR,kp:kp+2,jp:jp+2,ip+1] = 0.5*( Mu[IDIR,kp:kp+2,jp:jp+2,ip] + Mu[IDIR,kp:kp+2,jp:jp+2,ip+2] )
|
||||
|
||||
#Interior j faces (4)
|
||||
Mu[JDIR,kp:kp+2,jp+1,ip:ip+2] = 0.5*( Mu[JDIR,kp:kp+2,jp,ip:ip+2] + Mu[JDIR,kp:kp+2,jp+2,ip:ip+2] )
|
||||
|
||||
#Interior k faces (4)
|
||||
Mu[KDIR,kp+1,jp:jp+2,ip:ip+2] = 0.5*( Mu[KDIR,kp,jp:jp+2,ip:ip+2] + Mu[KDIR,kp+2,jp:jp+2,ip:ip+2] )
|
||||
#MaxDiv(M)
|
||||
#MaxDiv(Mu)
|
||||
|
||||
return Mu
|
||||
#Upscale gas variable (G) on grid X,Y,Z (w/ ghosts) to doubled grid
|
||||
def upGas(G,dV0,dVu,vID="Gas"):
|
||||
#Chop out outer two cells, upscale inside
|
||||
cG = G[:,:,2:-2,2:-2,2:-2]
|
||||
cdV0 = dV0[2:-2,2:-2,2:-2]
|
||||
|
||||
Ns,Nv,Nk,Nj,Ni = cG.shape
|
||||
|
||||
Gu = np.zeros((Ns,Nv,2*Nk,2*Nj,2*Ni))
|
||||
print("Upscaling %s variables ..."%(vID))
|
||||
|
||||
#Loop over coarse grid
|
||||
for s in range(Ns):
|
||||
for v in range(Nv):
|
||||
print("\tUpscaling Species %d, Variable %d"%(s,v))
|
||||
Gu[s,v,:,:,:] = upVarCC(cG[s,v,:,:,:],cdV0,dVu)
|
||||
|
||||
return Gu
|
||||
|
||||
#Upscale Bxyz on grid X,Y,Z (w/ ghosts) to doubled grid
|
||||
def upCCMag(B,dV0,dVu,vID="Bxyz"):
|
||||
#Chop out outer two cells, upscale inside
|
||||
cB = B[:,2:-2,2:-2,2:-2]
|
||||
cdV0 = dV0[2:-2,2:-2,2:-2]
|
||||
|
||||
Nv,Nk,Nj,Ni = cB.shape
|
||||
|
||||
Bu = np.zeros((Nv,2*Nk,2*Nj,2*Ni))
|
||||
print("Upscaling %s variables ..."%(vID))
|
||||
|
||||
#Loop over coarse grid
|
||||
|
||||
for v in range(Nv):
|
||||
print("\tUpscaling Variable %d"%(v))
|
||||
Bu[v,:,:,:] = upVarCC(cB[v,:,:,:],cdV0,dVu)
|
||||
|
||||
return Bu
|
||||
|
||||
#Upscale single cell-centered variable Q, dV0=dV on coarse, dVu=dV on fine grid
|
||||
def upVarCC(Q,dV0,dVu):
|
||||
|
||||
Nk,Nj,Ni = Q.shape
|
||||
Qu = np.zeros((2*Nk,2*Nj,2*Ni))
|
||||
|
||||
#Loop over coarse grid
|
||||
for k in range(Nk):
|
||||
for j in range(Nj):
|
||||
for i in range(Ni):
|
||||
QdV = Q[k,j,i]*dV0[k,j,i]
|
||||
dVijk = dVu[2*k:2*k+2,2*j:2*j+2,2*i:2*i+2] #Volumes of the finer subgrid
|
||||
vScl = dVijk.sum() #Total volume of the finer subchunks
|
||||
QdVu = QdV*(dVijk/vScl) #Give weighted contribution to each subcell
|
||||
Qu[2*k:2*k+2,2*j:2*j+2,2*i:2*i+2] = QdVu/dVijk #Scale back to density
|
||||
|
||||
#Test conservation
|
||||
print("\t\tCoarse (Total) = %e"%(Q [:,:,:]*dV0).sum())
|
||||
print("\t\tFine (Total) = %e"%(Qu[:,:,:]*dVu).sum())
|
||||
return Qu
|
||||
#Calculates maximum divergence of mag flux data
|
||||
def MaxDiv(M):
|
||||
Nd,Nkc,Njc,Nic = M.shape
|
||||
Nk = Nkc-1
|
||||
Nj = Njc-1
|
||||
Ni = Nic-1
|
||||
|
||||
Div = np.zeros((Nk,Nj,Ni))
|
||||
for k in range(Nk):
|
||||
for j in range(Nj):
|
||||
for i in range(Ni):
|
||||
Div[k,j,i] = M[IDIR,k,j,i+1]-M[IDIR,k,j,i]+M[JDIR,k,j+1,i]-M[JDIR,k,j,i]+M[KDIR,k+1,j,i]-M[KDIR,k,j,i]
|
||||
|
||||
mDiv = np.abs(Div).max()
|
||||
bDiv = np.abs(Div).mean()
|
||||
print("Max/Mean divergence = %e,%e"%(mDiv,bDiv))
|
||||
print("Sum divergence = %e"%(Div.sum()))
|
||||
|
||||
return Div
|
||||
@@ -1,351 +0,0 @@
|
||||
# Gamera post-processing routines
|
||||
# Get data from serial/MPI gamera output
|
||||
import glob
|
||||
import numpy as np
|
||||
|
||||
# Object to use to pull data from HDF5 structure (serial or mpi)
|
||||
|
||||
# Initialize,
|
||||
# gIn = gampp.GameraPipe(fdir,ftag)
|
||||
# Set grid from data
|
||||
# gIn.GetGrid()
|
||||
# V = gIn.GetVar("D",stepnum)
|
||||
# doFast=True skips various data scraping
|
||||
idStr = "_0000_0000_0000.gam.h5"
|
||||
idStr_old = "_0000_0000_0000_000000000000.h5"
|
||||
|
||||
|
||||
class GameraPipe(object):
|
||||
|
||||
# Initialize GP object
|
||||
# fdir = directory to h5 files
|
||||
# ftag = stub of h5 files
|
||||
def __init__(self, fdir, ftag, doFast=False, doVerbose=True):
|
||||
|
||||
self.fdir = fdir
|
||||
self.ftag = ftag
|
||||
|
||||
# Here just create variables
|
||||
# -----------
|
||||
self.isOld = False
|
||||
# Ranks
|
||||
self.isMPI = False
|
||||
self.Nr = 0
|
||||
self.Ri = 1; self.Rj = 1; self.Rk = 1
|
||||
# Global/local cells
|
||||
self.is2D = False
|
||||
self.Ni = 0; self.Nj = 0; self.Nk = 0
|
||||
self.dNi = [] ; self.dNj = [] ; self.dNk = []
|
||||
|
||||
# Variables/slices
|
||||
self.Nv = 0; self.Nt = 0; self.Nv0 = 0
|
||||
self.T = []; self.vIDs = []; self.v0IDs = []
|
||||
self.s0 = 0; self.sFin = 0
|
||||
|
||||
# Grids
|
||||
self.X = []; self.Y = []; self.Z = []
|
||||
|
||||
self.doFast = doFast
|
||||
self.UnitsID = "NONE"
|
||||
|
||||
# Stubs for MJD stuff
|
||||
self.hasMJD = False
|
||||
self.MJDs = []
|
||||
|
||||
# Scrape data from directory
|
||||
self.doVerbose = True
|
||||
self.OpenPipe(doVerbose)
|
||||
|
||||
def OpenPipe(self, doVerbose=True):
|
||||
import kaipy.kaiH5 as kh5
|
||||
if (doVerbose):
|
||||
print("Opening pipe: %s : %s" % (self.fdir, self.ftag))
|
||||
|
||||
# Test for serial (either old or new naming convention)
|
||||
fOld = "%s/%s.h5" % (self.fdir, self.ftag)
|
||||
fNew = "%s/%s.gam.h5" % (self.fdir, self.ftag)
|
||||
print("fNew ",fNew)
|
||||
|
||||
if (len(glob.glob(fOld)) == 1):
|
||||
# Found old-style serial
|
||||
self.isMPI = False
|
||||
if (doVerbose):
|
||||
print("Found serial database")
|
||||
f0 = fOld
|
||||
elif (len(glob.glob(fNew)) == 1):
|
||||
# Found new-style serial
|
||||
self.isMPI = False
|
||||
self.ftag = self.ftag + ".gam" # Add .gam to tag
|
||||
if (doVerbose):
|
||||
print("Found serial database")
|
||||
f0 = fNew
|
||||
else:
|
||||
print("%s not found, looking for MPI database" % (fNew))
|
||||
self.isMPI = True
|
||||
self.isOld = False
|
||||
sStr = "%s/%s_*%s" % (self.fdir, self.ftag, idStr)
|
||||
|
||||
fIns = glob.glob(sStr)
|
||||
if (len(fIns) > 1):
|
||||
print("This shouldn't happen, bailing ...")
|
||||
if (len(fIns) == 0):
|
||||
print("No new MPI database found, checking old ...")
|
||||
self.isMPI = True
|
||||
self.isOld = True
|
||||
sStr = "%s/%s_*%s" % (self.fdir, self.ftag, idStr_old)
|
||||
|
||||
fIns = glob.glob(sStr)
|
||||
if (len(fIns) > 1):
|
||||
print("This shouldn't happen, bailing ...")
|
||||
if (len(fIns) == 0):
|
||||
print("No old MPI database found, out of options, bailing ...")
|
||||
quit()
|
||||
|
||||
f0 = fIns[0]
|
||||
print("fIns ",fIns)
|
||||
Ns = [int(s) for s in f0.split('_') if s.isdigit()]
|
||||
|
||||
self.Ri = Ns[0]
|
||||
self.Rj = Ns[1]
|
||||
self.Rk = Ns[2]
|
||||
self.Nr = self.Ri*self.Rj*self.Rk
|
||||
if (doVerbose):
|
||||
print("\tFound %d = (%d,%d,%d) ranks" %
|
||||
(self.Nr, self.Ri, self.Rj, self.Rk))
|
||||
self.dNi = np.zeros(self.Ri,dtype=int)
|
||||
self.dNj = np.zeros(self.Rj,dtype=int)
|
||||
self.dNk = np.zeros(self.Rk,dtype=int)
|
||||
|
||||
# In either case, f0 is defined. use it to get per file stuff
|
||||
self.Nt, sids = kh5.cntSteps(f0)
|
||||
if (self.doFast):
|
||||
self.T = np.zeros(self.Nt)
|
||||
else:
|
||||
self.T = kh5.getTs(f0, sids)
|
||||
|
||||
self.s0 = sids.min()
|
||||
self.sFin = sids.max()
|
||||
if (doVerbose):
|
||||
print("Found %d timesteps\n\tTime = [%f,%f]" % (
|
||||
self.Nt, self.T.min(), self.T.max()))
|
||||
print("\tSteps = [%d,%d]" % (sids.min(), sids.max()))
|
||||
|
||||
# Get MJD if present
|
||||
# MJDs = kh5.getTs(f0, sids, "MJD", -np.inf)
|
||||
# if (MJDs.max() > 0):
|
||||
# self.hasMJD = True
|
||||
# self.MJDs = MJDs
|
||||
|
||||
# Get grid stuff
|
||||
|
||||
Dims = kh5.getDims(f0)
|
||||
print("DIMS ",Dims)
|
||||
Nd=len(Dims)
|
||||
"""
|
||||
self.dNi=Dims[0]-1
|
||||
self.dNj=Dims[1]-1
|
||||
if (Nd > 2):
|
||||
self.dNk=Dims[2]-1
|
||||
|
||||
else:
|
||||
self.dNk=0
|
||||
self.Rk=1
|
||||
self.Ni=self.dNi*self.Ri
|
||||
self.Nj=self.dNj*self.Rj
|
||||
self.Nk=self.dNk*self.Rk
|
||||
"""
|
||||
self.Ni = 0
|
||||
for i in range(self.Ri):
|
||||
if (self.isOld):
|
||||
joff = i*self.Rj
|
||||
fi = "%s/%s_%04d_%04d_%04d_%04d_0000_0000_%012d.h5" % (self.fdir, self.ftag, self.Ri, self.Rj, self.Rk,i,joff)
|
||||
else:
|
||||
fi = "%s/%s_%04d_%04d_%04d_%04d_0000_0000.gam.h5" % (self.fdir, self.ftag, self.Ri, self.Rj, self.Rk,i)
|
||||
print(" fi is ",fi)
|
||||
dims = kh5.getDims(fi)
|
||||
self.dNi[i] = dims[0]-1
|
||||
self.Ni = self.Ni + self.dNi[i]
|
||||
print(" Ni, dNi ",self.Ni,self.dNi)
|
||||
self.Nj = 0
|
||||
for j in range(self.Rj):
|
||||
if (self.isOld):
|
||||
fj = "%s/%s_%04d_%04d_%04d_0000_%04d_0000_%012d.h5" % (self.fdir, self.ftag, self.Ri, self.Rj, self.Rk,j,j)
|
||||
else:
|
||||
fj = "%s/%s_%04d_%04d_%04d_0000_%04d_0000.gam.h5" % (self.fdir, self.ftag, self.Ri, self.Rj, self.Rk,j)
|
||||
print(fj)
|
||||
dims = kh5.getDims(fj)
|
||||
self.dNj[j] = dims[1]-1
|
||||
self.Nj = self.Nj + self.dNj[j]
|
||||
print(" Nj, dNj ",self.Nj,self.dNj)
|
||||
if (Nd >2 ):
|
||||
for k in range(self.Rk):
|
||||
if (self.isOld):
|
||||
koff = self.Ri*self.Rj*k
|
||||
fk = "%s/%s_%04d_%04d_%04d_0000_0000_%04d_%012d.h5" % (self.fdir, self.ftag, self.Ri, self.Rj, self.Rk,k,koff)
|
||||
else:
|
||||
fk = "%s/%s_%04d_%04d_%04d_0000_0000_%04d.gam.h5" % (self.fdir, self.ftag, self.Ri, self.Rj, self.Rk,k)
|
||||
print(fk)
|
||||
dims = kh5.getDims(fk)
|
||||
self.dNk[k] = dims[2]-1
|
||||
self.Nk = self.Nk + self.dNk[k]
|
||||
print(" Nk, dNk ",self.Nk,self.dNk)
|
||||
|
||||
# Variables
|
||||
self.v0IDs=kh5.getRootVars(f0)
|
||||
self.vIDs=kh5.getVars(f0, sids.min())
|
||||
self.Nv0=len(self.v0IDs)
|
||||
self.Nv=len(self.vIDs)
|
||||
if (Nd > 2):
|
||||
self.is2D=False
|
||||
else:
|
||||
self.is2D=True
|
||||
if (doVerbose):
|
||||
if (Nd > 2):
|
||||
nCells=self.Ni*self.Nj*self.Nk
|
||||
else:
|
||||
nCells=self.Ni*self.Nj
|
||||
print("Grid size = (%d,%d,%d)" % (self.Ni, self.Nj, self.Nk))
|
||||
print("\tCells = %e" % (nCells))
|
||||
print("Variables (Root/Step) = (%d,%d)" % (self.Nv0, self.Nv))
|
||||
print("\tRoot: %s" % (self.v0IDs))
|
||||
print("\tStep: %s" % (self.vIDs))
|
||||
|
||||
self.SetUnits(f0)
|
||||
if (doVerbose):
|
||||
print("Units Type = %s" % (self.UnitsID))
|
||||
print("Pulling grid ...")
|
||||
self.GetGrid(doVerbose)
|
||||
|
||||
def SetUnits(self, f0):
|
||||
import h5py
|
||||
with h5py.File(f0, 'r') as hf:
|
||||
uID=hf.attrs.get("UnitsID", "CODE")
|
||||
if (not isinstance(uID, str)):
|
||||
self.UnitsID=uID.decode('utf-8')
|
||||
|
||||
# Chunks go from 0,Ri-1 (Python iteration)
|
||||
def ChunkName(self, i, j, k):
|
||||
print( "ChunkName %s,%d,%d,%d "%(self.isOld,i,j,k))
|
||||
if (self.isMPI):
|
||||
fIn="blah"
|
||||
n=j + i*self.Rj + k*self.Ri*self.Rj
|
||||
if (self.isOld):
|
||||
fRn="%04d_%04d_%04d_%04d_%04d_%04d_%012d" % (self.Ri, self.Rj, self.Rk, i, j, k,n)
|
||||
fIn=self.fdir+"/"+self.ftag+"_"+fRn+".h5"
|
||||
else:
|
||||
fRn="%04d_%04d_%04d_%04d_%04d_%04d" % (self.Ri, self.Rj, self.Rk, i, j, k)
|
||||
fIn=self.fdir+"/"+self.ftag+"_"+fRn+".gam.h5"
|
||||
else:
|
||||
fIn=self.fdir+"/"+self.ftag+".h5"
|
||||
return fIn
|
||||
print(fIn)
|
||||
def GetGrid(self, doVerbose):
|
||||
import kaipy.kaiH5 as kh5
|
||||
if (self.is2D):
|
||||
self.X=np.zeros((self.Ni+1, self.Nj+1))
|
||||
self.Y=np.zeros((self.Ni+1, self.Nj+1))
|
||||
else:
|
||||
self.X=np.zeros((self.Ni+1, self.Nj+1, self.Nk+1))
|
||||
self.Y=np.zeros((self.Ni+1, self.Nj+1, self.Nk+1))
|
||||
self.Z=np.zeros((self.Ni+1, self.Nj+1, self.Nk+1))
|
||||
if (doVerbose):
|
||||
print("Deli = " , self.dNi)
|
||||
print("Delj = " , self.dNj)
|
||||
print("Delk = " , self.dNk)
|
||||
iS = 0
|
||||
for i in range(self.Ri):
|
||||
iE=iS+self.dNi[i]
|
||||
jS = 0
|
||||
for j in range(self.Rj):
|
||||
jE=jS+self.dNj[j]
|
||||
kS = 0
|
||||
for k in range(self.Rk):
|
||||
kE=kS+self.dNk[k]
|
||||
print("Bounds = (%d,%d,%d,%d,%d,%d)" % (iS, iE, jS, jE, kS, kE))
|
||||
#print(fIn)
|
||||
# print("Bounds = (%d,%d,%d,%d,%d,%d)"%fIn.GetDims)
|
||||
fIn=self.ChunkName(i, j, k)
|
||||
if (self.is2D):
|
||||
self.X[iS:iE+1, jS:jE+1]=kh5.PullVar(fIn, "X")
|
||||
self.Y[iS:iE+1, jS:jE+1]=kh5.PullVar(fIn, "Y")
|
||||
else:
|
||||
self.X[iS:iE+1, jS:jE+1, kS:kE+1]=kh5.PullVar(fIn, "X")
|
||||
self.Y[iS:iE+1, jS:jE+1, kS:kE+1]=kh5.PullVar(fIn, "Y")
|
||||
self.Z[iS:iE+1, jS:jE+1, kS:kE+1]=kh5.PullVar(fIn, "Z")
|
||||
|
||||
kS=k*self.dNk[k]
|
||||
jS=jS + self.dNj[j]
|
||||
iS=iS + self.dNi[i]
|
||||
# Get 3D variable "vID" from Step# sID
|
||||
def GetVar(self, vID, sID, vScl=None, doVerb=True):
|
||||
import kaipy.kaiH5 as kh5
|
||||
|
||||
if (doVerb):
|
||||
if (sID is None):
|
||||
print("Reading %s/%s" % (self.ftag, vID))
|
||||
else:
|
||||
print("Reading %s/Step#%d/%s" % (self.ftag, sID, vID))
|
||||
|
||||
if (self.is2D):
|
||||
V=np.zeros((self.Ni, self.Nj))
|
||||
else:
|
||||
V=np.zeros((self.Ni, self.Nj, self.Nk))
|
||||
|
||||
for i in range(self.Ri):
|
||||
for j in range(self.Rj):
|
||||
for k in range(self.Rk):
|
||||
iS=i*self.dNi
|
||||
jS=j*self.dNj
|
||||
kS=k*self.dNk
|
||||
iE=iS+self.dNi
|
||||
jE=jS+self.dNj
|
||||
kE=kS+self.dNk
|
||||
# print("Bounds = (%d,%d,%d,%d,%d,%d)"%(iS,iE,jS,jE,kS,kE))
|
||||
fIn=self.ChunkName(i, j, k)
|
||||
if (self.is2D):
|
||||
V[iS:iE, jS:jE]=kh5.PullVar(fIn, vID, sID)
|
||||
|
||||
else:
|
||||
V[iS:iE, jS:jE, kS:kE]=kh5.PullVar(fIn, vID, sID)
|
||||
if (vScl is not None):
|
||||
V=vScl*V
|
||||
return V
|
||||
|
||||
# Get variable slice of constant i,j,k
|
||||
# Directions = idir/jdir/kdir strings
|
||||
# Indexing = (1,Nijk)
|
||||
# FIXME: Currently pulling whole 3D array and then slicing, lazy
|
||||
def GetSlice(self, vID, sID, ijkdir='idir', n=1, vScl=None, doVerb=True):
|
||||
sDirs=['IDIR', 'JDIR', 'KDIR']
|
||||
ijkdir=ijkdir.upper()
|
||||
|
||||
if (not (ijkdir in sDirs)):
|
||||
print("Invalid slice direction, defaulting to I")
|
||||
ijkdir='IDIR'
|
||||
if (sID is None):
|
||||
cStr="Reading %s/%s" % (self.ftag, vID)
|
||||
else:
|
||||
cStr="Reading %s/Step#%d/%s" % (self.ftag, sID, vID)
|
||||
V=self.GetVar(vID, sID, vScl, doVerb=False)
|
||||
# Now slice
|
||||
np=n-1 # Convert from Fortran to Python indexing
|
||||
if (ijkdir == "IDIR"):
|
||||
Vs=V[np, :, :]
|
||||
sStr="(%d,:,:)" % (n)
|
||||
elif (ijkdir == "JDIR"):
|
||||
Vs=V[:, np, :]
|
||||
sStr="(:,%d,:)" % (n)
|
||||
elif (ijkdir == "KDIR"):
|
||||
Vs=V[:, :, np]
|
||||
sStr="(:,:,%d)" % (n)
|
||||
if (doVerb):
|
||||
print(cStr+sStr)
|
||||
return Vs
|
||||
|
||||
# Wrappers for root variables (or just set sID to "None")
|
||||
def GetRootVar(self, vID, vScl=None, doVerb=True):
|
||||
V=self.GetVar(vID, sID=None, vScl=vScl, doVerb=doVerb)
|
||||
|
||||
def GetRootSlice(self, vID, ijkdir='idir', n=1, vScl=None, doVerb=True):
|
||||
Vs=self.GetSlice(vID, sID=None, ijkdir=ijkdir, n=n, vScl=vScl, doVerb=doVerb)
|
||||
return Vs
|
||||
@@ -1,111 +0,0 @@
|
||||
#Various helper routines for making ground DB pics
|
||||
|
||||
import numpy as np
|
||||
import matplotlib as mpl
|
||||
import matplotlib.pyplot as plt
|
||||
import cartopy.crs as ccrs
|
||||
from cartopy.feature.nightshade import Nightshade
|
||||
from cartopy.mpl.gridliner import LONGITUDE_FORMATTER, LATITUDE_FORMATTER
|
||||
import matplotlib.ticker as mticker
|
||||
import kaipy.kaiH5 as kh5
|
||||
import kaipy.kaiTools as ktools
|
||||
|
||||
rad2deg = 180.0/np.pi
|
||||
dbMag = 1000.0
|
||||
dbLin = 10.0
|
||||
jMag = 0.5
|
||||
|
||||
#Do various decorations on a plot to make it look pretty
|
||||
def DecorateDBAxis(Ax,crs,utDT):
|
||||
Ax.add_feature(Nightshade(utDT,alpha=0.10))
|
||||
Ax.coastlines(resolution='110m', color='black', linewidth=0.25)
|
||||
|
||||
gl = Ax.gridlines(crs, draw_labels=True,linewidth=1, color='gray', alpha=0.5, linestyle='--')
|
||||
gl.top_labels = False
|
||||
gl.left_labels = False
|
||||
gl.xlines = False
|
||||
gl.ylines = False
|
||||
gl.xlocator = mticker.FixedLocator([-120, 0, 120])
|
||||
gl.ylocator = mticker.FixedLocator([-45, 0, 45])
|
||||
#Ax.contour(LonC,LatC,smlon,[0.5,90,180,270],linewidths=1.25, linestyles='--',alpha=0.5,colors='grey')
|
||||
|
||||
#Get coordinate information
|
||||
def GetCoords(fname):
|
||||
cStr = kh5.PullAtt(fname,"CoordinatesID",s0=None)
|
||||
Re = kh5.PullAtt(fname,"Re",s0=None) #km
|
||||
try:
|
||||
CoordID = cStr.decode('utf-8')
|
||||
except (UnicodeDecodeError, AttributeError):
|
||||
CoordID = cStr
|
||||
return CoordID,Re
|
||||
#Generate uniform lat/lon grid
|
||||
def GenUniformLL(dbdata,k0=0):
|
||||
X0 = dbdata.X[:,:,k0]
|
||||
Y0 = dbdata.Y[:,:,k0]
|
||||
Z0 = dbdata.Z[:,:,k0]
|
||||
|
||||
NLat = Z0.shape[0]-1
|
||||
NLon = Z0.shape[1]-1
|
||||
|
||||
R0 = np.sqrt(X0**2.0 + Y0**2.0 + Z0**2.0)
|
||||
LonI = np.arctan2(Y0,X0)*rad2deg
|
||||
LatI = np.arcsin(Z0/R0) *rad2deg
|
||||
|
||||
LonI = np.linspace(0,360,NLon+1)
|
||||
LatI = LatI[:,0]
|
||||
|
||||
LonC = 0.5*(LonI[0:-1] + LonI[1:])
|
||||
LatC = 0.5*(LatI[0:-1] + LatI[1:])
|
||||
|
||||
return LatI,LonI,LatC,LonC
|
||||
|
||||
def CheckLevel(dbdata,k0,Re):
|
||||
NLat = dbdata.Z.shape[0]-1
|
||||
NLon = dbdata.Z.shape[1]-1
|
||||
Nz = dbdata.Z.shape[2]-1
|
||||
|
||||
Rcc = dbdata.GetRootVar("Radcc")
|
||||
|
||||
if (k0 >= Nz):
|
||||
print("Invalid vertical level, only %d levels found!"%(Nz))
|
||||
sys.exit()
|
||||
else:
|
||||
h0 = (Rcc.mean()*Re)-Re
|
||||
#print("Height = %6.2f [km]"%(h0))
|
||||
return h0
|
||||
|
||||
def GenTStr(Ax,fname,nStp,doVerb=True):
|
||||
|
||||
#Get MJD to UT
|
||||
MJD = kh5.tStep(fname,nStp,aID="MJD")
|
||||
utS = ktools.MJD2UT([MJD])
|
||||
utDT= utS[0]
|
||||
|
||||
#Get SMRs/SMLs
|
||||
SMR = kh5.PullAtt(fname,"SMR",nStp)
|
||||
SMR06 = kh5.PullAtt(fname,"SMR_06",nStp)
|
||||
SMR12 = kh5.PullAtt(fname,"SMR_12",nStp)
|
||||
SMR18 = kh5.PullAtt(fname,"SMR_18",nStp)
|
||||
SMR00 = kh5.PullAtt(fname,"SMR_00",nStp)
|
||||
|
||||
SML = kh5.PullAtt(fname,"SML",nStp)
|
||||
SMU = kh5.PullAtt(fname,"SMU",nStp)
|
||||
SME = kh5.PullAtt(fname,"SME",nStp)
|
||||
|
||||
|
||||
tStr = utDT.strftime("%m/%d/%Y\n%H:%M:%S")
|
||||
aStr = "Auroral Indices [nT]\nSME = %8.2f\nSML = %8.2f\nSMU = %8.2f"%(SME,SML,SMU)
|
||||
#aStr = "SME = %8.2f\nSML = %8.2f\nSMU = %8.2f"%(SME,SML,SMU)
|
||||
rStr = "Ring Current Indices [nT]\nSMR = %8.2f\nDawn-Dusk = %8.2f\nDay-Night = %8.2f"%(SMR,SMR06-SMR18,SMR12-SMR00)
|
||||
|
||||
#rStr = "SMR = %7.2f"%(SMR)
|
||||
#titStr = tStr + "\n" + aStr + "\n" + rStr
|
||||
titStr = aStr + "\n" + rStr
|
||||
#plt.suptitle(tStr,fontsize="x-large")
|
||||
iSize = "medium"
|
||||
Ax.set_title(tStr,fontsize="x-large",loc="center")
|
||||
Ax.set_title(aStr,fontsize=iSize ,loc="right",fontname="monospace")
|
||||
Ax.set_title(rStr,fontsize=iSize ,loc="left" ,fontname="monospace")
|
||||
|
||||
|
||||
return titStr
|
||||
@@ -1,810 +0,0 @@
|
||||
#Various routines to generate HDF5 grids to read into Gamera
|
||||
import numpy as np
|
||||
from scipy import interpolate
|
||||
import sys
|
||||
import os
|
||||
from scipy.ndimage import gaussian_filter
|
||||
|
||||
#Use routine to generate xx,yy = corners of active upper half plane
|
||||
#Use Aug2D to add ghosts in 2D: xx,yy -> xxG,yyG
|
||||
#Use Aug3D to rotate in 3D w/ ghosts: xxG,yyG -> X3,Y3,Z3
|
||||
|
||||
#Globals
|
||||
Re = 6.38e+8 #Earth radius [cm]
|
||||
Rj = 11.209*Re
|
||||
Rs = 9.5*Re
|
||||
iRe = 1/Re
|
||||
Ng = 4
|
||||
|
||||
Ni0 = 32
|
||||
Nj0 = 64
|
||||
Nk0 = 32
|
||||
#Gen LFM egg
|
||||
def genLFM(Ni=Ni0,Nj=Nj0,Rin=3.0,Rout=25.0,fIn="lfm.hdf",TINY=1.0e-8):
|
||||
#Get from LFM data
|
||||
xx0,yy0 = getLFM(fIn=fIn,Rin=Rin,Rout=Rout)
|
||||
XX,YY = regrid(xx0,yy0,Ni,Nj,TINY=TINY)
|
||||
|
||||
return XX,YY
|
||||
|
||||
#Gen elliptical grid
|
||||
def genEllip(Ni=Ni0,Nj=Nj0,Rin=3.0,Rout=30,TINY=1.0e-8):
|
||||
XX = np.zeros((Ni+1,Nj+1))
|
||||
YY = np.zeros((Ni+1,Nj+1))
|
||||
|
||||
P = np.linspace(0+TINY,np.pi-TINY,Nj+1)
|
||||
Tau = np.linspace(Rin,Rout,Ni+1)
|
||||
A = 6
|
||||
A = 1
|
||||
#eMax = 0.75
|
||||
#eI = np.linspace(0,eMax,Ni+1)
|
||||
e = 0.75
|
||||
#B = 0.1
|
||||
#x0 = 0.0
|
||||
for i in range(Ni+1):
|
||||
for j in range(Nj+1):
|
||||
phi = P[j]
|
||||
e = eI[i]
|
||||
r = Tau[i]*A*(1-e*e)/(1+e*np.cos(phi))
|
||||
|
||||
#XX[i,j] = x0 + A*Tau[i]*np.cos(P[j])
|
||||
#YY[i,j] = B*Tau[i]*np.sin(P[j])
|
||||
XX[i,j] = r*np.cos(P[j])
|
||||
YY[i,j] =r*np.sin(P[j])
|
||||
|
||||
return XX,YY
|
||||
|
||||
#Gen spherical grid
|
||||
def genSph(Ni=Ni0,Nj=Nj0,Rin=3.0,Rout=30,TINY=1.0e-8):
|
||||
print("Generating spherical grid w/ radial bounds %3.2f->%3.2f"%(Rin,Rout))
|
||||
XX = np.zeros((Ni+1,Nj+1))
|
||||
YY = np.zeros((Ni+1,Nj+1))
|
||||
R = np.linspace(Rin,Rout,Ni+1)
|
||||
P = np.linspace(0+TINY,np.pi-TINY,Nj+1)
|
||||
for i in range(Ni+1):
|
||||
for j in range(Nj+1):
|
||||
XX[i,j] = R[i]*np.cos(P[j])
|
||||
YY[i,j] = R[i]*np.sin(P[j])
|
||||
return XX,YY
|
||||
|
||||
#Gen Gamera egg
|
||||
#A is theta-warp parameter (<0 to concentrate at poles)
|
||||
def genEgg(Ni=Ni0,Nj=Nj0,Rin=3.0,Rout=30.0,xtail=250,NumSph=5,TINY=1.0e-8,A=0.0):
|
||||
|
||||
#Get ellipse parameters
|
||||
x0,a,b = Egglipses(Ni,Nj,Rin,Rout,xtail,NumSph)
|
||||
|
||||
#Eta is index (0,1) for theta mapping
|
||||
eta = np.linspace(0+TINY,1.0-TINY,Nj+1)
|
||||
L = np.pi
|
||||
xC = 0.5*np.pi #Any warping is symmetric
|
||||
theta = L*eta + A*(xC-L*eta)*(1-eta)*eta
|
||||
|
||||
#theta = np.linspace(0+TINY,np.pi-TINY,Nj+1)
|
||||
xx = np.zeros((Ni+1,Nj+1))
|
||||
yy = np.zeros((Ni+1,Nj+1))
|
||||
|
||||
for j in range(Nj+1):
|
||||
for i in range(Ni+1):
|
||||
th = theta[j]
|
||||
A = (np.cos(th)/a[i])**2.0 + (np.sin(th)/b[i])**2.0
|
||||
B = -2*np.cos(th)*x0[i]/a[i]**2.0
|
||||
C = x0[i]**2.0/a[i]**2.0 - 1.0
|
||||
r = (-B+np.sqrt(B*B-4*A*C))/(2*A)
|
||||
xx[i,j] = r*np.cos(th)
|
||||
yy[i,j] = r*np.sin(th)
|
||||
return xx,yy
|
||||
|
||||
#Gen teardrop egg
|
||||
#A is theta-warp parameter (j stretching)
|
||||
#Q is egg-warp parameter (i fattening)
|
||||
def genFatEgg(Ni=Ni0,Nj=Nj0,Rin=3.0,Rout=30.0,xtail=250,NumSph=5,TINY=1.0e-8,A=0.0):
|
||||
#Get ellipse parameters
|
||||
x0,a,b = Egglipses(Ni,Nj,Rin,Rout,xtail,NumSph)
|
||||
|
||||
xSun = np.max(x0+a) #Forward boundary
|
||||
xBack = np.abs(np.min(x0-a)) #Back boundary
|
||||
|
||||
#Eta is index (0,1) for theta mapping
|
||||
eta = np.linspace(0+TINY,1.0-TINY,Nj+1)
|
||||
L = np.pi
|
||||
xC = 0.5*np.pi #Any warping is symmetric
|
||||
|
||||
#theta = np.linspace(0+TINY,np.pi-TINY,Nj+1)
|
||||
xx = np.zeros((Ni+1,Nj+1))
|
||||
yy = np.zeros((Ni+1,Nj+1))
|
||||
tau0 = 0.35
|
||||
|
||||
di = Ni/8
|
||||
i1 = Ni-di
|
||||
|
||||
AScl = 3*A
|
||||
|
||||
for i in range(Ni+1):
|
||||
#Calculate theta profile for this shell
|
||||
xTi = np.abs(x0[i]-a[i])
|
||||
|
||||
theta = L*eta + A*(xC-L*eta)*(1-eta)*eta #Lines of constant phi
|
||||
if (xTi>xSun):
|
||||
#Outer region, keep tailward near-axis region packed tightly
|
||||
Ai = A - (A-AScl)*RampUp(xTi,xSun,xBack)
|
||||
thTail = L*eta + Ai*(xC-L*eta)*(1-eta)*eta
|
||||
#Only use back half (past half-way)
|
||||
theta[Nj//2:] = thTail[Nj//2:]
|
||||
|
||||
for j in range(Nj+1):
|
||||
th = theta[j]
|
||||
Ae = (np.cos(th)/a[i])**2.0 + (np.sin(th)/b[i])**2.0
|
||||
Be = -2*np.cos(th)*x0[i]/a[i]**2.0
|
||||
Ce = x0[i]**2.0/a[i]**2.0 - 1.0
|
||||
r = (-Be+np.sqrt(Be*Be-4*Ae*Ce))/(2*Ae)
|
||||
|
||||
xx[i,j] = r*np.cos(th)
|
||||
|
||||
taui = min(tau0*RampUp(1.0*i,i1,di),1.0)
|
||||
tauscl = taui*(xx[i,j])/a[i]
|
||||
tau = min(1.0+tauscl,1)
|
||||
yy[i,j] = r*np.sin(th)/np.sqrt(tau)
|
||||
|
||||
|
||||
return xx,yy
|
||||
|
||||
def RampUp(r,rC,lC):
|
||||
rScl = (r-rC)/lC
|
||||
if (rScl <=0):
|
||||
M = 0
|
||||
elif (rScl >= 1.0):
|
||||
M = 1.0
|
||||
else:
|
||||
eArg = -1.0/(rScl*rScl)
|
||||
M = np.exp(1.0)*np.exp(eArg)
|
||||
return M
|
||||
#Radial ellipse parameters for egg grid
|
||||
def Egglipses(Ni=Ni0,Nj=Nj0,Rin=3.0,Rout=30.0,rtail=250.0,NumSph=5):
|
||||
#Shells
|
||||
NI = Ni+1
|
||||
NJ = Nj+1
|
||||
|
||||
#Compute Xs, sunward x values
|
||||
dScl = 1.22*(Rout/27.4675)
|
||||
#Magic numbers for min/max dx
|
||||
d1 = dScl*0.74/(NI/32.0)
|
||||
d2 = dScl*0.985925/(NI/32.0)
|
||||
|
||||
dx = np.zeros(Ni+1)
|
||||
xs = np.zeros(Ni+1)
|
||||
|
||||
dx[0:NumSph-1] = d1
|
||||
dx[NumSph-1:] = np.linspace(d1,d2,Ni-NumSph+2)
|
||||
xs[0] = Rin
|
||||
|
||||
for i in range(Ni):
|
||||
xs[i+1] = xs[i]+dx[i]
|
||||
|
||||
#Now compute tailward x values
|
||||
#d2 = 40.0/(NI/32.0) #Max dx
|
||||
d2 = 50.0/(NI/32.0) #Max dx
|
||||
d2 = (rtail/237.710955)*d2
|
||||
xp = np.linspace(-4,0,Ni-NumSph+2)
|
||||
yp = np.tanh(xp)+1
|
||||
zp = (d2-d1)*yp+d1
|
||||
xe = np.zeros(Ni+1)
|
||||
xe[0] = -Rin
|
||||
|
||||
dx[0:NumSph-1] = d1
|
||||
dx[NumSph-1:] = zp
|
||||
|
||||
for i in range(Ni):
|
||||
xe[i+1] = xe[i]-dx[i]
|
||||
|
||||
#Now compute Y
|
||||
d2 = 9.0/(NI/32.0)
|
||||
xp = np.linspace(-4,0,Ni-NumSph+2)
|
||||
yp = np.tanh(xp)+1
|
||||
zp = (d2-d1)*yp+d1
|
||||
dy = np.zeros(Ni+1)
|
||||
yc = np.zeros(Ni+1)
|
||||
dy[0:NumSph-1] = d1
|
||||
dy[NumSph-1:] = zp
|
||||
|
||||
yc[0] = Rin
|
||||
for i in range(Ni):
|
||||
yc[i+1] = yc[i]+dy[i]
|
||||
|
||||
#Ellipse calculations
|
||||
a = 0.5*(xs-xe)
|
||||
xb = (xs+xe)/(xs-xe)
|
||||
|
||||
b = yc/np.sqrt(1-xb**2.0)
|
||||
x0 = 0.5*(xs+xe)
|
||||
return x0,a,b
|
||||
|
||||
#Generate 3D spherical grid with Z-axis north pole
|
||||
#Spherical :: r,theta,phi = ijk
|
||||
#theta = [0,1] -> [0,pi]
|
||||
#phi = [0,1] -> [0,2pi]
|
||||
def GenKSph(Ni=Ni0,Nj=Nj0,Nk=Nk0,Rin=5,Rout=40,tMin=0.2,tMax=0.8):
|
||||
#Number of nodes with ghost corners
|
||||
Ngi = Ni+1+2*Ng
|
||||
Ngj = Nj+1+2*Ng
|
||||
Ngk = Nk+1+2*Ng
|
||||
|
||||
dx1 = (Rout-Rin)/Ni
|
||||
dx2 = (tMax-tMin)/Nj
|
||||
dx3 = (1.0 - 0.0)/Nk
|
||||
|
||||
# check that ghosts don't take us across the axis
|
||||
# need to generalize later to include the axis (do full 4pi)
|
||||
if ((tMin-Ng*dx2)<=0) or ((tMax+Ng*dx2)>=1.):
|
||||
sys.exit("Ghost cell region includes the spherical axis. This is not implemented yet.")
|
||||
|
||||
r = np.linspace(Rin-Ng*dx1,Rout+Ng*dx1,Ngi)
|
||||
t = np.linspace(tMin-Ng*dx2,tMax+Ng*dx2,Ngj)*np.pi
|
||||
p = np.linspace(-Ng*dx3,1.+Ng*dx3,Ngk)*2*np.pi
|
||||
|
||||
# note the indexing flag for proper ordering for writeGrid later
|
||||
R,T,P = np.meshgrid(r,t,p,indexing='ij')
|
||||
|
||||
X3 = R*np.sin(T)*np.cos(P)
|
||||
Y3 = R*np.sin(T)*np.sin(P)
|
||||
Z3 = R*np.cos(T)
|
||||
|
||||
return X3,Y3,Z3
|
||||
|
||||
#Generate 3D spherical grid with non-uniform grid in r and with Z-axis north pole
|
||||
#Spherical :: r,theta,phi = ijk
|
||||
#theta = [0,1] -> [0,pi]
|
||||
#phi = [0,1] -> [0,2pi]
|
||||
def GenKSphNonU(Ni=Ni0,Nj=Nj0,Nk=Nk0,Rin=5,Rout=40,tMin=0.2,tMax=0.8):
|
||||
#Number of nodes with ghost corners
|
||||
Ngi = Ni+1+2*Ng
|
||||
Ngj = Nj+1+2*Ng
|
||||
Ngk = Nk+1+2*Ng
|
||||
|
||||
dx2 = (tMax-tMin)/Nj
|
||||
dx3 = (1.0 - 0.0)/Nk
|
||||
|
||||
# check that ghosts don't take us across the axis
|
||||
# need to generalize later to include the axis (do full 4pi)
|
||||
if ((tMin-Ng*dx2)<=0) or ((tMax+Ng*dx2)>=1.):
|
||||
sys.exit("Ghost cell region includes the spherical axis. This is not implemented yet.")
|
||||
|
||||
nu = np.linspace(0,1,Ni+1)
|
||||
r0 = []
|
||||
r1 = [((Rout - Rin)*(x*x+x)/2. + Rin) for x in nu]
|
||||
dxN = Rout - ((Rout-Rin)*(nu[Ni-1]*nu[Ni-1]+nu[Ni-1])/2. + Rin)
|
||||
dx0 = (Rout-Rin)*(nu[1]*nu[1]+nu[1])/2.
|
||||
for i in range(Ng):
|
||||
r1.append(Rout + (i+1)*dxN)
|
||||
r0.append(Rin - (Ng-i)*dx0)
|
||||
r = r0 + r1
|
||||
|
||||
t = np.linspace(tMin-Ng*dx2,tMax+Ng*dx2,Ngj)*np.pi
|
||||
p = np.linspace(-Ng*dx3,1.+Ng*dx3,Ngk)*2*np.pi
|
||||
|
||||
# note the indexing flag for proper ordering for writeGrid later
|
||||
R,T,P = np.meshgrid(r,t,p,indexing='ij')
|
||||
|
||||
X3 = R*np.sin(T)*np.cos(P)
|
||||
Y3 = R*np.sin(T)*np.sin(P)
|
||||
Z3 = R*np.cos(T)
|
||||
|
||||
return X3,Y3,Z3
|
||||
|
||||
#Generate 3D spherical grid with non-uniform grid in r and with Z-axis north pole
|
||||
#Spherical :: r,theta,phi = ijk
|
||||
#theta = [0,1] -> [0,pi]
|
||||
#phi = [0,1] -> [0,2pi]
|
||||
def GenKSphNonUGL(Ni=Ni0,Nj=Nj0,Nk=Nk0,Rin=5,Rout=40,tMin=0.2,tMax=0.8):
|
||||
#Number of nodes with ghost corners
|
||||
Ngi = Ni+1+2*Ng
|
||||
Ngj = Nj+1+2*Ng
|
||||
Ngk = Nk+1+2*Ng
|
||||
|
||||
dx2 = (tMax-tMin)/Nj
|
||||
dx3 = (1.0 - 0.0)/Nk
|
||||
|
||||
# check that ghosts don't take us across the axis
|
||||
# need to generalize later to include the axis (do full 4pi)
|
||||
if ((tMin-Ng*dx2)<=0) or ((tMax+Ng*dx2)>=1.):
|
||||
sys.exit("Ghost cell region includes the spherical axis. This is not implemented yet.")
|
||||
|
||||
#grid in r
|
||||
Nwl = 194
|
||||
Rmid = 64.5
|
||||
dtau = np.arctan((Rmid-Rin)/Rin)/Nwl #dtau in radians
|
||||
r1 = [Rin + Rin*(np.tan(i*dtau)) for i in range(Nwl+1)] #194 cells
|
||||
|
||||
Nout = Ni - Nwl
|
||||
coeff = (Rout-Rmid)/Nout*2.-0.9-0.9
|
||||
dr = [0.9 + coeff*i/(Nout-1) for i in range(Nout)]
|
||||
|
||||
r = Rmid
|
||||
for i in range(Nout):
|
||||
r = r + dr[i]
|
||||
r1.append(r)
|
||||
|
||||
dx0 = r1[1] - r1[0]
|
||||
dxN = r1[Ni] - r1[Ni-1]
|
||||
r0 = [ ]
|
||||
|
||||
for i in range(Ng):
|
||||
r1.append(Rout + (i+1)*dxN)
|
||||
r0.append(Rin - (Ng-i)*dx0)
|
||||
r = r0 + r1
|
||||
|
||||
t = np.linspace(tMin-Ng*dx2,tMax+Ng*dx2,Ngj)*np.pi
|
||||
p = np.linspace(-Ng*dx3,1.+Ng*dx3,Ngk)*2*np.pi
|
||||
|
||||
# note the indexing flag for proper ordering for writeGrid later
|
||||
R,T,P = np.meshgrid(r,t,p,indexing='ij')
|
||||
|
||||
X3 = R*np.sin(T)*np.cos(P)
|
||||
Y3 = R*np.sin(T)*np.sin(P)
|
||||
Z3 = R*np.cos(T)
|
||||
|
||||
return X3,Y3,Z3
|
||||
|
||||
|
||||
#Now have 2D grid, augment with ghosts
|
||||
#KeepOut => Keep inner boundary outside of R=1 (i.e. planet)
|
||||
def Aug2D(XX,YY,doEps=False,TINY=1.0e-8,KeepOut=True,Rpx=1.15):
|
||||
Ni = XX.shape[0]-1
|
||||
Nj = XX.shape[1]-1
|
||||
|
||||
if (doEps):
|
||||
YY[:,0] = TINY
|
||||
YY[:,-1] = TINY
|
||||
|
||||
RR = np.sqrt(XX**2.0 + YY**2.0)
|
||||
PP = np.arctan2(YY,XX)
|
||||
|
||||
R0 = RR.min()
|
||||
if (R0<=Rpx):
|
||||
print("Inner boundary below critical (%f), bailing ..."%(Rpx))
|
||||
quit()
|
||||
#print("Radial domain = [%3.2f,%3.2f]"%(R0,RR.max()))
|
||||
xs = RR[:,0]
|
||||
xe = RR[:,-1]
|
||||
#print("\tSunward = [%3.2f,%3.2f]"%(xs.min(),xs.max()))
|
||||
#print("\tTailward = [%3.2f,%3.2f]"%(xe.min(),xe.max()))
|
||||
|
||||
xxG = np.zeros((Ni+1+2*Ng,Nj+1+2*Ng))
|
||||
yyG = np.zeros((Ni+1+2*Ng,Nj+1+2*Ng))
|
||||
#0:Ng (non-inclusive end), Ng:Ng+nOut
|
||||
iS = Ng
|
||||
iE = Ng+Ni+1
|
||||
jS = Ng
|
||||
jE = Ng+Nj+1
|
||||
xxG[iS:iE,jS:jE] = XX
|
||||
yyG[iS:iE,jS:jE] = YY
|
||||
|
||||
#Get spacings, ensure inner boundary is outside of 1
|
||||
drIn = RR[1,:]-RR[0,:] #Function of j
|
||||
drAvg = drIn.mean()
|
||||
|
||||
RMin = R0-Ng*drAvg
|
||||
|
||||
if (RMin<Rpx):
|
||||
#Adjust spacing to keep inner boundary outside
|
||||
drAvg = (R0-Rpx-TINY)/Ng
|
||||
pIn = PP[0,:]
|
||||
|
||||
#Do inner I, active J
|
||||
for i in range(1,Ng+1):
|
||||
rIn = R0-i*drAvg
|
||||
xxG[iS-i,jS:jE] = rIn*np.cos(pIn)
|
||||
yyG[iS-i,jS:jE] = rIn*np.sin(pIn)
|
||||
|
||||
|
||||
#Do outer I, active J
|
||||
Dx = XX[-1,:]-XX[-2,:]
|
||||
Dy = YY[-1,:]-YY[-2,:]
|
||||
Dp = PP[-1,:]-PP[-2,:]
|
||||
Dr = RR[-1,:]-RR[-2,:]
|
||||
|
||||
nD = np.sqrt(Dx**2.0+Dy**2.0)
|
||||
dBar = nD.mean()
|
||||
dO = np.minimum(nD,dBar)
|
||||
#dO = nD
|
||||
|
||||
J4 = Nj//4
|
||||
xOut = XX[-1,:]
|
||||
yOut = YY[-1,:]
|
||||
sig = 1.5
|
||||
jSigS = J4
|
||||
jSigE = 3*J4
|
||||
|
||||
Dx[jSigS:jSigE] = gaussian_filter(Dx[jSigS:jSigE],sigma=sig,mode='nearest')
|
||||
Dy[jSigS:jSigE] = gaussian_filter(Dy[jSigS:jSigE],sigma=sig,mode='nearest')
|
||||
xS = xOut[0]+Ng*Dr[0]
|
||||
xT = xOut[-1]-Ng*Dr[-1]
|
||||
|
||||
#Dx[0:J4] = (xS-xOut[0:J4])/Ng
|
||||
|
||||
for i in range(0,Ng):
|
||||
xxG[iE+i,jS:jE] = xOut+(i+1)*dO*Dx/nD
|
||||
yyG[iE+i,jS:jE] = yOut+(i+1)*dO*Dy/nD
|
||||
|
||||
|
||||
|
||||
#Now finish by doing all J boundaries
|
||||
#Just reflect about X-axis
|
||||
for i in range(0,Ng):
|
||||
ip = i+1
|
||||
xxG[:,jS-ip] = xxG[:,jS+ip]
|
||||
yyG[:,jS-ip] = -yyG[:,jS+ip]
|
||||
xxG[:,jE-1+ip] = xxG[:,jE-1-ip]
|
||||
yyG[:,jE-1+ip] = -yyG[:,jE-1-ip]
|
||||
|
||||
return xxG,yyG
|
||||
|
||||
# vgm: add a version of the above function to extend the grid in the i-direction
|
||||
# this never worked; keeping for completeness.
|
||||
# what's worked, though, is the scale option in regrid at the bottom of this file
|
||||
def Aug2Dext(XX,YY,Nadd): #Nadd -- how many points to add in the i-direction
|
||||
Ni = XX.shape[0]
|
||||
Nj = XX.shape[1]
|
||||
|
||||
xxG = np.zeros((Ni+Nadd,Nj))
|
||||
yyG = np.zeros((Ni+Nadd,Nj))
|
||||
|
||||
xxG[:-Nadd,:] = XX
|
||||
yyG[:-Nadd,:] = YY
|
||||
|
||||
#Do outer I, active J
|
||||
Dx = XX[-1,:]-XX[-2,:]
|
||||
Dy = YY[-1,:]-YY[-2,:]
|
||||
nD = np.sqrt(Dx**2.0+Dy**2.0)
|
||||
dBar = nD.mean()
|
||||
#dO = np.minimum(nD,dBar)
|
||||
dO = nD
|
||||
|
||||
for i in np.arange(Nadd):
|
||||
# xxG[-Nadd+i:,:] = XX[-1,:] + (i+1)*dO*Dx/nD
|
||||
# yyG[-Nadd+i:,:] = YY[-1,:] + (i+1)*dO*Dy/nD
|
||||
xxG[-Nadd+i:,:] = 2*xxG[-Nadd+i-1,:]-xxG[-Nadd+i-2,:]
|
||||
yyG[-Nadd+i:,:] = 2*yyG[-Nadd+i-1,:]-yyG[-Nadd+i-2,:]
|
||||
|
||||
return xxG,yyG
|
||||
|
||||
#Do ring recommendations
|
||||
def genRing(XX,YY,Nk=64,Tol=1.0,doVerb=False):
|
||||
|
||||
Ni = XX.shape[0]-1
|
||||
Nj = XX.shape[1]-1
|
||||
dTh = 2*np.pi/Nk
|
||||
#For each ring (j), calculate max ring value
|
||||
rr = np.sqrt(XX**2.0 + YY**2.0)
|
||||
pp = np.arctan2(YY,XX)
|
||||
dI = np.zeros((Ni,Nj))
|
||||
dJ = np.zeros((Ni,Nj))
|
||||
dK = np.zeros((Ni,Nj))
|
||||
for i in range(Ni):
|
||||
for j in range(Nj):
|
||||
dR = 0.5*(rr[i+1,j]+rr[i+1,j+1]) - 0.5*(rr[i,j]+rr[i,j+1])
|
||||
dP = 0.5*(pp[i,j+1]+pp[i+1,j+1]) - 0.5*(pp[i,j]+pp[i+1,j])
|
||||
Rc = 0.25*( rr[i,j]+rr[i,j+1] + rr[i+1,j]+rr[i+1,j+1] )
|
||||
Yc = 0.25*( YY[i,j]+YY[i,j+1] + YY[i+1,j]+YY[i+1,j+1] )
|
||||
|
||||
dI[i,j] = dR
|
||||
dJ[i,j] = Rc*dP
|
||||
dK[i,j] = Yc*dTh
|
||||
Nrng = Nj//2
|
||||
|
||||
|
||||
NChs = np.zeros(Nrng,dtype=int)
|
||||
NCha = np.zeros(Nrng,dtype=int)
|
||||
rS = []
|
||||
for n in range(Nrng):
|
||||
kiP = np.max(dK[: ,n]/dI[: ,n])
|
||||
kjP = np.max(dK[:, n]/dJ[: ,n])
|
||||
kiM = np.max(dK[:,-n]/dI[:,-n])
|
||||
kjM = np.max(dK[:,-n]/dJ[:,-n])
|
||||
dkoMax = np.max([kiP,kjP,kiM,kjM])
|
||||
dRng = dkoMax/Tol
|
||||
#Do safe and aggressive
|
||||
djRs = int(2**np.floor(np.log2(Tol/dkoMax)))
|
||||
djRa = int(2**np.ceil(np.log2(Tol/dkoMax)))
|
||||
|
||||
if (dRng<=1.0):
|
||||
if (doVerb):
|
||||
print("Ring %d, MaxScl = %5.3f"%(n+1,1/dRng))
|
||||
#print("Ring %d, MaxChunk = %5.3f"%(n+1,Nk*dRng))
|
||||
#print("\tChunking: %d (Safe) / %d (Aggressive)"%(djRs,djRa))
|
||||
rS.append("%4.2f"%(Nk*dkoMax))
|
||||
if (djRs>=2):
|
||||
NChs[n] = Nk/djRs
|
||||
if (djRa>=2):
|
||||
NCha[n] = Nk/djRa
|
||||
|
||||
#print(rS)
|
||||
PrintRing(NChs,"Safe")
|
||||
if (doVerb):
|
||||
PrintRing(NCha,"Aggressive",doWarn=True)
|
||||
|
||||
def PrintRing(NCh,rID="safe",doWarn=False):
|
||||
print("%s ring configuration ..."%(rID))
|
||||
|
||||
if (doWarn):
|
||||
print("Don't say I didn't warn you")
|
||||
|
||||
Nr = (NCh>0).sum()
|
||||
rStr = '<ring gid="lfm" doRing="T" ' + 'Nr="%d"'%(Nr)
|
||||
for i in range(Nr):
|
||||
Nc = NCh[i]
|
||||
if (Nc<8):
|
||||
Nc = 8
|
||||
rStr = rStr + ' Nc%d="%d"'%(i+1,Nc)
|
||||
rStr = rStr + '/>'
|
||||
print(rStr)
|
||||
print("")
|
||||
|
||||
#Now do full 3D by rotating about X-axis
|
||||
def Aug3D(xxG,yyG,Nk=32,TINY=1.0e-8):
|
||||
Ni = xxG.shape[0]-1-2*Ng
|
||||
Nj = xxG.shape[1]-1-2*Ng
|
||||
|
||||
nFi = Ni+1+2*Ng
|
||||
nFj = Nj+1+2*Ng
|
||||
nFk = Nk+1+2*Ng
|
||||
|
||||
iS = Ng
|
||||
iE = Ng+Ni+1
|
||||
jS = Ng
|
||||
jE = Ng+Nj+1
|
||||
kS = Ng
|
||||
kE = Ng+Nk+1
|
||||
|
||||
X3 = np.zeros((nFi,nFj,nFk))
|
||||
Y3 = np.zeros((nFi,nFj,nFk))
|
||||
Z3 = np.zeros((nFi,nFj,nFk))
|
||||
|
||||
#Angle about axis including ghosts
|
||||
A = np.linspace(0,2*np.pi,Nk+1)
|
||||
|
||||
for n in range(Nk+1):
|
||||
X3[:,:,kS+n] = xxG
|
||||
Y3[:,:,kS+n] = yyG*np.cos(A[n])
|
||||
Z3[:,:,kS+n] = yyG*np.sin(A[n])
|
||||
|
||||
# K is periodic so ensure the last entry equals the first
|
||||
X3[:,:,kE-1] = X3[:,:,kS]
|
||||
Y3[:,:,kE-1] = Y3[:,:,kS]
|
||||
Z3[:,:,kE-1] = Z3[:,:,kS]
|
||||
|
||||
# correct K periodic ghosts
|
||||
for i in range(0,Ng):
|
||||
ip=i+1
|
||||
X3[:,:,kS-ip] = X3[:,:,kE-1-ip]
|
||||
Y3[:,:,kS-ip] = Y3[:,:,kE-1-ip]
|
||||
Z3[:,:,kS-ip] = Z3[:,:,kE-1-ip]
|
||||
X3[:,:,kE-1+ip] = X3[:,:,kS+ip]
|
||||
Y3[:,:,kE-1+ip] = Y3[:,:,kS+ip]
|
||||
Z3[:,:,kE-1+ip] = Z3[:,:,kS+ip]
|
||||
|
||||
# correct J reflective ghosts
|
||||
for k in range(0,nFk):
|
||||
kp = k+Nk//2
|
||||
if kp >= kE-1:
|
||||
kp = k-Nk//2
|
||||
for i in range(0,Ng):
|
||||
ip = i+1
|
||||
X3[:,jS-ip,k] = X3[:,jS+ip,kp]
|
||||
Y3[:,jS-ip,k] = Y3[:,jS+ip,kp]
|
||||
Z3[:,jS-ip,k] = Z3[:,jS+ip,kp]
|
||||
X3[:,jE-1+ip,k] = X3[:,jE-1-ip,kp]
|
||||
Y3[:,jE-1+ip,k] = Y3[:,jE-1-ip,kp]
|
||||
Z3[:,jE-1+ip,k] = Z3[:,jE-1-ip,kp]
|
||||
|
||||
#Force points to plane
|
||||
Z3[:,:,Ng] = 0.0
|
||||
Z3[:,:,-Ng-1] = 0.0
|
||||
Z3[:,:,Ng+Nk//2] = 0.0
|
||||
|
||||
Y3[:,:,Ng+Nk//4] = 0.0
|
||||
Y3[:,:,-Ng-Nk//4-1] = 0.0
|
||||
|
||||
x0 = X3[:,Ng,Ng]
|
||||
if (x0.min() <= TINY):
|
||||
print("Spacing error on inner I")
|
||||
print(x0)
|
||||
|
||||
return X3,Y3,Z3
|
||||
|
||||
def WriteGrid(X3,Y3,Z3,fOut="gGrid.h5"):
|
||||
import h5py
|
||||
#print("Writing out grid to %s"%fOut)
|
||||
with h5py.File(fOut,'w') as hf:
|
||||
hf.create_dataset("X",data=X3.T)
|
||||
hf.create_dataset("Y",data=Y3.T)
|
||||
hf.create_dataset("Z",data=Z3.T)
|
||||
|
||||
#Write grid as CHIMP grid, only active nodes/single precision
|
||||
def WriteChimp(X3,Y3,Z3,fOut="cGrid.h5"):
|
||||
Xc = np.single(X3[Ng:-Ng,Ng:-Ng,Ng:-Ng])
|
||||
Yc = np.single(Y3[Ng:-Ng,Ng:-Ng,Ng:-Ng])
|
||||
Zc = np.single(Z3[Ng:-Ng,Ng:-Ng,Ng:-Ng])
|
||||
WriteGrid(Xc,Yc,Zc,fOut=fOut)
|
||||
|
||||
#print("Orig shape = %s"%(str(X3.shape)))
|
||||
#print(" New shape = %s"%(str(Xc.shape)))
|
||||
|
||||
def VizGrid(XX,YY,xxG=None,yyG=None,doGhost=False,doShow=True,xyBds=None,fOut="grid.png"):
|
||||
|
||||
import matplotlib as mpl
|
||||
import matplotlib.cm as cm
|
||||
import matplotlib.pyplot as plt
|
||||
import kaipy.kaiViz as kv
|
||||
|
||||
fSz = (10,4)
|
||||
Alph = 0.35
|
||||
fig = plt.figure(figsize=fSz)
|
||||
Ax = plt.gca()
|
||||
C = 'dodgerblue'
|
||||
Ni = XX.shape[0]-1
|
||||
Nj = XX.shape[1]-1
|
||||
G = np.zeros((Ni,Nj))
|
||||
|
||||
G[-Ng:,:] = 1.0
|
||||
Ax.pcolormesh(XX,YY,G,cmap="RdGy")
|
||||
if (doGhost):
|
||||
Ax.plot(xxG,yyG,'r-',xxG.T,yyG.T,'r-',linewidth=0.5)
|
||||
Ax.plot(XX,YY ,color=C,linewidth=1.5,alpha=Alph)
|
||||
Ax.plot(XX.T,YY.T,color=C,linewidth=1.5,alpha=Alph)
|
||||
|
||||
Nr4 = int(Ni/4)
|
||||
Np4 = int(Nj/4)
|
||||
C4 = "blue"
|
||||
LW4 = 2.0
|
||||
for dx in range(1,4):
|
||||
j0 = dx*Np4
|
||||
i0 = dx*Nr4
|
||||
Ax.plot(XX[:,j0],YY[:,j0],color=C4,linewidth=LW4,alpha=Alph)
|
||||
Ax.plot(XX[i0,:],YY[i0,:],color=C4,linewidth=LW4,alpha=Alph)
|
||||
|
||||
if (xyBds is None):
|
||||
xyBds = [XX[-1,-1],XX[-1,0],0,np.max(YY)]
|
||||
|
||||
|
||||
kv.SetAx(xyBds,Ax)
|
||||
kv.addEarth2D(ax=Ax)
|
||||
kv.SetAxLabs(Ax,'SM-X [Rx]','SM-Y [Rx]')
|
||||
|
||||
Ni,Nj = XX.shape
|
||||
tStr = "Grid Size = %d,%d"%(Ni-1,Nj-1)
|
||||
Ax.set_title(tStr)
|
||||
fname,fext = os.path.splitext(fOut)
|
||||
fPic = fname+".png"
|
||||
print("Saving image to %s"%(fPic))
|
||||
kv.savePic(fPic)
|
||||
|
||||
if (doShow):
|
||||
plt.show()
|
||||
|
||||
#Read in LFM grid, return upper half plane corners
|
||||
#Use Rin to cut out inner region, Rout to guarantee at last that much
|
||||
|
||||
def getLFM(fIn,Rin=3.0,Rout=25.0):
|
||||
from pyhdf.SD import SD, SDC
|
||||
hdffile = SD(fIn)
|
||||
#Grab x/y/z arrays from HDF file. Scale by Re
|
||||
#LFM is k,j,i ordering
|
||||
x3 = iRe*np.double(hdffile.select('X_grid').get())
|
||||
y3 = iRe*np.double(hdffile.select('Y_grid').get())
|
||||
z3 = iRe*np.double(hdffile.select('Z_grid').get())
|
||||
lfmNc = x3.shape #Number of corners (k,j,i)
|
||||
nk = x3.shape[0]-1
|
||||
nj = x3.shape[1]-1
|
||||
ni = x3.shape[2]-1
|
||||
|
||||
print("Reading LFM grid from %s, size (%d,%d,%d)"%(fIn,ni,nj,nk))
|
||||
|
||||
#Project to plane, transpose and cut
|
||||
ks = 0 #Upper half x-y plane
|
||||
xxi = x3[ks,:,:].squeeze().T
|
||||
yyi = y3[ks,:,:].squeeze().T
|
||||
|
||||
#Scale so that inner is Rin
|
||||
rr = np.sqrt(xxi**2.0+yyi**2.0)
|
||||
lfmIn = rr.min()
|
||||
xyScl = Rin/lfmIn
|
||||
xxi = xxi*xyScl
|
||||
yyi = yyi*xyScl
|
||||
|
||||
rr = np.sqrt(xxi**2.0+yyi**2.0)
|
||||
|
||||
#Get min/max radius per I shell
|
||||
rMin = rr.min(axis=1)
|
||||
rMax = rr.max(axis=1)
|
||||
inCut = (rMin>=Rin).argmax()
|
||||
outCut = (rMin>=Rout).argmax()
|
||||
|
||||
#Cut out outer regions to create egg
|
||||
xxi = xxi[0:outCut+1,:]
|
||||
yyi = yyi[0:outCut+1,:]
|
||||
|
||||
return xxi,yyi
|
||||
|
||||
def LoadTabG(fIn="lfmG",Nc=0):
|
||||
import os
|
||||
__location__ = os.path.realpath(os.path.join(os.getcwd(), os.path.dirname(__file__)))
|
||||
|
||||
fInX = os.path.join(__location__,fIn+".X.txt")
|
||||
fInY = os.path.join(__location__,fIn+".Y.txt")
|
||||
xxi = np.loadtxt(fInX)
|
||||
yyi = np.loadtxt(fInY)
|
||||
|
||||
if (Nc>0):
|
||||
xxi = xxi[0:-Nc,:]
|
||||
yyi = yyi[0:-Nc,:]
|
||||
return xxi,yyi
|
||||
|
||||
#Regrid xx/yy (corners) to new size
|
||||
def regrid(xxi,yyi,Ni,Nj,Rin=0.0,Rout=0.0,TINY=1.0e-8,scale=False):
|
||||
iMeth = "cubic"
|
||||
Ni0 = xxi.shape[0]-1
|
||||
Nj0 = xxi.shape[1]-1
|
||||
rr0 = np.sqrt(xxi**2.0 + yyi**2.0)
|
||||
pp0 = np.arctan2(yyi,xxi)
|
||||
|
||||
#index space -> (r,phi)
|
||||
iLFM = np.linspace(0,1,Ni0+1)
|
||||
jLFM = np.linspace(0,1,Nj0+1)
|
||||
|
||||
if ( (Rin>TINY) or (Rout>TINY) ):
|
||||
#Rescale radial range
|
||||
xMin = rr0.min()
|
||||
xMax = xxi.max()
|
||||
|
||||
if (Rin>TINY):
|
||||
xSclIn = Rin/xMin
|
||||
else:
|
||||
xSclIn = 1.0
|
||||
|
||||
if (Rout>TINY):
|
||||
xSclOut = Rout/xMax
|
||||
else:
|
||||
xSclOut = 1.0
|
||||
dxScl = (xSclOut-xSclIn)
|
||||
|
||||
#Now rescale each i shell
|
||||
for i in range(Ni0+1):
|
||||
rScl = xSclIn + iLFM[i]*dxScl
|
||||
rr0[i,:] = rScl*rr0[i,:]
|
||||
#Create interpolants
|
||||
fR = interpolate.interp2d(iLFM,jLFM,rr0.T,kind=iMeth,fill_value=None)
|
||||
fP = interpolate.interp2d(iLFM,jLFM,pp0.T,kind=iMeth,fill_value=None)
|
||||
|
||||
#Regrid onto new
|
||||
XXi = np.zeros((Ni+1,Nj+1))
|
||||
YYi = np.zeros((Ni+1,Nj+1))
|
||||
|
||||
si = np.linspace(0,1,Ni+1)
|
||||
sj = np.linspace(0,1,Nj+1)
|
||||
for i in range(Ni+1):
|
||||
for j in range(Nj+1):
|
||||
|
||||
r = fR(si[i],sj[j])
|
||||
phi = fP(si[i],sj[j])
|
||||
phi = np.maximum(TINY,phi)
|
||||
phi = np.minimum(np.pi-TINY,phi)
|
||||
|
||||
XXi[i,j] = r*np.cos(phi)
|
||||
YYi[i,j] = r*np.sin(phi)
|
||||
|
||||
# vgm: added scaling option to extend the grid for low Mach numbers
|
||||
# needs playing around with the numbers below
|
||||
if scale:
|
||||
dx = (XXi[1:,:]-XXi[:-1,:])
|
||||
dy = (YYi[1:,:]-YYi[:-1,:])
|
||||
nscl = dx.shape[0]
|
||||
scale = np.ones(nscl)
|
||||
scale[nscl//2:]=1.25 #1.5
|
||||
scale[3*nscl//4:]=1.5 #2.
|
||||
scale[-4:]=2. #4.
|
||||
for i in np.arange(1,Ni+1):
|
||||
XXi[i,:] = XXi[i-1,:] + scale[i-1]*dx[i-1,:]
|
||||
YYi[i,:] = YYi[i-1,:] + scale[i-1]*dy[i-1,:]
|
||||
|
||||
return XXi,YYi
|
||||
@@ -1,437 +0,0 @@
|
||||
#Gamera post-processing routines
|
||||
#Get data from serial/MPI gamera output
|
||||
import glob
|
||||
import numpy as np
|
||||
from kaipy.kaiTools import MJD2UT
|
||||
import itertools
|
||||
import kaipy.kdefs as kdefs
|
||||
|
||||
#Object to use to pull data from HDF5 structure (serial or mpi)
|
||||
|
||||
#Initialize,
|
||||
#gIn = gampp.GameraPipe(fdir,ftag)
|
||||
#Set grid from data
|
||||
#gIn.GetGrid()
|
||||
#V = gIn.GetVar("D",stepnum)
|
||||
#doFast=True skips various data scraping
|
||||
idStr = "_0000_0000_0000.gam.h5"
|
||||
|
||||
class GameraPipe(object):
|
||||
|
||||
#Initialize GP object
|
||||
#fdir = directory to h5 files
|
||||
#ftag = stub of h5 files
|
||||
def __init__(self,fdir,ftag,doFast=False,doVerbose=True,doParallel=False,nWorkers=4):
|
||||
|
||||
self.fdir = fdir
|
||||
self.ftag = ftag
|
||||
|
||||
#Here just create variables
|
||||
#-----------
|
||||
#Ranks
|
||||
self.isMPI = False
|
||||
self.Nr = 0
|
||||
self.Ri = 1 ; self.Rj = 1 ; self.Rk = 1
|
||||
#Global/local cells
|
||||
self.is2D = False
|
||||
self.Ni = 0 ; self.Nj = 0 ; self.Nk = 0
|
||||
self.dNi= 0 ; self.dNj= 0 ; self.dNk= 0
|
||||
|
||||
#Variables/slices
|
||||
self.Nv = 0 ; self.Nt = 0 ; self.Nv0 = 0
|
||||
self.T = [] ; self.vIDs = [] ; self.v0IDs = []
|
||||
self.s0 = 0 ; self.sFin = 0
|
||||
self.sids = np.array([])
|
||||
|
||||
#Grids
|
||||
self.X = [] ; self.Y = [] ; self.Z = []
|
||||
|
||||
self.gridLoaded = False
|
||||
self.doFast = doFast
|
||||
self.doParallel = doParallel
|
||||
self.UnitsID = "NONE"
|
||||
self.nWorkers = nWorkers
|
||||
#Example file data
|
||||
self.f0 = []
|
||||
|
||||
#Stubs for MJD stuff
|
||||
self.hasMJD = False
|
||||
self.MJDs = []
|
||||
|
||||
#Stub for UT date time object
|
||||
self.hasUT = False
|
||||
self.UT = []
|
||||
|
||||
#Scrape data from directory
|
||||
self.OpenPipe(doVerbose)
|
||||
|
||||
def OpenPipe(self,doVerbose=True):
|
||||
import kaipy.kaiH5 as kh5
|
||||
if (doVerbose):
|
||||
print("Opening pipe: %s : %s"%(self.fdir,self.ftag))
|
||||
|
||||
#Test for serial (either old or new naming convention)
|
||||
fOld = "%s/%s.h5"%(self.fdir,self.ftag)
|
||||
fNew = "%s/%s.gam.h5"%(self.fdir,self.ftag)
|
||||
|
||||
if ( len(glob.glob(fOld)) == 1):
|
||||
#Found old-style serial
|
||||
self.isMPI = False
|
||||
if (doVerbose):
|
||||
print("Found serial database")
|
||||
f0 = fOld
|
||||
elif ( len(glob.glob(fNew)) == 1):
|
||||
#Found new-style serial
|
||||
self.isMPI = False
|
||||
self.ftag = self.ftag + ".gam" #Add .gam to tag
|
||||
if (doVerbose):
|
||||
print("Found serial database")
|
||||
f0 = fNew
|
||||
else:
|
||||
print("%s not found, looking for MPI database"%(fOld))
|
||||
self.isMPI = True
|
||||
sStr = "%s/%s_*%s"%(self.fdir,self.ftag,idStr)
|
||||
|
||||
fIns = glob.glob(sStr)
|
||||
if (len(fIns)>1):
|
||||
print("This shouldn't happen, bailing ...")
|
||||
if (len(fIns) == 0):
|
||||
print("No MPI database found, all out of options, bailing ...")
|
||||
quit()
|
||||
f0 = fIns[0]
|
||||
Ns = [int(s) for s in f0.split('_') if s.isdigit()]
|
||||
|
||||
self.Ri = Ns[-5]
|
||||
self.Rj = Ns[-4]
|
||||
self.Rk = Ns[-3]
|
||||
self.Nr = self.Ri*self.Rj*self.Rk
|
||||
if (doVerbose):
|
||||
print("\tFound %d = (%d,%d,%d) ranks"%(self.Nr,self.Ri,self.Rj,self.Rk))
|
||||
|
||||
#In either case, f0 is defined. use it to get per file stuff
|
||||
self.Nt,sids = kh5.cntSteps(f0)
|
||||
if (self.doFast):
|
||||
self.T = np.zeros(self.Nt)
|
||||
else:
|
||||
self.T = kh5.getTs(f0,sids)
|
||||
|
||||
self.sids = sids
|
||||
self.s0 = sids.min()
|
||||
self.sFin = sids.max()
|
||||
if (doVerbose):
|
||||
print("Found %d timesteps\n\tTime = [%f,%f]"%(self.Nt,self.T.min(),self.T.max()))
|
||||
print("\tSteps = [%d,%d]"%(sids.min(),sids.max()))
|
||||
|
||||
#Get MJD if present
|
||||
MJDs = kh5.getTs(f0,sids,"MJD",-np.inf)
|
||||
if (MJDs.max()>0):
|
||||
self.hasMJD = True
|
||||
self.MJDs = MJDs
|
||||
self.hasUT = True
|
||||
self.UT = MJD2UT(MJDs)
|
||||
|
||||
|
||||
#Get grid stuff
|
||||
Dims = kh5.getDims(f0)
|
||||
Nd = len(Dims)
|
||||
self.dNi = Dims[0]-1
|
||||
self.dNj = Dims[1]-1
|
||||
if (Nd>2):
|
||||
self.dNk = Dims[2]-1
|
||||
|
||||
else:
|
||||
self.dNk = 0
|
||||
self.Rk = 1
|
||||
self.Ni = self.dNi*self.Ri
|
||||
self.Nj = self.dNj*self.Rj
|
||||
self.Nk = self.dNk*self.Rk
|
||||
|
||||
|
||||
#Variables
|
||||
self.v0IDs = kh5.getRootVars(f0)
|
||||
self.vIDs = kh5.getVars(f0,sids.min())
|
||||
self.Nv0 = len(self.v0IDs)
|
||||
self.Nv = len(self.vIDs)
|
||||
if (Nd>2):
|
||||
self.is2D = False
|
||||
else:
|
||||
self.is2D = True
|
||||
if (doVerbose):
|
||||
if (Nd>2):
|
||||
nCells = self.Ni*self.Nj*self.Nk
|
||||
else:
|
||||
nCells = self.Ni*self.Nj
|
||||
print("Grid size = (%d,%d,%d)"%(self.Ni,self.Nj,self.Nk))
|
||||
print("\tCells = %e"%(nCells))
|
||||
print("Variables (Root/Step) = (%d,%d)"%(self.Nv0,self.Nv))
|
||||
print("\tRoot: %s"%(self.v0IDs))
|
||||
print("\tStep: %s"%(self.vIDs))
|
||||
|
||||
self.SetUnits(f0)
|
||||
if (doVerbose):
|
||||
print("Units Type = %s"%(self.UnitsID))
|
||||
#print("Pulling grid ...")
|
||||
self.GetGrid(doVerbose)
|
||||
self.f0 = f0
|
||||
|
||||
def SetUnits(self,f0):
|
||||
import h5py
|
||||
with h5py.File(f0,'r') as hf:
|
||||
uID = hf.attrs.get("UnitsID","CODE")
|
||||
if (not isinstance(uID,str)):
|
||||
self.UnitsID = uID.decode('utf-8')
|
||||
|
||||
def GetGridParallel(self,doVerbose):
|
||||
''' Parallel read of grid datasets
|
||||
|
||||
'''
|
||||
import kaipy.kaiH5 as kh5
|
||||
from concurrent.futures import ProcessPoolExecutor, as_completed
|
||||
from alive_progress import alive_bar
|
||||
|
||||
if (self.is2D):
|
||||
self.X = np.zeros((self.Ni+1,self.Nj+1))
|
||||
self.Y = np.zeros((self.Ni+1,self.Nj+1))
|
||||
coords = [self.X,self.Y]
|
||||
else:
|
||||
self.X = np.zeros((self.Ni+1,self.Nj+1,self.Nk+1))
|
||||
self.Y = np.zeros((self.Ni+1,self.Nj+1,self.Nk+1))
|
||||
self.Z = np.zeros((self.Ni+1,self.Nj+1,self.Nk+1))
|
||||
coords = [(self.X,'X'),(self.Y,'Y'),(self.Z,'Z')]
|
||||
|
||||
if (doVerbose):
|
||||
#print("Del = (%d,%d,%d)"%(self.dNi,self.dNj,self.dNk))
|
||||
titStr = "%s/Grid"%(self.ftag)
|
||||
else:
|
||||
titStr = None
|
||||
|
||||
files = []
|
||||
#print("Bounds = (%d,%d,%d,%d,%d,%d)"%(iS,iE,jS,jE,kS,kE))
|
||||
for (i,j,k) in itertools.product(range(self.Ri),range(self.Rj),range(self.Rk)):
|
||||
files.append(((self.fdir + "/" + kh5.genName(self.ftag,i,j,k,self.Ri,self.Rj,self.Rk),[i,j,k])))
|
||||
|
||||
NrX = max(self.Nr,1)
|
||||
|
||||
for data,vID in coords:
|
||||
datasets = []
|
||||
with alive_bar(NrX,title=f"{titStr}/{vID}".ljust(kdefs.barLab),length=kdefs.barLen,bar=kdefs.barDef) as bar, \
|
||||
ProcessPoolExecutor(max_workers=self.nWorkers) as executor:
|
||||
futures = [executor.submit(kh5.PullVarLoc, fIn, vID, loc=loc) for fIn, loc in files]
|
||||
for future in as_completed(futures):
|
||||
datasets.append(future.result())
|
||||
bar()
|
||||
|
||||
for dataset,loc in datasets:
|
||||
i = loc[0]
|
||||
j = loc[1]
|
||||
k = loc[2]
|
||||
|
||||
iS = i*self.dNi
|
||||
jS = j*self.dNj
|
||||
kS = k*self.dNk
|
||||
iE = iS+self.dNi
|
||||
jE = jS+self.dNj
|
||||
kE = kS+self.dNk
|
||||
|
||||
if (self.is2D):
|
||||
data[iS:iE+1,jS:jE+1] = dataset
|
||||
else:
|
||||
data[iS:iE+1,jS:jE+1,kS:kE+1] = dataset
|
||||
|
||||
def GetGrid(self,doVerbose):
|
||||
''' Load Grid from Gamera HDF5 file
|
||||
|
||||
'''
|
||||
import kaipy.kaiH5 as kh5
|
||||
from alive_progress import alive_bar
|
||||
|
||||
if(not self.gridLoaded):
|
||||
if (self.isMPI and self.doParallel):
|
||||
self.GetGridParallel(doVerbose)
|
||||
else:
|
||||
if (self.is2D):
|
||||
self.X = np.zeros((self.Ni+1,self.Nj+1))
|
||||
self.Y = np.zeros((self.Ni+1,self.Nj+1))
|
||||
else:
|
||||
self.X = np.zeros((self.Ni+1,self.Nj+1,self.Nk+1))
|
||||
self.Y = np.zeros((self.Ni+1,self.Nj+1,self.Nk+1))
|
||||
self.Z = np.zeros((self.Ni+1,self.Nj+1,self.Nk+1))
|
||||
if (doVerbose):
|
||||
#print("Del = (%d,%d,%d)"%(self.dNi,self.dNj,self.dNk))
|
||||
titStr = "%s/Grid"%(self.ftag)
|
||||
else:
|
||||
titStr = None
|
||||
NrX = max(self.Nr,1)
|
||||
with alive_bar(NrX,title=titStr,length=kdefs.barLen) as bar:
|
||||
for (i,j,k) in itertools.product(range(self.Ri),range(self.Rj),range(self.Rk)):
|
||||
iS = i *self.dNi
|
||||
jS = j *self.dNj
|
||||
kS = k *self.dNk
|
||||
iE = iS+self.dNi
|
||||
jE = jS+self.dNj
|
||||
kE = kS+self.dNk
|
||||
#print("Bounds = (%d,%d,%d,%d,%d,%d)"%(iS,iE,jS,jE,kS,kE))
|
||||
if (self.isMPI):
|
||||
fIn = self.fdir + "/" + kh5.genName(self.ftag,i,j,k,self.Ri,self.Rj,self.Rk)
|
||||
else:
|
||||
fIn = self.fdir + "/" + self.ftag + ".h5"
|
||||
if (self.is2D):
|
||||
self.X[iS:iE+1,jS:jE+1] = kh5.PullVar(fIn,"X")
|
||||
self.Y[iS:iE+1,jS:jE+1] = kh5.PullVar(fIn,"Y")
|
||||
else:
|
||||
self.X[iS:iE+1,jS:jE+1,kS:kE+1] = kh5.PullVar(fIn,"X")
|
||||
self.Y[iS:iE+1,jS:jE+1,kS:kE+1] = kh5.PullVar(fIn,"Y")
|
||||
self.Z[iS:iE+1,jS:jE+1,kS:kE+1] = kh5.PullVar(fIn,"Z")
|
||||
bar()
|
||||
else:
|
||||
print("Grid Previously Loaded")
|
||||
self.gridLoaded = True
|
||||
|
||||
def GetVarParallel(self,vID,sID=None,vScl=None,doVerb=True):
|
||||
''' Parallel read of Var
|
||||
|
||||
'''
|
||||
import kaipy.kaiH5 as kh5
|
||||
from concurrent.futures import ProcessPoolExecutor, as_completed
|
||||
from alive_progress import alive_bar
|
||||
|
||||
if (doVerb):
|
||||
if (sID is None):
|
||||
titStr = "%s/%s"%(self.ftag,vID)
|
||||
|
||||
else:
|
||||
titStr = "%s/Step#%d/%s"%(self.ftag,sID,vID)
|
||||
else:
|
||||
titStr = ''
|
||||
|
||||
if (self.is2D):
|
||||
V = np.zeros((self.Ni,self.Nj))
|
||||
else:
|
||||
V = np.zeros((self.Ni,self.Nj,self.Nk))
|
||||
|
||||
files = []
|
||||
#print("Bounds = (%d,%d,%d,%d,%d,%d)"%(iS,iE,jS,jE,kS,kE))
|
||||
for (i,j,k) in itertools.product(range(self.Ri),range(self.Rj),range(self.Rk)):
|
||||
files.append(((self.fdir + "/" + kh5.genName(self.ftag,i,j,k,self.Ri,self.Rj,self.Rk),[i,j,k])))
|
||||
|
||||
NrX = max(self.Nr,1)
|
||||
|
||||
datasets = []
|
||||
with alive_bar(NrX,title=titStr.ljust(kdefs.barLab),length=kdefs.barLen,bar=kdefs.barDef,disable=not doVerb) as bar, \
|
||||
ProcessPoolExecutor(max_workers=self.nWorkers) as executor:
|
||||
futures = [executor.submit(kh5.PullVarLoc, fIn, vID, sID, loc=loc) for fIn, loc in files]
|
||||
for future in as_completed(futures):
|
||||
datasets.append(future.result())
|
||||
bar()
|
||||
|
||||
for dataset,loc in datasets:
|
||||
i = loc[0]
|
||||
j = loc[1]
|
||||
k = loc[2]
|
||||
|
||||
iS = i*self.dNi
|
||||
jS = j*self.dNj
|
||||
kS = k*self.dNk
|
||||
iE = iS+self.dNi
|
||||
jE = jS+self.dNj
|
||||
kE = kS+self.dNk
|
||||
|
||||
if (self.is2D):
|
||||
V[iS:iE,jS:jE] = dataset
|
||||
else:
|
||||
V[iS:iE,jS:jE,kS:kE] = dataset
|
||||
if (vScl is not None):
|
||||
V = vScl*V
|
||||
return V
|
||||
|
||||
#Get 3D variable "vID" from Step# sID
|
||||
def GetVar(self,vID,sID=None,vScl=None,doVerb=True):
|
||||
''' Read Var with name vID
|
||||
|
||||
'''
|
||||
import kaipy.kaiH5 as kh5
|
||||
from alive_progress import alive_bar
|
||||
|
||||
if (self.is2D):
|
||||
V = np.zeros((self.Ni,self.Nj))
|
||||
else:
|
||||
V = np.zeros((self.Ni,self.Nj,self.Nk))
|
||||
|
||||
if (self.isMPI and self.doParallel):
|
||||
V = self.GetVarParallel(vID,sID,vScl,doVerb)
|
||||
else:
|
||||
if (doVerb):
|
||||
if (sID is None):
|
||||
titStr = "%s/%s"%(self.ftag,vID)
|
||||
|
||||
else:
|
||||
titStr = "%s/Step#%d/%s"%(self.ftag,sID,vID)
|
||||
else:
|
||||
titStr = ''
|
||||
NrX = max(self.Nr,1)
|
||||
with alive_bar(NrX,title=titStr.ljust(kdefs.barLab),length=kdefs.barLen,disable=not doVerb) as bar:
|
||||
for (i,j,k) in itertools.product(range(self.Ri),range(self.Rj),range(self.Rk)):
|
||||
|
||||
iS = i*self.dNi
|
||||
jS = j*self.dNj
|
||||
kS = k*self.dNk
|
||||
iE = iS+self.dNi
|
||||
jE = jS+self.dNj
|
||||
kE = kS+self.dNk
|
||||
#print("Bounds = (%d,%d,%d,%d,%d,%d)"%(iS,iE,jS,jE,kS,kE))
|
||||
if (self.isMPI):
|
||||
fIn = self.fdir + "/" + kh5.genName(self.ftag,i,j,k,self.Ri,self.Rj,self.Rk)
|
||||
else:
|
||||
fIn = self.fdir + "/" + self.ftag + ".h5"
|
||||
|
||||
if (self.is2D):
|
||||
V[iS:iE,jS:jE] = kh5.PullVar(fIn,vID,sID)
|
||||
|
||||
else:
|
||||
V[iS:iE,jS:jE,kS:kE] = kh5.PullVar(fIn,vID,sID)
|
||||
bar()
|
||||
|
||||
return V
|
||||
|
||||
|
||||
#FIXME: Currently pulling whole 3D array and then slicing, lazy
|
||||
def GetSlice(self,vID,sID,ijkdir='idir',n=1,vScl=None,doVerb=True):
|
||||
''' Get variable slice of constant i,j,k
|
||||
Directions = idir/jdir/kdir strings
|
||||
Indexing = (1,Nijk)
|
||||
|
||||
'''
|
||||
sDirs = ['IDIR','JDIR','KDIR']
|
||||
ijkdir = ijkdir.upper()
|
||||
|
||||
if (not (ijkdir in sDirs)):
|
||||
print("Invalid slice direction, defaulting to I")
|
||||
ijkdir = 'IDIR'
|
||||
if (sID is None):
|
||||
cStr = "Reading %s/%s"%(self.ftag,vID)
|
||||
else:
|
||||
cStr = "Reading %s/Step#%d/%s"%(self.ftag,sID,vID)
|
||||
V = self.GetVar(vID,sID,vScl,doVerb=False)
|
||||
#Now slice
|
||||
np = n-1 #Convert from Fortran to Python indexing
|
||||
if (ijkdir == "IDIR"):
|
||||
Vs = V[np,:,:]
|
||||
sStr = "(%d,:,:)"%(n)
|
||||
elif (ijkdir == "JDIR"):
|
||||
Vs = V[:,np,:]
|
||||
sStr = "(:,%d,:)"%(n)
|
||||
elif (ijkdir == "KDIR"):
|
||||
Vs = V[:,:,np]
|
||||
sStr = "(:,:,%d)"%(n)
|
||||
if (doVerb):
|
||||
print(cStr+sStr)
|
||||
return Vs
|
||||
|
||||
#Wrappers for root variables (or just set sID to "None")
|
||||
def GetRootVar(self,vID,vScl=None,doVerb=True):
|
||||
V = self.GetVar(vID,sID=None,vScl=vScl,doVerb=doVerb)
|
||||
return V
|
||||
|
||||
def GetRootSlice(self,vID,ijkdir='idir',n=1,vScl=None,doVerb=True):
|
||||
Vs = self.GetSlice(vID,sID=None,ijkdir=ijkdir,n=n,vScl=vScl,doVerb=doVerb)
|
||||
return Vs
|
||||
@@ -1,214 +0,0 @@
|
||||
# X(i,j) coordinates of LFM grid
|
||||
2.000000000000000000e+00 1.999672107393795084e+00 1.998691816877825378e+00 1.997064015231843070e+00 1.994793239721250666e+00 1.991883996848771599e+00 1.988338810324762784e+00 1.984159223264812866e+00 1.979345511894485155e+00 1.973897085364546333e+00 1.967815694663693771e+00 1.961104927593274150e+00 1.953769588347818775e+00 1.945815523183467510e+00 1.937248657668264595e+00 1.928076794410635175e+00 1.918308379954061893e+00 1.907952598007700784e+00 1.897013826869329067e+00 1.885498482491183125e+00 1.873413747808583496e+00 1.860768673958754560e+00 1.847570051445909467e+00 1.833827294888896509e+00 1.819550028211635473e+00 1.804749132217253749e+00 1.789429111308057818e+00 1.773598176509352031e+00 1.757265484912719389e+00 1.740443460898185135e+00 1.723140060874756463e+00 1.705367960084061663e+00 1.687139446792182751e+00 1.668469401337032476e+00 1.649361359973785301e+00 1.629823970552450429e+00 1.609866344563225526e+00 1.589503126489356211e+00 1.568741468069665634e+00 1.547595119269638886e+00 1.526077569498451192e+00 1.504205277862181278e+00 1.481979928697671589e+00 1.459409662713111233e+00 1.436503752878847351e+00 1.413276982554567907e+00 1.389735763936671642e+00 1.365894100924724963e+00 1.341765193394284239e+00 1.317366491430352893e+00 1.292697573440763081e+00 1.267765553902470810e+00 1.242578174049408846e+00 1.217149891774535142e+00 1.191485797672268809e+00 1.165598735596875768e+00 1.139501201867661573e+00 1.113209845686056410e+00 1.086722278939345809e+00 1.060044138428724025e+00 1.033181604736243431e+00 1.006148086928363661e+00 9.789468573899672288e-01 9.515893341377019699e-01 9.240860487083868424e-01 8.964521733619773558e-01 8.686838700397386814e-01 8.407854659120532759e-01 8.127614997241656702e-01 7.846234677508949762e-01 7.563733976088220512e-01 7.280207319714446790e-01 6.995739050845873885e-01 6.710451412738878130e-01 6.424305945434399812e-01 6.137333038475621949e-01 5.849568591874925172e-01 5.561100343033451576e-01 5.271944505491034105e-01 4.982173856651632704e-01 4.691852437808357590e-01 4.401067760751317670e-01 4.109791095948144846e-01 3.818046000360784675e-01 3.525863332121095262e-01 3.233305977154331545e-01 2.940392996917746693e-01 2.647176160438385328e-01 2.353704988386900177e-01 2.060028464112066693e-01 1.766136795442657947e-01 1.472054822296920695e-01 1.177813709210067256e-01 8.834569312912225747e-02 5.890099779982647249e-02 2.945132683586565783e-02 -8.731149035955797941e-08 -2.945151488510060894e-02 -5.890121705093628868e-02 -8.834596220516265086e-02 -1.177816708281014396e-01 -1.472058064938839006e-01 -1.766140652377471698e-01 -2.060032558191294272e-01 -2.353708945352857573e-01 -2.647180102730855022e-01 -2.940396432092251544e-01 -3.233308663774178138e-01 -3.525865276105670243e-01 -3.818047691931301113e-01 -4.109792537150628866e-01 -4.401068715322322134e-01 -4.691852437808354814e-01 -4.982173386202905507e-01 -5.271943572031657643e-01 -5.561098954614331902e-01 -5.849568591874927392e-01 -6.137333038475624170e-01 -6.424305945434402032e-01 -6.710451857847629098e-01 -6.995739050845871665e-01 -7.280207319714449010e-01 -7.563733976088218292e-01 -7.846235101897633957e-01 -8.127614997241657813e-01 -8.407854659120534979e-01 -8.686838700397387925e-01 -8.964521733619775778e-01 -9.240860487083866204e-01 -9.515893341377017478e-01 -9.789468573899670067e-01 -1.006148011999431713e+00 -1.033181604736243653e+00 -1.060044066292674891e+00 -1.086722324698812914e+00 -1.113209892073111495e+00 -1.139501201867661129e+00 -1.165598801839390353e+00 -1.191485749672110295e+00 -1.217149828610700091e+00 -1.242578112454300943e+00 -1.267765493893064033e+00 -1.292697456625404584e+00 -1.317366548222265843e+00 -1.341765193394284017e+00 -1.365894100924724963e+00 -1.389735814065618635e+00 -1.413277133031764832e+00 -1.436504000410792292e+00 -1.459410244443126725e+00 -1.481980218835426300e+00 -1.504205657190825107e+00 -1.526077794170478397e+00 -1.547595575286652814e+00 -1.568741730289119118e+00 -1.589503382521816777e+00 -1.609866629586428344e+00 -1.629824004251243963e+00 -1.649361456248521485e+00 -1.668469477983494986e+00 -1.687139446792182529e+00 -1.705367960084061663e+00 -1.723140104750210844e+00 -1.740443589925353862e+00 -1.757265741100215495e+00 -1.773598507164596327e+00 -1.789429431949067784e+00 -1.804749481563458824e+00 -1.819550438300941764e+00 -1.833827689169929887e+00 -1.847570405835426754e+00 -1.860768967390780348e+00 -1.873413986090701311e+00 -1.885498646741812445e+00 -1.897013917288932427e+00 -1.907952641054987852e+00 -1.918308434389997874e+00 -1.928076807261333903e+00 -1.937248657350461700e+00 -1.945815545748293074e+00 -1.953769630246147804e+00 -1.961104995162397113e+00 -1.967815751980584782e+00 -1.973897145152782695e+00 -1.979345565260507867e+00 -1.984159273268331747e+00 -1.988338853341393486e+00 -1.991884033818652311e+00 -1.994793264214667072e+00 -1.997064031240962878e+00 -1.998691823222528807e+00 -1.999672109209979842e+00 -2.000000000000000000e+00
|
||||
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2.975140783277485212e+01 2.975093912643447069e+01 2.975000492407110997e+01 2.974857954314555641e+01 2.974665656302302708e+01 2.974419745989472119e+01 2.974126001947383102e+01 2.973787634493435306e+01 2.973407853945028734e+01 2.972984413079984378e+01 2.972514743644382307e+01 2.971990819844721088e+01 2.971403973824022415e+01 2.970740722249207266e+01 2.969995928612434710e+01 2.969156751644105086e+01 2.968210029042880649e+01 2.967136819936100522e+01 2.965944508053783935e+01 2.964631167205492446e+01 2.963195834296005060e+01 2.961625668055722471e+01 2.959918421262465316e+01 2.958059005424453858e+01 2.956030726891208360e+01 2.953799235266550482e+01 2.951337242852580900e+01 2.948590816316982099e+01 2.945505380263955431e+01 2.941983662076284745e+01 2.937916510962374517e+01 2.933127359465230555e+01 2.927440603223079307e+01 2.920698936683327318e+01 2.913296586822679757e+01 2.905667909585340425e+01 2.898223183535014158e+01 2.891172684461393771e+01 2.883799227457345182e+01 2.875055606987027090e+01 2.863575190933308434e+01 2.848641436452538045e+01 2.834082326012332942e+01 2.823616370256977959e+01 2.815747240246386340e+01 2.809147469735710700e+01 2.807078741203225292e+01 2.795929308873436980e+01 2.682485038786848364e+01 2.381857755160564238e+01 1.978119250062692558e+01 1.563565185644618971e+01 1.150890360774498156e+01 7.356987273208090983e+00 3.186303423151473080e+00 -9.994116345834894721e-01 -5.248454015283019025e+00 -9.612146160317292853e+00 -1.406967829068817544e+01 -1.859559981262873407e+01 -2.316753802417918351e+01 -2.777062915577811353e+01 -3.239515878697343254e+01 -3.703530019168439935e+01 -4.168553804461795664e+01 -4.634208738155971474e+01 -5.100303806365669601e+01 -5.566744946791076387e+01 -6.033442912608471431e+01 -6.500352759374261780e+01 -6.967464214072764150e+01 -7.434809379877975744e+01 -7.902415865519537874e+01 -8.370333109885410749e+01 -8.838563039166028545e+01 -9.307135188281476701e+01 -9.776077165961392268e+01 -1.024544996823637177e+02 -1.071527028875689354e+02 -1.118559848149007223e+02 -1.165648783770475774e+02 -1.212799999549501848e+02 -1.259988840248454238e+02 -1.307189109677350700e+02 -1.354374354820815256e+02 -1.401517352187297831e+02 -1.448595372729606368e+02 -1.495579780416534561e+02 -1.542442452867658744e+02 -1.589154240400988840e+02 -1.635749557619051302e+02 -1.682261406584716497e+02 -1.728725486027471732e+02 -1.775171074042003454e+02 -1.821628732849958965e+02 -1.868133005466561087e+02 -1.914715866653111505e+02 -1.961408135456650825e+02 -2.008185028226850477e+02 -2.055018936234072271e+02 -2.101881480272501221e+02 -2.148748390342592813e+02 -2.195594369143238396e+02 -2.242390266992445049e+02 -2.289108089922487181e+02 -2.335714964283189090e+02 -2.382201901185831900e+02 -2.428550922852975305e+02 -2.474743794681788245e+02 -2.520747643022096725e+02 -2.566544233271068265e+02 -2.612095555270689147e+02 -2.657362314735984228e+02 -2.702293403413947885e+02 -2.746929656541906297e+02 -2.791298297611411385e+02 -2.835422697733131940e+02 -2.879283595002670495e+02 -2.922804712278606303e+02 -2.965846336547695614e+02 -3.008239733527399835e+02 -3.049872670521422151e+02 -3.091242361488651227e+02 -3.132836774673874061e+02 -3.174623806903090326e+02 -3.216577518811706113e+02 -3.259127579280525424e+02 -3.301031980713879648e+02 -3.333087898840573189e+02 -3.346934896675136315e+02 -3.350947279774204617e+02 -3.354347134313375705e+02 -3.358391620586443196e+02 -3.362673413521709449e+02 -3.367229239150229887e+02 -3.372114314931282593e+02 -3.376860961826051835e+02 -3.380998162065627639e+02 -3.384628132156022389e+02 -3.387921147332125429e+02 -3.391013838702475027e+02 -3.393993783725741764e+02 -3.396875621449268010e+02 -3.399641887746398083e+02 -3.402274091188909892e+02 -3.404747062888386040e+02 -3.407081862526972031e+02 -3.409298522485241847e+02 -3.411413222762892588e+02 -3.413432383994722841e+02 -3.415368076974154974e+02 -3.417221585828151547e+02 -3.418995478810629720e+02 -3.420684362588360159e+02 -3.422300564780156265e+02 -3.423848708243076544e+02 -3.425334699961132969e+02 -3.426758283108937349e+02 -3.428126135146678735e+02 -3.429437742423575060e+02 -3.430696186844328395e+02 -3.431898129678843361e+02 -3.433049991561921388e+02 -3.434154854398265115e+02 -3.435215543267185581e+02 -3.436230003565547690e+02 -3.437203114975800418e+02 -3.438135391148726399e+02 -3.439026318433541860e+02 -3.439872558100150854e+02 -3.440679503481783854e+02 -3.441450236483148615e+02 -3.442186554881985785e+02 -3.442887431376726681e+02 -3.443555947872078491e+02 -3.444192361193431111e+02 -3.444797955467745396e+02 -3.445369135139531522e+02 -3.445908211637320164e+02 -3.446415184961110185e+02 -3.446890311936292619e+02 -3.447330767483555292e+02 -3.447735524301333498e+02 -3.448103555088055714e+02 -3.448432548415195242e+02 -3.448717624600304816e+02 -3.448962636024264157e+02 -3.449169637290209494e+02 -3.449339655699706100e+02 -3.449470893475013327e+02 -3.449565405219265699e+02 -3.449622934107072183e+02 -3.449644507439998620e+02
|
||||
3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881737e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881737e+01 3.000267295502881026e+01 3.000267295502881026e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881737e+01 3.000267295502881026e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881737e+01 3.000267295502881026e+01 3.000267295502881382e+01 3.000267295502881737e+01 3.000267295502881737e+01 3.000267295502881382e+01 3.000267295502881026e+01 3.000267295502881737e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502880671e+01 3.000267295502881026e+01 3.000267295502881382e+01 3.000267295502881737e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881026e+01 3.000267295502881382e+01 3.000267295502881737e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881382e+01 3.000267295502881737e+01 3.000267295502882092e+01 3.000267295502880316e+01 3.000267295502880671e+01 3.000267295502881737e+01 3.000267295502881737e+01 3.000267616534623016e+01 2.525225233215580545e+01 2.050182849896541981e+01 1.575140627093371393e+01 1.100098404290202048e+01 6.250561814870339461e+00 1.500139586838634020e+00 -3.250282841837906833e+00 -8.000705671804116292e+00 -1.275113512304996810e+01 -1.750156216655776831e+01 -2.225199081522425715e+01 -2.700241625357335096e+01 -3.175284490223985046e+01 -3.650327676122373788e+01 -4.125370219957283524e+01 -4.600413084823934184e+01 -5.075455628658844631e+01 -5.550497530430274651e+01 -6.025539753233444173e+01 -6.500581976036612275e+01 -6.975624840903263646e+01 -7.450667705769915017e+01 -7.925709286509601270e+01 -8.400750867249290366e+01 -8.875792447988985145e+01 -9.350834670792150405e+01 -9.825876893595318506e+01 -1.030092040052545315e+02 -1.077596198126513940e+02 -1.125100291994135091e+02 -1.172604514274451759e+02 -1.220108736554768711e+02 -1.267612958835086232e+02 -1.315117181115402616e+02 -1.362621403395719710e+02 -1.410125625676037089e+02 -1.457629847956353899e+02 -1.505134070236670993e+02 -1.552638420929683889e+02 -1.600142643210000983e+02 -1.647646865490318078e+02 -1.695151087770634319e+02 -1.742655310050951414e+02 -1.790159532331268508e+02 -1.837663754611585603e+02 -1.885168233717294584e+02 -1.932672327584915593e+02 -1.980176549865232687e+02 -2.027680772145549497e+02 -2.075185251251258478e+02 -2.122689730356968028e+02 -2.170194081049980355e+02 -2.217698303330297449e+02 -2.265202782436006714e+02 -2.312707004716323524e+02 -2.360211483822031937e+02 -2.407715449276957429e+02 -2.455219671557273955e+02 -2.502723893837591618e+02 -2.550228372943300599e+02 -2.597732338398225806e+02 -2.645236560678542332e+02 -2.692740782958859427e+02 -2.740245005239175384e+02 -2.787749227519493047e+02 -2.835253449799810141e+02 -2.882758185730911009e+02 -2.930261894360444330e+02 -2.977766373466152459e+02 -3.025270082095686348e+02 -3.072774561201395613e+02 -3.120278526656318832e+02 -3.167782748936637063e+02 -3.215287228042345760e+02 -3.262791450322662854e+02 -3.310296186253763722e+02 -3.357799894883296474e+02 -3.405303603512829795e+02 -3.452807568967754719e+02 -3.500311791248071813e+02 -3.500311791248071245e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248072382e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071245e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248072382e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071245e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071245e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248072382e+02 -3.500311791248071813e+02 -3.500311791248072382e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248072382e+02 -3.500311791248071813e+02 -3.500311791248072382e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248072382e+02 -3.500311791248071245e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248072382e+02 -3.500311791248072382e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02 -3.500311791248071813e+02
|
||||
@@ -1,214 +0,0 @@
|
||||
# Y(i,j) coordinates of LFM grid
|
||||
1.999999876583540587e-09 3.621412585246368276e-02 7.232579861720891956e-02 1.083296776791519839e-01 1.442218109801609027e-01 1.799948418643236292e-01 2.156589329388123588e-01 2.512213699771070896e-01 2.866903286529887129e-01 3.220718807802833150e-01 3.573533151311795719e-01 3.925142837775194571e-01 4.275329176182746660e-01 4.623872292118895722e-01 4.970589888157205816e-01 5.315259869989512609e-01 5.657675842587859272e-01 5.997640233922543196e-01 6.335128575384900707e-01 6.670048519489533145e-01 7.002291978501016256e-01 7.331711546520213174e-01 7.658230245952125648e-01 7.981713177761227129e-01 8.302034056994926914e-01 8.619051976644933610e-01 8.932768079398761829e-01 9.243102878810240952e-01 9.549963432047606782e-01 9.853205363823223095e-01 1.015277464838326926e+00 1.044854114562758562e+00 1.074039332183774231e+00 1.102819049890799041e+00 1.131197199530402431e+00 1.159169454830761614e+00 1.186730952087556412e+00 1.213869766853331589e+00 1.240584622812418436e+00 1.266865954555884466e+00 1.292705400264770210e+00 1.318091985428770263e+00 1.343032200260754871e+00 1.367524565183237728e+00 1.391566372101951776e+00 1.415149522340821697e+00 1.438274836891529462e+00 1.460935763495109008e+00 1.483127157662349260e+00 1.504840698298820501e+00 1.526084199387557572e+00 1.546858267695641498e+00 1.567162876466909216e+00 1.586992798015554040e+00 1.606350395755943739e+00 1.625232164207613961e+00 1.643635303509314083e+00 1.661554645345023395e+00 1.678998120444711750e+00 1.695967695618906479e+00 1.712464823473650366e+00 1.728486629155803866e+00 1.744036424621431713e+00 1.759112770448604479e+00 1.773715020679060839e+00 1.787840457332417365e+00 1.801496137640262285e+00 1.814684490568829300e+00 1.827407656918982326e+00 1.839664647117664309e+00 1.851458690705706012e+00 1.862789793245540171e+00 1.873658547154390286e+00 1.884064334987716860e+00 1.894012389398380458e+00 1.903505038540312277e+00 1.912544240766603565e+00 1.921130300043995431e+00 1.929265666337901974e+00 1.936951067172573149e+00 1.944187544198943129e+00 1.950975659933448236e+00 1.957318617771938829e+00 1.963218084521251017e+00 1.968675411953946019e+00 1.973691294144294783e+00 1.978267143294042185e+00 1.982403738837290152e+00 1.986101892722633266e+00 1.989362417276067996e+00 1.992186639900447531e+00 1.994575279602533335e+00 1.996528874988781288e+00 1.998047806861871667e+00 1.999132479966794218e+00 1.999783143080170911e+00 1.999999999999998002e+00 1.999783140310712026e+00 1.999132473506925578e+00 1.998047794964385782e+00 1.996528857296317794e+00 1.994575255670862246e+00 1.992186605707456426e+00 1.989362374880936146e+00 1.986101845829075119e+00 1.982403686194378123e+00 1.978267092235371338e+00 1.973691250132002972e+00 1.968675377137511395e+00 1.963218051623756955e+00 1.957318587510937125e+00 1.950975638399954804e+00 1.944187544198943352e+00 1.936951079273329102e+00 1.929265691845770903e+00 1.921130340234590506e+00 1.912544240766603565e+00 1.903505038540312277e+00 1.894012389398380458e+00 1.884064319134326482e+00 1.873658547154390508e+00 1.862789793245539949e+00 1.851458690705706012e+00 1.839664629017336406e+00 1.827407656918982326e+00 1.814684490568829300e+00 1.801496137640262063e+00 1.787840457332417365e+00 1.773715020679060839e+00 1.759112770448604701e+00 1.744036424621431935e+00 1.728486672771760713e+00 1.712464823473650366e+00 1.695967740706671334e+00 1.678998090827148015e+00 1.661554614266582464e+00 1.643635303509314305e+00 1.625232116699204754e+00 1.606350431359325093e+00 1.586992846459284845e+00 1.567162925304675269e+00 1.546858316877817829e+00 1.526084298338139078e+00 1.504840648582085771e+00 1.483127157662349482e+00 1.460935763495109008e+00 1.438274788454338537e+00 1.415149372062721733e+00 1.391566116576496093e+00 1.367523944366040300e+00 1.343031880105793219e+00 1.318091552539169431e+00 1.292705135032644170e+00 1.266865397488294409e+00 1.240584291231152214e+00 1.213869431591265924e+00 1.186730565437678964e+00 1.159169407449334388e+00 1.131197059155369722e+00 1.102818933931351886e+00 1.074039332183774453e+00 1.044854114562758562e+00 1.015277390372420374e+00 9.853203084721974259e-01 9.549958718002450331e-01 9.243096534081611804e-01 8.932761656254111227e-01 8.619044661657270234e-01 8.302025069095195775e-01 7.981704119006638454e-01 7.658221696197601291e-01 7.331704099289941823e-01 7.002285603427993443e-01 6.670043876428354279e-01 6.335125867826929547e-01 5.997638864514073243e-01 5.657673996866511290e-01 5.315259403838543673e-01 4.970589900543327389e-01 4.623871342546980734e-01 4.275327261483395369e-01 3.925139461842013788e-01 3.573529995076094590e-01 3.220715143530920588e-01 2.866899602071202313e-01 2.512209750464438063e-01 2.156585363323995641e-01 1.799944327426104829e-01 1.442214722008936523e-01 1.083293825496778745e-01 7.232562328389337269e-02 3.621402556621226149e-02 2.000000410410101762e-09
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|
||||
2.975140615636666272e-08 8.318504722493044179e-01 1.665695253860867142e+00 2.501684176367084955e+00 3.339276853059381267e+00 4.177962843471175525e+00 5.017196794934161375e+00 5.860147491366861416e+00 6.725703637770830134e+00 7.630775179760267868e+00 8.556224612735132240e+00 9.481248678654514705e+00 1.040331042419315466e+01 1.132332318465132026e+01 1.224038245310159567e+01 1.316219299130369080e+01 1.413691196799389438e+01 1.520780643592911652e+01 1.632901460331398269e+01 1.745053096116923541e+01 1.856728481316175916e+01 1.968311730406052718e+01 2.079773950529954263e+01 2.193090128952286477e+01 2.319339231535913370e+01 2.468372759285852780e+01 2.628886863605379176e+01 2.788450874490411024e+01 2.944923349719356764e+01 3.098054847630245234e+01 3.247062050777505249e+01 3.396036508687286926e+01 3.572762555360347392e+01 3.802009073663736416e+01 4.057381797030844695e+01 4.310442770838297832e+01 4.561465193096827164e+01 4.815151857765516041e+01 5.067630801028371934e+01 5.334283937675185427e+01 5.722594941476183550e+01 6.331816874451779142e+01 7.070005604205871919e+01 7.835517345350358198e+01 8.608642675240406561e+01 9.390169405765945498e+01 1.018320127178917858e+02 1.096108043968497299e+02 1.156064445379476240e+02 1.183424953277102247e+02 1.193090833730058762e+02 1.201401575002176969e+02 1.210484847053402717e+02 1.219484394026840022e+02 1.228505514333204189e+02 1.237663650986195307e+02 1.246145566382075458e+02 1.253095261489339833e+02 1.258755693128811544e+02 1.263455212564150969e+02 1.267466568361651440e+02 1.270946424010427478e+02 1.273962196175876471e+02 1.276503483429622889e+02 1.278556545613195397e+02 1.280078364473435499e+02 1.281164735881555430e+02 1.281890909677408672e+02 1.282333163002416541e+02 1.282535669824001445e+02 1.282560838712416285e+02 1.282452972047780122e+02 1.282255344908643622e+02 1.281994410310381056e+02 1.281665930634025585e+02 1.281251414451352844e+02 1.280731856683355829e+02 1.280078364473435784e+02 1.279277839726600945e+02 1.278301774824341095e+02 1.277123074687800255e+02 1.275711562333420233e+02 1.274132599823462471e+02 1.272453475410627703e+02 1.270742119411099225e+02 1.269061325633216768e+02 1.267470805980619133e+02 1.266039132832967766e+02 1.264834493331836143e+02 1.263921093825221504e+02 1.263226509552583110e+02 1.262672408769363557e+02 1.262180202905613839e+02 1.261678751327752508e+02 1.261097298640285800e+02 1.260356228971696595e+02 1.259376568513949337e+02 1.258076775205084203e+02 1.256489080631798743e+02 1.254637754793635196e+02 1.252547196102831606e+02 1.250219459162525624e+02 1.247684335718186901e+02 1.244952869261671111e+02 1.242035846459442325e+02 1.238925947787828505e+02 1.235637041817997783e+02 1.232165404581765813e+02 1.228507568936340562e+02 1.224641833136098086e+02 1.220568454006432262e+02 1.216267399166766978e+02 1.211718636236525555e+02 1.206892758708326312e+02 1.201847937533457156e+02 1.196636051441095958e+02 1.191307823446163923e+02 1.185893045294131696e+02 1.180391074921517287e+02 1.174780852646180733e+02 1.169026166087847116e+02 1.163125089056080128e+02 1.157308764403670267e+02 1.151817323872128185e+02 1.146652180001111105e+02 1.141840427869471597e+02 1.137585858425755845e+02 1.133352477076879978e+02 1.124953901520699731e+02 1.108606066431629529e+02 1.088088285865503906e+02 1.067584438076894315e+02 1.047632893293760219e+02 1.028032557234173368e+02 1.008753381327270375e+02 9.898123160489220140e+01 9.710909006870753046e+01 9.524734996089836159e+01 9.338738836892878226e+01 9.152364502306210170e+01 8.966005577243068103e+01 8.780146819630820687e+01 8.594698982645766705e+01 8.409715999620198090e+01 8.226153261012349560e+01 8.044918644582895695e+01 7.865031077334431586e+01 7.685447848175483898e+01 7.506028987267403352e+01 7.326829070005980782e+01 7.147778753535416740e+01 6.968969210869826725e+01 6.791237692787130698e+01 6.615365590542428720e+01 6.440557387484061280e+01 6.265953360612316203e+01 6.091421244850346994e+01 5.916989290991229211e+01 5.742616406972284437e+01 5.568384134855453738e+01 5.394964073040789287e+01 5.222971960405605785e+01 5.051790131882134460e+01 4.880744420816425588e+01 4.709728565702529579e+01 4.538758618127461375e+01 4.367802474917215250e+01 4.196916637658013371e+01 4.026592605943793757e+01 3.857279824210544916e+01 3.688528526990534573e+01 3.519842720245476642e+01 3.351144393262561039e+01 3.182441892867015909e+01 3.013712425805332629e+01 2.844991305568871098e+01 2.676599724413520320e+01 2.508831747413083590e+01 2.341396680327023105e+01 2.173974293994688978e+01 2.006514667980513522e+01 1.839021654665382499e+01 1.671485944128838597e+01 1.503922785378526861e+01 1.336494379701058044e+01 1.169347920149248310e+01 1.002348493134359764e+01 8.353442506433534476e+00 6.683124796806584555e+00 5.012577950775037650e+00 3.341858951473011707e+00 1.670999500784836167e+00 3.449643683374571877e-07
|
||||
3.000267538941041376e-08 8.544115295502778817e-01 1.708823059100555986e+00 2.563234588650833867e+00 3.417646118201111971e+00 4.272057647751389631e+00 5.126469177301667735e+00 5.980880706851944950e+00 6.835292236402223942e+00 7.783251612405712727e+00 8.731212593567898139e+00 9.679174377309434973e+00 1.062713295073357500e+01 1.157509393189576308e+01 1.252305411047859884e+01 1.347101509164078692e+01 1.441897527022362446e+01 1.560004141068798766e+01 1.678110915631105371e+01 1.796217529677542046e+01 1.914324464755718225e+01 2.032430757770415042e+01 2.150537211300981966e+01 2.268643985863287682e+01 2.386750920941464216e+01 2.557143653448038378e+01 2.727536706986351334e+01 2.897929760524664999e+01 3.068322493031238452e+01 3.238715546569552117e+01 3.409109563203085713e+01 3.579502295709659876e+01 3.749895028216232618e+01 4.055956095073557321e+01 4.362017482962620818e+01 4.668078870851686446e+01 4.974140258740749942e+01 5.280201004566335143e+01 5.586261750391918213e+01 5.892323138280982420e+01 6.198384526170047337e+01 7.048731472860333724e+01 7.899077777487141816e+01 8.749424724177428914e+01 9.599771028804237005e+01 1.045011797549452410e+02 1.130046363805785177e+02 1.215080994268465844e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538113e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538113e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538113e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538397e+02 1.300115881556538113e+02 1.300115881556538682e+02 1.300115881556538397e+02 1.300115881556538113e+02 1.300115881556538682e+02 1.300115881556538397e+02 1.300115881556538113e+02 1.300115881556538397e+02 1.300115881556538113e+02 1.300115881556538682e+02 1.300115881556538397e+02 1.300115881556538113e+02 1.300115881556538682e+02 1.300115881556538682e+02 1.300115881556538397e+02 1.300115881556538682e+02 1.300115881556538113e+02 1.300115881556538113e+02 1.300115881556538113e+02 1.300115881556538113e+02 1.300115881556538397e+02 1.300115881556538113e+02 1.300115881556538397e+02 1.300115881556537829e+02 1.300115881556538113e+02 1.300115881556538397e+02 1.300115881556538113e+02 1.300115881556538966e+02 1.300115881556538397e+02 1.300115881556537829e+02 1.300115881556538113e+02 1.300115881556538113e+02 1.300115881556539250e+02 1.300115881556538397e+02 1.300115881556538966e+02 1.300115881556538397e+02 1.300115881556537829e+02 1.300115881556537545e+02 1.300115881556537829e+02 1.300115881556538966e+02 1.300115881556538113e+02 1.300115881556537829e+02 1.300115881556538682e+02 1.300115881556537829e+02 1.300115881556538397e+02 1.300115881556538966e+02 1.300115881556537545e+02 1.300115881556538966e+02 1.300115881556538113e+02 1.300115881556537829e+02 1.300115881556538113e+02 1.278327072125452730e+02 1.256538391107061017e+02 1.234749710088670014e+02 1.212961029070279295e+02 1.191172348051889003e+02 1.169383667033498710e+02 1.147595114427803367e+02 1.125806304996717273e+02 1.104632463966752027e+02 1.083459008174873759e+02 1.062285295557605167e+02 1.041111454527640490e+02 1.019937806116718377e+02 9.987639650867529895e+01 9.775904450885276731e+01 9.564165398522141004e+01 9.357512130983910481e+01 9.150859505509143332e+01 8.944204311780458738e+01 8.737550402178746367e+01 8.530897134640497370e+01 8.324243225038787841e+01 8.117588673373585095e+01 7.910935405835346046e+01 7.708396481076802331e+01 7.505854988064328381e+01 7.303315421242295713e+01 7.100775854420264466e+01 6.898236287598234640e+01 6.695696720776196287e+01 6.493156511890693139e+01 6.290617587132130950e+01 6.091290905963906255e+01 5.891964866859156302e+01 5.692638827754409903e+01 5.493312788649650003e+01 5.293986749544900050e+01 5.094660068376684592e+01 4.895334350303669879e+01 4.696007990167174029e+01 4.499046028795704899e+01 4.302084067424225111e+01 4.105122106052751008e+01 3.908159823649535980e+01 3.711197862278053350e+01 3.514235900906579957e+01 3.317273939535107985e+01 3.120311978163623579e+01 2.924907020731097873e+01 2.729502063298557246e+01 2.534096945350158947e+01 2.338691827401751411e+01 2.143286869969221087e+01 1.947881752020820656e+01 1.752476634072412409e+01 1.557071837155744021e+01 1.362437837446799094e+01 1.167803917995779450e+01 9.731698380288859695e+00 7.785359185778659707e+00 5.839019589978816427e+00 3.892679592889412898e+00 1.946339796444675585e+00 3.500310955079033684e-07
|
||||
@@ -1,373 +0,0 @@
|
||||
#Various tools to post-process and analyze Gamera magnetosphere runs
|
||||
from kaipy.kdefs import *
|
||||
import kaipy.gamera.gampp
|
||||
from kaipy.gamera.gampp import GameraPipe
|
||||
import numpy as np
|
||||
import glob
|
||||
import kaipy.kaiH5 as kh5
|
||||
import timeit
|
||||
|
||||
#Object to pull from MPI/Serial magnetosphere runs (H5 data), extends base
|
||||
|
||||
ffam = "monospace"
|
||||
dLabC = "black" #Default label color
|
||||
dLabFS = "medium" #Default label size
|
||||
dBoxC = "lightgrey" #Default box color
|
||||
TINY = 1.0e-8
|
||||
rmStr = "mixtest"
|
||||
|
||||
#Assuming LFM/EGG type grid
|
||||
class GamsphPipe(GameraPipe):
|
||||
#Initialize object, rely on base class, take optional unit identifier
|
||||
def __init__(self,fdir,ftag,doFast=False,uID="Earth"):
|
||||
|
||||
print("Initializing %s magnetosphere"%(uID))
|
||||
#TODO: Add different unit/planet options here
|
||||
self.MagM = -EarthM0g*1.0e+5
|
||||
self.bScl = 4.58 #->nT
|
||||
self.pScl = 1.67e-2 #->nPa
|
||||
self.vScl = 1.0e+2 #-> km/s
|
||||
self.tScl = 63.8 #->seconds
|
||||
|
||||
#New mix stuff
|
||||
self.hasRemix = False #Remix data present (new format)
|
||||
self.mixPipe = None
|
||||
|
||||
#Old mix stuff
|
||||
self.tRMScl = 63.8 #->seconds, for Remix time scaling
|
||||
|
||||
self.hasRemixO = False #Remix data present (old format)
|
||||
self.Nrm = 0 #Number of remix outputs
|
||||
|
||||
#2D equatorial grid, stretched polar (Ni,Nj*2+1)
|
||||
self.xxi = [] ; self.yyi = []
|
||||
self.xxc = [] ; self.yyc = []
|
||||
|
||||
GameraPipe.__init__(self,fdir,ftag,doFast=doFast)
|
||||
|
||||
self.Rin = self.xxi[0,0]
|
||||
|
||||
def OpenPipe(self,doVerbose=True):
|
||||
GameraPipe.OpenPipe(self,doVerbose)
|
||||
self.GetM0()
|
||||
|
||||
#Now do magnetosphere specific things
|
||||
if (self.UnitsID != "CODE"):
|
||||
self.bScl = 1.0 #->nT
|
||||
self.pScl = 1.0 #->nPa
|
||||
self.vScl = 1.0 #-> km/s
|
||||
self.tScl = 1.0 #->Seconds
|
||||
self.tRMScl = 63.8 #->Seconds
|
||||
|
||||
#Rescale time
|
||||
self.T = self.tScl*self.T
|
||||
|
||||
#Create warped polar slice grid
|
||||
Nr = self.Ni
|
||||
Np = 2*(self.Nj)
|
||||
self.xxi = np.zeros((Nr+1,Np+1))
|
||||
self.yyi = np.zeros((Nr+1,Np+1))
|
||||
|
||||
self.xxc = np.zeros((Nr ,Np ))
|
||||
self.yyc = np.zeros((Nr ,Np ))
|
||||
self.BzD = np.zeros((Nr ,Np ))
|
||||
|
||||
#Create corners for stretched polar grid
|
||||
#Use halfway k since it is agnostic to ghosts
|
||||
eqK = self.Nk//2
|
||||
#Upper half plane
|
||||
for j in range(self.Nj):
|
||||
self.xxi[:,j] = self.X[:,j,eqK]
|
||||
self.yyi[:,j] = -self.Y[:,j,eqK]
|
||||
#Lower half plane
|
||||
for j in range(self.Nj,Np+1):
|
||||
jp = Np-j
|
||||
self.xxi[:,j] = self.X[:,jp,eqK]
|
||||
self.yyi[:,j] = self.Y[:,jp,eqK]
|
||||
|
||||
#Get centers for stretched polar grid & BzD
|
||||
self.xxc = 0.25*(self.xxi[:-1,:-1] + self.xxi[1:,:-1] + self.xxi[:-1,1:] + self.xxi[1:,1:])
|
||||
self.yyc = 0.25*(self.yyi[:-1,:-1] + self.yyi[1:,:-1] + self.yyi[:-1,1:] + self.yyi[1:,1:])
|
||||
r = np.sqrt(self.xxc**2.0 + self.yyc**2.0)
|
||||
rm5 = r**(-5.0)
|
||||
self.BzD = -r*r*self.MagM*rm5
|
||||
|
||||
if (self.hasMJD):
|
||||
print("Found MJD data")
|
||||
print("\tTime (Min/Max) = %f/%f"%(self.MJDs.min(),self.MJDs.max()))
|
||||
|
||||
#Do remix data things
|
||||
#Old-style
|
||||
rmOStr = "%s/%s*.h5"%(self.fdir,rmStr)
|
||||
rmOuts = glob.glob(rmOStr)
|
||||
Nrm = len(rmOuts)
|
||||
|
||||
if (Nrm>0):
|
||||
import h5py
|
||||
print("Found %d ReMIX outputs"%(Nrm))
|
||||
self.hasRemixO = True
|
||||
self.Nrm = Nrm
|
||||
self.tRm = np.zeros(Nrm)
|
||||
self.nCPCP = np.zeros(Nrm)
|
||||
self.sCPCP = np.zeros(Nrm)
|
||||
self.rmOuts = rmOuts
|
||||
|
||||
if (not self.doFast):
|
||||
for i in range(Nrm):
|
||||
fMix = rmOuts[i]
|
||||
with h5py.File(fMix,'r') as hf:
|
||||
Atts = hf.attrs.keys()
|
||||
if ('t' in Atts):
|
||||
self.tRm[i] = self.tRMScl*hf.attrs['t']
|
||||
if ('nCPCP' in Atts):
|
||||
self.nCPCP[i] = hf.attrs['nCPCP']
|
||||
self.sCPCP[i] = hf.attrs['sCPCP']
|
||||
print("\tTime (Min/Max) = %f/%f"%(self.tRm.min(),self.tRm.max()))
|
||||
#Sort into time ordering
|
||||
I = self.tRm.argsort()
|
||||
self.tRm = self.tRm[I]
|
||||
self.nCPCP = self.nCPCP[I]
|
||||
self.sCPCP = self.sCPCP[I]
|
||||
self.rmOuts = [rmOuts[i] for i in I]
|
||||
#New-style
|
||||
Stubs = self.ftag.split(".")
|
||||
rmOStr = "%s/%s.mix.h5"%(self.fdir,Stubs[0])
|
||||
rmOuts = glob.glob(rmOStr)
|
||||
Nrm = len(rmOuts)
|
||||
if (Nrm>0):
|
||||
mixtag = Stubs[0]+".mix"
|
||||
self.hasRemix = True
|
||||
print("Found ReMIX data, reading ...")
|
||||
self.mixPipe = GameraPipe(self.fdir,mixtag,doVerbose=False)
|
||||
self.nCPCP = kh5.getTs(rmOStr,sIds=self.sids,aID="nCPCP")
|
||||
self.sCPCP = kh5.getTs(rmOStr,sIds=self.sids,aID="sCPCP")
|
||||
#Get magnetic moment from file
|
||||
def GetM0(self):
|
||||
import h5py
|
||||
with h5py.File(self.f0,'r') as hf:
|
||||
M0 = hf.attrs.get("MagM0",self.MagM)
|
||||
#Store value
|
||||
self.MagM = M0
|
||||
|
||||
#Get "egg" slice, variable matched to stretched polar grid
|
||||
#Either equatorial or meridional
|
||||
def EggSlice(self,vID,sID=None,vScl=None,doEq=True,doVerb=True,numGhost=0):
|
||||
#Get full 3D variable first
|
||||
Q = self.GetVar(vID,sID,vScl,doVerb)
|
||||
|
||||
#For upper/lower half planes, average above/below
|
||||
Nk2 = (self.Nk-2*numGhost)//2
|
||||
Nk4 = (self.Nk-2*numGhost)//4
|
||||
if (doEq):
|
||||
ku1 = self.Nk - numGhost - 1
|
||||
ku2 = numGhost
|
||||
kl1 = numGhost + Nk2-1
|
||||
kl2 = numGhost + Nk2
|
||||
else:
|
||||
ku1 = numGhost + Nk4 - 1
|
||||
ku2 = numGhost + Nk4
|
||||
kl1 = numGhost + 3*Nk4 - 1
|
||||
kl2 = numGhost + 3*Nk4
|
||||
Nr = self.Ni
|
||||
Np = 2*self.Nj
|
||||
Qk = np.zeros((Nr,Np))
|
||||
for j in range(Np):
|
||||
if (j>=self.Nj):
|
||||
#Lower half plane
|
||||
jp = Np-j-1
|
||||
Qk[:,j] = 0.5*( Q[:,jp,kl1] + Q[:,jp,kl2] )
|
||||
else:
|
||||
jp = j
|
||||
Qk[:,j] = 0.5*( Q[:,jp,ku1] + Q[:,jp,ku2] )
|
||||
|
||||
return Qk
|
||||
#Standard equatorial dbz (in nT)
|
||||
def DelBz(self,s0=0):
|
||||
|
||||
Bz = self.EggSlice("Bz",s0) #Unscaled
|
||||
|
||||
dbz = Bz*self.bScl - self.BzD
|
||||
return dbz
|
||||
|
||||
#Equatorial magnitude of field (in nT)
|
||||
def eqMagB(self,s0=0):
|
||||
Bx = self.EggSlice("Bx",s0) #Unscaled
|
||||
By = self.EggSlice("By",s0) #Unscaled
|
||||
Bz = self.EggSlice("Bz",s0) #Unscaled
|
||||
Beq = self.bScl*np.sqrt(Bx**2.0+By**2.0+Bz**2.0)
|
||||
return Beq
|
||||
|
||||
#Return data for meridional 2D field lines
|
||||
#Need to use Cartesian grid
|
||||
def bStream(self,s0=0,xyBds=[-35,25,-25,25],dx=0.05):
|
||||
|
||||
#Get field data
|
||||
U = self.bScl*self.EggSlice("Bx",s0,doEq=False)
|
||||
V = self.bScl*self.EggSlice("Bz",s0,doEq=False)
|
||||
|
||||
x1,y1,gu,gv,gM = self.doStream(U,V,xyBds,dx)
|
||||
return x1,y1,gu,gv,gM
|
||||
|
||||
def vStream(self,s0=0,xyBds=[-35,25,-25,25],dx=0.05):
|
||||
#Get field data
|
||||
U = self.vScl*self.EggSlice("Vx",s0,doEq=True)
|
||||
V = self.vScl*self.EggSlice("Vy",s0,doEq=True)
|
||||
|
||||
x1,y1,gu,gv,gM = self.doStream(U,V,xyBds,dx)
|
||||
return x1,y1,gu,gv,gM
|
||||
|
||||
#Map from Gamera step to remix file
|
||||
def Gam2Remix(self,n):
|
||||
tGam = self.T[n-self.s0]
|
||||
if (self.hasRemixO):
|
||||
#Find nearest time slice
|
||||
i0 = np.abs(self.tRm-tGam).argmin()
|
||||
fMix = self.rmOuts[i0]
|
||||
else:
|
||||
fMix = None
|
||||
return fMix
|
||||
|
||||
#Get CPCP @ gamera step #n
|
||||
def GetCPCP(self,n):
|
||||
n0 = n-self.s0
|
||||
tGam = self.T[n0]
|
||||
if (self.hasRemixO): #Old remix style
|
||||
#Find nearest time slice
|
||||
i0 = np.abs(self.tRm-tGam).argmin()
|
||||
cpcp = [self.nCPCP[i0],self.sCPCP[i0]]
|
||||
elif (self.hasRemix):
|
||||
cpcp = [self.nCPCP[n0],self.sCPCP[n0]]
|
||||
else:
|
||||
cpcp = [0.0,0.0]
|
||||
return cpcp
|
||||
|
||||
#Add time label, xy is position in axis (not data) coords
|
||||
def AddTime(self,n,Ax,xy=[0.9,0.95],cLab=dLabC,fs=dLabFS,T0=0.0,doBox=True,BoxC=dBoxC):
|
||||
ffam = "monospace"
|
||||
HUGE = 1.0e+8
|
||||
#Decide whether to do UT or elapsed
|
||||
if (self.hasMJD):
|
||||
minMJD = self.MJDs[n-self.s0]
|
||||
else:
|
||||
minMJD = -HUGE
|
||||
if (self.hasMJD and minMJD>TINY):
|
||||
from astropy.time import Time
|
||||
dtObj = Time(self.MJDs[n-self.s0],format='mjd').datetime
|
||||
tStr = " " + dtObj.strftime("%H:%M:%S") + "\n" + dtObj.strftime("%m/%d/%Y")
|
||||
|
||||
else:
|
||||
#Get time in seconds
|
||||
t = self.T[n-self.s0] - T0
|
||||
Nm = int( (t-T0)/60.0 ) #Minutes, integer
|
||||
Hr = Nm/60
|
||||
Min = np.mod(Nm,60)
|
||||
Sec = np.mod(int(t),60)
|
||||
|
||||
tStr = "Elapsed Time\n %02d:%02d:%02d"%(Hr,Min,Sec)
|
||||
if (doBox):
|
||||
Ax.text(xy[0],xy[1],tStr,color=cLab,fontsize=fs,transform=Ax.transAxes,family=ffam,bbox=dict(boxstyle="round",fc=dBoxC))
|
||||
|
||||
def AddSW(self,n,Ax,xy=[0.725,0.025],cLab=dLabC,fs=dLabFS,T0=0.0,doBox=True,BoxC=dBoxC,doAll=True):
|
||||
import kaipy.kaiH5 as kh5
|
||||
#Start by getting SW data
|
||||
vIDs = ["D","P","Vx","Bx","By","Bz"]
|
||||
Nv = len(vIDs)
|
||||
qSW = np.zeros(Nv)
|
||||
if (self.isMPI):
|
||||
fSW = self.fdir + "/" + kh5.genName(self.ftag,self.Ri-1,0,0,self.Ri,self.Rj,self.Rk)
|
||||
else:
|
||||
fSW = self.fdir + "/" + self.ftag + ".h5"
|
||||
|
||||
for i in range(Nv):
|
||||
Q = kh5.PullVar(fSW,vIDs[i],n)
|
||||
qSW[i] = Q[-1,0,0]
|
||||
D = qSW[0] ; P = qSW[1] ; Vx = qSW[2] ; Bx = qSW[3] ; By = qSW[4] ; Bz = qSW[5]
|
||||
SWStr = "Solar Wind\n"
|
||||
MagB = self.bScl*np.sqrt(Bx**2.0+By**2.0+Bz**2.0)
|
||||
#Clock = atan(by/bz), cone = acos(Bx/B)
|
||||
r2deg = 180.0/np.pi
|
||||
if (MagB>TINY):
|
||||
clk = r2deg*np.arctan2(By,Bz)
|
||||
cone = r2deg*np.arccos(self.bScl*Bx/MagB)
|
||||
else:
|
||||
clk = 0.0
|
||||
cone = 0.0
|
||||
if (clk<0):
|
||||
clk = clk+360.0
|
||||
Deg = r"$\degree$"
|
||||
SWStr = "Solar Wind\nIMF: %4.1f [nT], %5.1f"%(MagB,clk) + Deg# + ", %5.2f"%(cone) + Deg
|
||||
if (doAll):
|
||||
SWStr = SWStr + "\nDensity: %5.1f [#/cc] \nSpeed: %6.1f [km/s] "%(D,self.vScl*np.abs(Vx))
|
||||
|
||||
if (doBox):
|
||||
Ax.text(xy[0],xy[1],SWStr,color=cLab,fontsize=fs,transform=Ax.transAxes,family=ffam,bbox=dict(boxstyle="round",fc=dBoxC))
|
||||
else:
|
||||
Ax.text(xy[0],xy[1],SWStr,color=cLab,fontsize=fs,transform=Ax.transAxes,family=ffam,bbox=dict(boxstyle="round",fc=dBoxC))
|
||||
def AddCPCP(self,n,Ax,xy=[0.9,0.95],cLab=dLabC,fs=dLabFS,doBox=True,BoxC=dBoxC):
|
||||
cpcp = self.GetCPCP(n)
|
||||
tStr = "CPCP (North/South)\n%6.2f / %6.2f [kV]"%(cpcp[0],cpcp[1])
|
||||
if (doBox):
|
||||
Ax.text(xy[0],xy[1],tStr,color=cLab,fontsize=fs,transform=Ax.transAxes,family=ffam,bbox=dict(boxstyle="round",fc=dBoxC))
|
||||
else:
|
||||
Ax.text(xy[0],xy[1],tStr,color=cLab,fontsize=fs,transform=Ax.transAxes,family=ffam)
|
||||
|
||||
def doStream(self,U,V,xyBds=[-35,25,-25,25],dx=0.05):
|
||||
from scipy.interpolate import griddata
|
||||
N1 = int( (xyBds[1]-xyBds[0])/dx )
|
||||
N2 = int( (xyBds[3]-xyBds[2])/dx )
|
||||
|
||||
#Create matching Cartesian grid
|
||||
x1 = np.linspace(xyBds[0],xyBds[1],N1)
|
||||
y1 = np.linspace(xyBds[2],xyBds[3],N2)
|
||||
|
||||
xx1,yy1 = np.meshgrid(x1,y1)
|
||||
r1 = np.sqrt(xx1**2.0+yy1**2.0)
|
||||
#Flatten and interpolate
|
||||
px = self.xxc.flatten()
|
||||
py = self.yyc.flatten()
|
||||
pu = U.flatten()
|
||||
pv = V.flatten()
|
||||
pMag = np.sqrt(U**2.0+V**2.0).flatten()
|
||||
|
||||
gu = griddata(zip(px,py),pu ,(xx1,yy1),method='linear',fill_value=0.0)
|
||||
gv = griddata(zip(px,py),pv ,(xx1,yy1),method='linear',fill_value=0.0)
|
||||
gM = griddata(zip(px,py),pMag,(xx1,yy1),method='linear',fill_value=0.0)
|
||||
|
||||
kOut = (r1<=self.Rin*1.01)
|
||||
gu[kOut] = 0.0
|
||||
gv[kOut] = 0.0
|
||||
gM[kOut] = 0.0
|
||||
|
||||
return x1,y1,gu,gv,gM
|
||||
|
||||
#Replacement for remixpp adding inset remix plots
|
||||
#Becomes a wrapper to remixpp.CMIViz
|
||||
def CMIViz(self,AxM=None,nStp=0,doNorth=True,loc="upper left",dxy=[20,20]):
|
||||
from kaipy.kaiH5 import CheckOrDie
|
||||
import h5py
|
||||
import kaipy.gamera.remixpp as remixpp
|
||||
if (doNorth):
|
||||
pID = "Potential NORTH"
|
||||
cID = "Field-aligned current NORTH"
|
||||
gID = "NORTH"
|
||||
else:
|
||||
pID = "Potential SOUTH"
|
||||
cID = "Field-aligned current SOUTH"
|
||||
gID = "SOUTH"
|
||||
|
||||
if (self.hasRemixO): #Old remix style
|
||||
fMix = self.Gam2Remix(nStp)
|
||||
CheckOrDie(fMix)
|
||||
with h5py.File(fMix,'r') as hf:
|
||||
P = hf[gID]['Potential'][()]
|
||||
C = hf[gID]['Field-aligned current'][()]
|
||||
|
||||
elif (self.hasRemix): #New style remix
|
||||
P = self.mixPipe.GetVar(pID,nStp,doVerb=False).T
|
||||
C = self.mixPipe.GetVar(cID,nStp,doVerb=False).T
|
||||
|
||||
RIn = self.xxi[0,0]
|
||||
llBC = np.arcsin(np.sqrt(1.0/RIn))*180.0/np.pi
|
||||
nLat,nLon = C.shape
|
||||
#Now call remixpp.CMIViz
|
||||
remixpp.CMIPic(nLat,nLon,llBC,P,C,AxM,doNorth,loc,dxy)
|
||||
@@ -1,582 +0,0 @@
|
||||
#Various routines to help with restart upscaling
|
||||
|
||||
import h5py
|
||||
import numpy as np
|
||||
import kaipy.gamera.gamGrids as gg
|
||||
import scipy
|
||||
from scipy.spatial import ConvexHull
|
||||
import kaipy.kaiH5 as kh5
|
||||
|
||||
TINY = 1.0e-8
|
||||
NumG = 4
|
||||
IDIR = 0
|
||||
JDIR = 1
|
||||
KDIR = 2
|
||||
|
||||
#Push restart data to an MPI tiling
|
||||
#fInA is a restart file to pull attributes from
|
||||
# add oG and oM for one step older for reproducible restart.
|
||||
# These variables are used by mhd predictor/corrector.
|
||||
def PushRestartMPI(outid,nRes,Ri,Rj,Rk,X,Y,Z,G,M,oG,oM,fInA,G0=None):
|
||||
doGas0 = (G0 is not None) # Make sure doGas0 is either True or False
|
||||
|
||||
print("Reading attributes from %s"%(fInA))
|
||||
iH5 = h5py.File(fInA,'r')
|
||||
|
||||
Ns,Nv,Nk,Nj,Ni = G.shape
|
||||
#Create output files
|
||||
Nkp = Nk//Rk
|
||||
Njp = Nj//Rj
|
||||
Nip = Ni//Ri
|
||||
|
||||
print("Splitting (%d,%d,%d) cells into (%d,%d,%d) x (%d,%d,%d) [Cells,MPI]"%(Ni,Nj,Nk,Nip,Njp,Nkp,Ri,Rj,Rk))
|
||||
#Loop over output slices and create restarts
|
||||
for i in range(Ri):
|
||||
for j in range(Rj):
|
||||
for k in range(Rk):
|
||||
fOut = kh5.genName(outid,i,j,k,Ri,Rj,Rk,nRes)
|
||||
|
||||
#Open output file
|
||||
oH5 = h5py.File(fOut,'w')
|
||||
|
||||
iS = i*Nip
|
||||
iE = iS+Nip
|
||||
jS = j*Njp
|
||||
jE = jS+Njp
|
||||
kS = k*Nkp
|
||||
kE = kS+Nkp
|
||||
|
||||
#Indices for offset ghost grid
|
||||
|
||||
iSg = iS -NumG + NumG #Last numG to offset to 0-based index
|
||||
iEg = iS+Nip+NumG+1 + NumG #Last numG to offset to 0-based index
|
||||
jSg = jS -NumG + NumG #Last numG to offset to 0-based index
|
||||
jEg = jS+Njp+NumG+1 + NumG #Last numG to offset to 0-based index
|
||||
kSg = kS -NumG + NumG #Last numG to offset to 0-based index
|
||||
kEg = kS+Nkp+NumG+1 + NumG #Last numG to offset to 0-based index
|
||||
|
||||
print("Writing %s"%(fOut))
|
||||
print("\tMPI (%d,%d,%d) = [%d,%d]x[%d,%d]x[%d,%d]"%(i,j,k,iS,iE,jS,jE,kS,kE))
|
||||
print("\tGrid indices = (%d,%d)x(%d,%d)x(%d,%d)"%(iSg,iEg,jSg,jEg,kSg,kEg))
|
||||
|
||||
#Slice subgrids
|
||||
ijkX = X[kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
ijkY = Y[kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
ijkZ = Z[kSg:kEg,jSg:jEg,iSg:iEg]
|
||||
|
||||
#Slice pieces out of gas and magflux
|
||||
ijkG = G [:,:,kS:kE ,jS:jE ,iS:iE ]
|
||||
ijkM = M [ :,kS:kE+1,jS:jE+1,iS:iE+1]
|
||||
ijkoG = oG [:,:,kS:kE ,jS:jE ,iS:iE ]
|
||||
ijkoM = oM [ :,kS:kE+1,jS:jE+1,iS:iE+1]
|
||||
if (doGas0):
|
||||
ijkG0 = G0[:,:,kS:kE ,jS:jE ,iS:iE ]
|
||||
#Write heavy variables
|
||||
oH5.create_dataset("Gas",data=ijkG)
|
||||
oH5.create_dataset("magFlux",data=ijkM)
|
||||
oH5.create_dataset("oGas",data=ijkoG)
|
||||
oH5.create_dataset("omagFlux",data=ijkoM)
|
||||
if (doGas0):
|
||||
oH5.create_dataset("Gas0",data=ijkG0)
|
||||
|
||||
#Write subgrid
|
||||
oH5.create_dataset("X",data=ijkX)
|
||||
oH5.create_dataset("Y",data=ijkY)
|
||||
oH5.create_dataset("Z",data=ijkZ)
|
||||
|
||||
#Transfer attributes to output
|
||||
for ak in iH5.attrs.keys():
|
||||
aStr = str(ak)
|
||||
oH5.attrs.create(ak,iH5.attrs[aStr])
|
||||
|
||||
#Close this output file
|
||||
oH5.close()
|
||||
#Close input file
|
||||
iH5.close()
|
||||
|
||||
#Get full data from a tiled restart file
|
||||
def PullRestartMPI(bStr,nRes,Ri,Rj,Rk,dIn=None,oH5=None):
|
||||
doInit = True
|
||||
for i in range(Ri):
|
||||
for j in range(Rj):
|
||||
for k in range(Rk):
|
||||
fID = kh5.genName(bStr,i,j,k,Ri,Rj,Rk,nRes)
|
||||
print("Reading from %s"%(fID))
|
||||
|
||||
#Start with input data
|
||||
if (dIn is not None):
|
||||
fIn = dIn + "/" + fID
|
||||
else:
|
||||
fIn = fID
|
||||
iH5 = h5py.File(fIn,'r')
|
||||
|
||||
if (doInit):
|
||||
Ns,Nv,Nkp,Njp,Nip = iH5['Gas'].shape
|
||||
doGas0 = ('Gas0' in iH5.keys())
|
||||
|
||||
Nk = Rk*Nkp
|
||||
Nj = Rj*Njp
|
||||
Ni = Ri*Nip
|
||||
G = np.zeros((Ns,Nv,Nk,Nj,Ni))
|
||||
oG = np.zeros((Ns,Nv,Nk,Nj,Ni))
|
||||
if (doGas0):
|
||||
G0 = np.zeros((Ns,Nv,Nk,Nj,Ni))
|
||||
else:
|
||||
G0 = None
|
||||
M = np.zeros((3,Nk+1,Nj+1,Ni+1))
|
||||
oM= np.zeros((3,Nk+1,Nj+1,Ni+1))
|
||||
if (oH5 is not None):
|
||||
for ka in iH5.attrs.keys():
|
||||
aStr = str(ka)
|
||||
#print(aStr)
|
||||
oH5.attrs.create(ka,iH5.attrs[aStr])
|
||||
doInit = False
|
||||
iS = i*Nip
|
||||
iE = iS+Nip
|
||||
jS = j*Njp
|
||||
jE = jS+Njp
|
||||
kS = k*Nkp
|
||||
kE = kS+Nkp
|
||||
|
||||
#print("MPI (%d,%d,%d) = [%d,%d]x[%d,%d]x[%d,%d]"%(i,j,k,iS,iE,jS,jE,kS,kE))
|
||||
|
||||
G[:,:,kS:kE ,jS:jE ,iS:iE ] = iH5['Gas'][:]
|
||||
oG[:,:,kS:kE ,jS:jE ,iS:iE ] = iH5['oGas'][:]
|
||||
if (doGas0):
|
||||
G0[:,:,kS:kE ,jS:jE ,iS:iE ] = iH5['Gas0'][:]
|
||||
|
||||
M[ :,kS:kE+1,jS:jE+1,iS:iE+1] = iH5['magFlux'][:]
|
||||
oM[ :,kS:kE+1,jS:jE+1,iS:iE+1] = iH5['omagFlux'][:]
|
||||
|
||||
#Close up
|
||||
iH5.close()
|
||||
|
||||
if (not doGas0):
|
||||
G0 = None
|
||||
|
||||
return G,M,G0,oG,oM
|
||||
|
||||
#Downscale a grid (with ghosts, k-j-i order)
|
||||
def downGrid(X,Y,Z):
|
||||
Ngk,Ngj,Ngi = X.shape
|
||||
|
||||
Nk = Ngk-2*NumG-1
|
||||
Nj = Ngj-2*NumG-1
|
||||
Ni = Ngi-2*NumG-1
|
||||
|
||||
#Assuming LFM-style grid, get upper half plane
|
||||
|
||||
xx = X[NumG,NumG:-NumG,NumG:-NumG].T
|
||||
yy = Y[NumG,NumG:-NumG,NumG:-NumG].T
|
||||
|
||||
#Now half cells in r-phi polar
|
||||
rr = np.sqrt(xx**2.0+yy**2.0)
|
||||
pp = np.arctan2(yy,xx)
|
||||
|
||||
NiD = Ni//2
|
||||
NjD = Nj//2
|
||||
NkD = Nk//2
|
||||
|
||||
rrD = np.zeros((NiD+1,NjD+1))
|
||||
ppD = np.zeros((NiD+1,NjD+1))
|
||||
|
||||
for i in range(NiD+1):
|
||||
for j in range(NjD+1):
|
||||
rrD[i,j] = rr[2*i,2*j]
|
||||
ppD[i,j] = pp[2*i,2*j]
|
||||
|
||||
#Convert back to 2D Cartesian
|
||||
xxD = rrD*np.cos(ppD)
|
||||
yyD = rrD*np.sin(ppD)
|
||||
|
||||
#Augment w/ 2D ghosts
|
||||
xxG,yyG = gg.Aug2D(xxD,yyD,doEps=True,TINY=TINY)
|
||||
|
||||
#Augment w/ 3D ghosts
|
||||
X,Y,Z = gg.Aug3D(xxG,yyG,Nk=NkD,TINY=TINY)
|
||||
|
||||
return X,Y,Z
|
||||
#Upscale a grid (with ghosts, k-j-i order)
|
||||
def upGrid(X,Y,Z):
|
||||
Ngk,Ngj,Ngi = X.shape
|
||||
|
||||
Nk = Ngk-2*NumG-1
|
||||
Nj = Ngj-2*NumG-1
|
||||
Ni = Ngi-2*NumG-1
|
||||
|
||||
|
||||
#Assuming LFM-style grid, get upper half plane
|
||||
|
||||
xx = X[NumG,NumG:-NumG,NumG:-NumG].T
|
||||
yy = Y[NumG,NumG:-NumG,NumG:-NumG].T
|
||||
|
||||
#Now half cells in r-phi polar
|
||||
rr = np.sqrt(xx**2.0+yy**2.0)
|
||||
pp = np.arctan2(yy,xx)
|
||||
|
||||
NiH = 2*Ni
|
||||
NjH = 2*Nj
|
||||
NkH = 2*Nk
|
||||
|
||||
rrH = np.zeros((NiH+1,NjH+1))
|
||||
ppH = np.zeros((NiH+1,NjH+1))
|
||||
|
||||
#Embed old points into new grid
|
||||
for i in range(Ni+1):
|
||||
for j in range(Nj+1):
|
||||
rrH[2*i,2*j] = rr[i,j]
|
||||
ppH[2*i,2*j] = pp[i,j]
|
||||
|
||||
#Create I midpoints
|
||||
for i in range(Ni):
|
||||
rrH[2*i+1,:] = 0.5*( rrH[2*i,:] + rrH[2*i+2,:] )
|
||||
ppH[2*i+1,:] = 0.5*( ppH[2*i,:] + ppH[2*i+2,:] )
|
||||
|
||||
#Create J midpoints
|
||||
for j in range(Nj):
|
||||
rrH[:,2*j+1] = 0.5*( rrH[:,2*j] + rrH[:,2*j+2])
|
||||
ppH[:,2*j+1] = 0.5*( ppH[:,2*j] + ppH[:,2*j+2])
|
||||
|
||||
#Create I-J midpoints
|
||||
for i in range(Ni):
|
||||
for j in range(Nj):
|
||||
rrH[2*i+1,2*j+1] = 0.25*( rrH[2*i,2*j] + rrH[2*i,2*j+2] + rrH[2*i+2,2*j] + rrH[2*i+2,2*j+2] )
|
||||
ppH[2*i+1,2*j+1] = 0.25*( ppH[2*i,2*j] + ppH[2*i,2*j+2] + ppH[2*i+2,2*j] + ppH[2*i+2,2*j+2] )
|
||||
|
||||
|
||||
#Convert back to 2D Cartesian
|
||||
xxH = rrH*np.cos(ppH)
|
||||
yyH = rrH*np.sin(ppH)
|
||||
|
||||
#Augment w/ 2D ghosts
|
||||
xxG,yyG = gg.Aug2D(xxH,yyH,doEps=True,TINY=TINY)
|
||||
|
||||
#Augment w/ 3D ghosts
|
||||
X,Y,Z = gg.Aug3D(xxG,yyG,Nk=NkH,TINY=TINY)
|
||||
|
||||
|
||||
return X,Y,Z
|
||||
|
||||
#Downscale gBAvg variable (G) on grid X,Y,Z to halved grid.
|
||||
def downVolt(G):
|
||||
Nd,Nk,Nj,Ni = G.shape
|
||||
Gu = np.zeros((Nd,Nk//2,Nj//2,Ni))
|
||||
print("Downscaling volt variables gBAvg etc...")
|
||||
#Loop over fine grid
|
||||
for d in range(Nd):
|
||||
for i in range(Ni):
|
||||
for k in range(Nk//2):
|
||||
for j in range(Nj//2):
|
||||
j0 = 2*j
|
||||
k0 = 2*k
|
||||
Gjk = G[d,k0:k0+2,j0:j0+2,i].mean()
|
||||
Gu[d,k,j,i] = Gjk
|
||||
return Gu
|
||||
|
||||
#Upscale gBAvg variable (G) on grid X,Y,Z to doubled grid with simple linear interpolation.
|
||||
#Typical size at quad for example: gBAvg Dataset {3, 128, 96, 1}
|
||||
def upVolt(G):
|
||||
try:
|
||||
Nd,Nk,Nj,Ni = G.shape
|
||||
Gu = np.zeros((Nd,2*Nk,2*Nj,Ni))
|
||||
print("Upscaling volt variables gBAvg etc...")
|
||||
#Loop over coarse grid
|
||||
for d in range(Nd):
|
||||
for i in range(Ni):
|
||||
for k in range(Nk):
|
||||
for j in range(Nj):
|
||||
Gjk = G[d,k,j,i]
|
||||
j0 = 2*j
|
||||
k0 = 2*k
|
||||
Gu[d,k0:k0+2,j0:j0+2,i] = Gjk
|
||||
except:
|
||||
Nd,Nk,Nj,Ni,Nh = G.shape
|
||||
Gu = np.zeros((Nd,2*Nk,2*Nj,Ni,Nh))
|
||||
print("Upscaling volt variables gBHist etc...")
|
||||
print(G.shape)
|
||||
#Loop over coarse grid
|
||||
for h in range(Nh):
|
||||
for d in range(Nd):
|
||||
for i in range(Ni):
|
||||
for k in range(Nk):
|
||||
for j in range(Nj):
|
||||
Gjk = G[d,k,j,i,h]
|
||||
j0 = 2*j
|
||||
k0 = 2*k
|
||||
Gu[d,k0:k0+2,j0:j0+2,i,h] = Gjk
|
||||
return Gu
|
||||
|
||||
#Downscale gas variable (G) on grid X,Y,Z (w/ ghosts) to halved grid
|
||||
def downGas(X,Y,Z,G,Xd,Yd,Zd):
|
||||
Ns,Nv,Nk,Nj,Ni = G.shape
|
||||
dV = Volume(X ,Y ,Z )
|
||||
dVd = Volume(Xd,Yd,Zd)
|
||||
print("Volume ratio (Coarse/Fine) = %f"%(dVd.sum()/dV.sum()))
|
||||
Gd = np.zeros((Ns,Nv,Nk//2,Nj//2,Ni//2))
|
||||
print("Downscaling gas variables ...")
|
||||
|
||||
#Loop over coarse grid
|
||||
for s in range(Ns):
|
||||
for v in range(Nv):
|
||||
print("\tDownscaling Species %d, Variable %d"%(s,v))
|
||||
for k in range(Nk//2):
|
||||
for j in range(Nj//2):
|
||||
for i in range(Ni//2):
|
||||
dVijk = dV[2*k:2*k+2,2*j:2*j+2,2*i:2*i+2] #Volumes of the finer subgrid
|
||||
dQijk = G[s,v,2*k:2*k+2,2*j:2*j+2,2*i:2*i+2] #stuff density in finer subgrid
|
||||
#Stuff in the subchunk
|
||||
QdV = (dVijk*dQijk).sum()
|
||||
Gd[s,v,k,j,i] = QdV/dVd[k,j,i] #Scale back to density
|
||||
#Test conservation
|
||||
print("\t\tCoarse (Total) = %e"%(Gd[s,v,:,:,:]*dVd).sum())
|
||||
print("\t\tFine (Total) = %e"%(G [s,v,:,:,:]*dV ).sum())
|
||||
|
||||
return Gd
|
||||
|
||||
#Upscale gas variable (G) on grid X,Y,Z (w/ ghosts) to doubled grid
|
||||
def upGas(X,Y,Z,G,Xu,Yu,Zu):
|
||||
Ns,Nv,Nk,Nj,Ni = G.shape
|
||||
|
||||
dV = Volume(X ,Y ,Z )
|
||||
dVu = Volume(Xu,Yu,Zu)
|
||||
|
||||
print("Volume ratio (Coarse/Fine) = %f"%(dV.sum()/dVu.sum()))
|
||||
Gu = np.zeros((Ns,Nv,2*Nk,2*Nj,2*Ni))
|
||||
print("Upscaling gas variables ...")
|
||||
#Loop over coarse grid
|
||||
for s in range(Ns):
|
||||
for v in range(Nv):
|
||||
print("\tUpscaling Species %d, Variable %d"%(s,v))
|
||||
for k in range(Nk):
|
||||
for j in range(Nj):
|
||||
for i in range(Ni):
|
||||
QdV = G[s,v,k,j,i]*dV[k,j,i]
|
||||
dVijk = dVu[2*k:2*k+2,2*j:2*j+2,2*i:2*i+2] #Volumes of the finer subgrid
|
||||
vScl = dVijk.sum() #Total volume of the finer subchunks
|
||||
QdVu = QdV*(dVijk/vScl) #Give weighted contribution to each subcell
|
||||
Gu[s,v,2*k:2*k+2,2*j:2*j+2,2*i:2*i+2] = QdVu/dVijk #Scale back to density
|
||||
#Test conservation
|
||||
print("\t\tCoarse (Total) = %e"%(G [s,v,:,:,:]* dV).sum())
|
||||
print("\t\tFine (Total) = %e"%(Gu[s,v,:,:,:]*dVu).sum())
|
||||
return Gu
|
||||
|
||||
#Upscale RCMCPL variable
|
||||
def upRCMCpl(Q,N=1):
|
||||
Nd = len(Q.shape)
|
||||
if (Nd>=3):
|
||||
Nk,Ni,Nj = Q.shape
|
||||
Qr = np.zeros((Nk,Ni*2,Nj))
|
||||
for n in range(Nk):
|
||||
Qr[n,:,:] = upRCM1D(Q[n,:,:])
|
||||
elif (Nd == 1):
|
||||
#Just leave it alone
|
||||
if (len(Q) == N):
|
||||
#Upscale the one dimension
|
||||
Q2D = np.zeros((N,1))
|
||||
Q2D[:,0] = Q
|
||||
Qr2D = upRCM1D(Q2D)
|
||||
Qr = Qr2D[:,0]
|
||||
else:
|
||||
Qr = Q
|
||||
else:
|
||||
#2D
|
||||
Qr = upRCM1D(Q)
|
||||
return Qr
|
||||
|
||||
#Upscale RCM variable
|
||||
def upRCM(Q,Ni=1,Nj=1,Nk=1):
|
||||
Nd = len(Q.shape)
|
||||
if (Nd>=3):
|
||||
Nk = Q.shape[0]
|
||||
Qr = np.zeros((Nk,(Nj-2)*2+2,Ni))
|
||||
for n in range(Nk):
|
||||
Qr[n,:,:] = upRCM1Dw(Q[n,:,:])
|
||||
elif (Nd == 1):
|
||||
if (len(Q) == Nj):
|
||||
Q2D = np.zeros((Nj,1))
|
||||
Q2D[:,0] = Q
|
||||
Qr2D = upRCM1Dw(Q2D)
|
||||
Qr = Qr2D[:,0]
|
||||
else:
|
||||
Qr = Q
|
||||
else:
|
||||
Qr = upRCM1Dw(Q)
|
||||
return Qr
|
||||
|
||||
#Upscale first dimension of 2D array w/ strange rcm-wrap
|
||||
def upRCM1Dw(Q):
|
||||
Ni,Nj = Q.shape
|
||||
Nip = Ni-2
|
||||
Nri = Nip*2+2
|
||||
Qr = np.zeros((Nri,Nj))
|
||||
Qr[0:Nri-2,:] = upRCM1D(Q[0:-2,:])
|
||||
|
||||
Qr[Nri-2,:] = Qr[0,:]
|
||||
Qr[Nri-1,:] = Qr[1,:]
|
||||
return Qr
|
||||
#Upscale just first dimension of 2D array
|
||||
def upRCM1D(Q):
|
||||
Ni,Nj = Q.shape
|
||||
Qr = np.zeros((Ni*2,Nj))
|
||||
for j in range(Nj):
|
||||
for i in range(Ni):
|
||||
Qij = Q[i,j]
|
||||
i0 = 2*i
|
||||
j0 = j
|
||||
Qr[i0:i0+2,j0] = Qij
|
||||
return Qr
|
||||
#Upscale mix variable
|
||||
def upMIX(Q):
|
||||
Ni,Nj = Q.shape
|
||||
|
||||
Qr = np.zeros((2*Ni,2*Nj))
|
||||
for j in range(Nj):
|
||||
for i in range(Ni):
|
||||
Qij = Q[i,j]
|
||||
i0 = 2*i
|
||||
j0 = 2*j
|
||||
Qr[i0:i0+2,j0:j0+2] = Qij
|
||||
#print(Q.sum(),Qr.sum()/4)
|
||||
return Qr
|
||||
#Downscale mix variable
|
||||
def downMIX(Q):
|
||||
Ni,Nj = Q.shape
|
||||
Qr = np.zeros((Ni//2,Nj//2))
|
||||
|
||||
#Loop over coarse grid
|
||||
for j in range(Nj//2):
|
||||
for i in range(Ni//2):
|
||||
i0 = 2*i
|
||||
j0 = 2*j
|
||||
Qij = Q[i0:i0+2,j0:j0+2].mean()
|
||||
Qr[i,j] = Qij
|
||||
return Qr
|
||||
|
||||
#Return cell centered volume (active only) from grid X,Y,Z (w/ ghosts)
|
||||
def Volume(Xg,Yg,Zg):
|
||||
Ngk,Ngj,Ngi = Xg.shape
|
||||
|
||||
Nk = Ngk-2*NumG-1
|
||||
Nj = Ngj-2*NumG-1
|
||||
Ni = Ngi-2*NumG-1
|
||||
|
||||
X = Xg[NumG:-NumG,NumG:-NumG,NumG:-NumG]
|
||||
Y = Yg[NumG:-NumG,NumG:-NumG,NumG:-NumG]
|
||||
Z = Zg[NumG:-NumG,NumG:-NumG,NumG:-NumG]
|
||||
|
||||
print("Calculating volume of grid of size (%d,%d,%d)"%(Ni,Nj,Nk))
|
||||
|
||||
|
||||
dV = np.zeros((Nk,Nj,Ni))
|
||||
ijkPts = np.zeros((8,3))
|
||||
|
||||
#Assuming LFM-like symmetry
|
||||
k = 0
|
||||
for j in range(Nj):
|
||||
for i in range(Ni):
|
||||
ijkPts[:,0] = X[k:k+2,j:j+2,i:i+2].flatten()
|
||||
ijkPts[:,1] = Y[k:k+2,j:j+2,i:i+2].flatten()
|
||||
ijkPts[:,2] = Z[k:k+2,j:j+2,i:i+2].flatten()
|
||||
|
||||
dV[:,j,i] = ConvexHull(ijkPts,incremental=False).volume
|
||||
|
||||
return dV
|
||||
#Downscale magnetic fluxes (M) on grid X,Y,Z (w/ ghosts) to halved grid
|
||||
def downFlux(X,Y,Z,M,Xu,Yu,Zu):
|
||||
Nd,Nkc,Njc,Nic = M.shape
|
||||
Nk = Nkc-1
|
||||
Nj = Njc-1
|
||||
Ni = Nic-1
|
||||
|
||||
Md = np.zeros((Nd,Nk//2+1,Nj//2+1,Ni//2+1))
|
||||
|
||||
#Loop over coarse grid cells
|
||||
print("Downscaling face fluxes ...")
|
||||
for k in range(Nk//2):
|
||||
for j in range(Nj//2):
|
||||
for i in range(Ni//2):
|
||||
ip = 2*i
|
||||
jp = 2*j
|
||||
kp = 2*k
|
||||
|
||||
#West/east i faces
|
||||
Md[IDIR,k ,j ,i ] = M[IDIR,kp:kp+2,jp:jp+2,ip ].sum()
|
||||
Md[IDIR,k ,j ,i+1] = M[IDIR,kp:kp+2,jp:jp+2,ip+2].sum()
|
||||
|
||||
#South/north j faces
|
||||
Md[JDIR,k ,j ,i ] = M[JDIR,kp:kp+2,jp ,ip:ip+2].sum()
|
||||
Md[JDIR,k ,j+1,i ] = M[JDIR,kp:kp+2,jp+2,ip:ip+2].sum()
|
||||
|
||||
#Bottom/top k faces
|
||||
Md[KDIR,k ,j ,i ] = M[KDIR,kp ,jp:jp+2,ip:ip+2].sum()
|
||||
Md[KDIR,k+1,j ,i ] = M[KDIR,kp+2,jp:jp+2,ip:ip+2].sum()
|
||||
|
||||
return Md
|
||||
|
||||
#Upscale magnetic fluxes (M) on grid X,Y,Z (w/ ghosts) to doubled grid
|
||||
def upFlux(X,Y,Z,M,Xu,Yu,Zu):
|
||||
Nd,Nkc,Njc,Nic = M.shape
|
||||
Nk = Nkc-1
|
||||
Nj = Njc-1
|
||||
Ni = Nic-1
|
||||
|
||||
Mu = np.zeros((Nd,2*Nk+1,2*Nj+1,2*Ni+1))
|
||||
|
||||
#Loop over coarse grid
|
||||
print("Upscaling face fluxes ...")
|
||||
for k in range(Nk):
|
||||
for j in range(Nj):
|
||||
for i in range(Ni):
|
||||
ip = 2*i
|
||||
jp = 2*j
|
||||
kp = 2*k
|
||||
|
||||
#West i face (4)
|
||||
Mu[IDIR,kp:kp+2,jp:jp+2,ip] = 0.25*M[IDIR,k,j,i]
|
||||
#East i face (4)
|
||||
Mu[IDIR,kp:kp+2,jp:jp+2,ip+2] = 0.25*M[IDIR,k,j,i+1]
|
||||
|
||||
#South j face (4)
|
||||
Mu[JDIR,kp:kp+2,jp,ip:ip+2] = 0.25*M[JDIR,k,j,i]
|
||||
#North j face (4)
|
||||
Mu[JDIR,kp:kp+2,jp+2,ip:ip+2] = 0.25*M[JDIR,k,j+1,i]
|
||||
|
||||
#Bottom k face (4)
|
||||
Mu[KDIR,kp,jp:jp+2,ip:ip+2] = 0.25*M[KDIR,k,j,i]
|
||||
#Top k face (4)
|
||||
Mu[KDIR,kp+2,jp:jp+2,ip:ip+2] = 0.25*M[KDIR,k+1,j,i]
|
||||
|
||||
#Now all exterior faces are done
|
||||
#12 remaining interior faces
|
||||
|
||||
#Interior i faces (4)
|
||||
Mu[IDIR,kp:kp+2,jp:jp+2,ip+1] = 0.5*( Mu[IDIR,kp:kp+2,jp:jp+2,ip] + Mu[IDIR,kp:kp+2,jp:jp+2,ip+2] )
|
||||
|
||||
#Interior j faces (4)
|
||||
Mu[JDIR,kp:kp+2,jp+1,ip:ip+2] = 0.5*( Mu[JDIR,kp:kp+2,jp,ip:ip+2] + Mu[JDIR,kp:kp+2,jp+2,ip:ip+2] )
|
||||
|
||||
#Interior k faces (4)
|
||||
Mu[KDIR,kp+1,jp:jp+2,ip:ip+2] = 0.5*( Mu[KDIR,kp,jp:jp+2,ip:ip+2] + Mu[KDIR,kp+2,jp:jp+2,ip:ip+2] )
|
||||
#MaxDiv(M)
|
||||
|
||||
return Mu
|
||||
|
||||
#Calculates maximum divergence of mag flux data
|
||||
def MaxDiv(M):
|
||||
Nd,Nkc,Njc,Nic = M.shape
|
||||
Nk = Nkc-1
|
||||
Nj = Njc-1
|
||||
Ni = Nic-1
|
||||
|
||||
Div = np.zeros((Nk,Nj,Ni))
|
||||
for k in range(Nk):
|
||||
for j in range(Nj):
|
||||
for i in range(Ni):
|
||||
Div[k,j,i] = M[IDIR,k,j,i+1]-M[IDIR,k,j,i]+M[JDIR,k,j+1,i]-M[JDIR,k,j,i]+M[KDIR,k+1,j,i]-M[KDIR,k,j,i]
|
||||
|
||||
mDiv = np.abs(Div).max()
|
||||
bDiv = np.abs(Div).mean()
|
||||
print("Max/Mean divergence = %e,%e"%(mDiv,bDiv))
|
||||
print("Sum divergence = %e"%(Div.sum()))
|
||||
|
||||
return Div
|
||||
@@ -1,464 +0,0 @@
|
||||
#Various helper routines for magnetosphere quick look plots
|
||||
|
||||
import argparse
|
||||
from argparse import RawTextHelpFormatter
|
||||
import matplotlib as mpl
|
||||
import numpy as np
|
||||
import kaipy.kaiViz as kv
|
||||
import kaipy.kaiTools as kt
|
||||
import kaipy.gamera.magsphere as msph
|
||||
import kaipy.remix.remix as remix
|
||||
import os
|
||||
|
||||
dbMax = 25.0
|
||||
dbCM = "RdGy_r"
|
||||
bzCM = "bwr"
|
||||
cLW = 0.25
|
||||
bz0Col = "magenta"
|
||||
mpiCol = "deepskyblue"
|
||||
|
||||
jMax = 10.0 #Max current for contours
|
||||
|
||||
eMax = 5.0 #Max current for contours
|
||||
|
||||
#Default pressure colorbar
|
||||
vP = kv.genNorm(vMin=1.0e-2,vMax=10.0,doLog=True)
|
||||
szStrs = ['small','std','big','bigger','fullD','dm']
|
||||
szBds = {}
|
||||
szBds["std"] = [-40.0 ,20.0,2.0]
|
||||
szBds["big"] = [-100.0,20.0,2.0]
|
||||
szBds["bigger"] = [-200.0,25.0,2.0]
|
||||
szBds["fullD"] = [-300.0,30.0,3.0] # full domain for double res
|
||||
szBds["small"] = [-10.0 , 5.0,2.0]
|
||||
szBds["dm"] = [-30.0 ,10.0,40.0/15.0]
|
||||
|
||||
#Add different size options to argument
|
||||
def AddSizeArgs(parser):
|
||||
parser.add_argument('-size',type=str,default="std",choices=szStrs,help="Domain bounds options (default: %(default)s)")
|
||||
|
||||
#Return domain size from parsed arguments
|
||||
def GetSizeBds(args):
|
||||
|
||||
szStr = args.size
|
||||
szBd = szBds[szStr]
|
||||
|
||||
xTail = szBd[0]
|
||||
xSun = szBd[1]
|
||||
yMax = (xSun-xTail)/szBd[2]
|
||||
xyBds = [xTail,xSun,-yMax,yMax]
|
||||
|
||||
return xyBds
|
||||
|
||||
#Plot absolute error in the requested, or given, equatorial field
|
||||
def PlotEqErrAbs(gsphP,gsphO,nStp,xyBds,Ax,fieldNames,AxCB=None,doClear=True,doDeco=True,vMin=1e-9,vMax=1e-4,doLog=True,doVerb=True):
|
||||
#specify two gsph objects as gsphPredicted (gsphP) and gsphObserved (gsphO)
|
||||
#
|
||||
normAbs = kv.genNorm(vMin,vMax,doLog=doLog)
|
||||
cmapAbs = "PRGn"
|
||||
if doLog:
|
||||
cmapAbs = "magma"
|
||||
|
||||
if (AxCB is not None):
|
||||
#Add the colorbar to AxCB
|
||||
AxCB.clear()
|
||||
|
||||
cbString = ""
|
||||
for fn in fieldNames:
|
||||
cbString = cbString + "'" + fn + "', "
|
||||
cbString = cbString + " Absolute Error"
|
||||
kv.genCB(AxCB,normAbs,cbString,cM=cmapAbs)
|
||||
#Now do main plotting
|
||||
if (doClear):
|
||||
Ax.clear()
|
||||
dataAbs = None
|
||||
for fn in fieldNames:
|
||||
dataP = gsphP.EggSlice(fn,nStp,doEq=True,doVerb=doVerb)
|
||||
dataO = gsphO.EggSlice(fn,nStp,doEq=True,doVerb=doVerb)
|
||||
if dataAbs is None:
|
||||
dataAbs = np.square(dataO - dataP)
|
||||
else:
|
||||
dataAbs = dataAbs + np.square(dataO - dataP)
|
||||
dataAbs = np.sqrt(dataAbs)
|
||||
Ax.pcolormesh(gsphP.xxi,gsphP.yyi,dataAbs,cmap=cmapAbs,norm=normAbs)
|
||||
|
||||
kv.SetAx(xyBds,Ax)
|
||||
|
||||
if (doDeco):
|
||||
kv.addEarth2D(ax=Ax)
|
||||
Ax.set_xlabel('SM-X [Re]')
|
||||
Ax.set_ylabel('SM-Y [Re]')
|
||||
return dataAbs
|
||||
|
||||
#Plot relative error in the requested, or given, equatorial field
|
||||
def PlotEqErrRel(gsphP,gsphO,nStp,xyBds,Ax,fieldNames,AxCB=None,doClear=True,doDeco=True,vMin=1e-16,vMax=1,doLog=True,doVerb=True):
|
||||
#specify two gsph objects as gsphPredicted (gsphP) and gsphObserved (gsphO)
|
||||
#
|
||||
normRel = kv.genNorm(vMin,vMax,doLog=doLog)
|
||||
cmapRel = "PRGn"
|
||||
if doLog:
|
||||
cmapRel = "magma"
|
||||
|
||||
if (AxCB is not None):
|
||||
#Add the colorbar to AxCB
|
||||
AxCB.clear()
|
||||
cbString = ""
|
||||
for fn in fieldNames:
|
||||
cbString = cbString + "'" + fn + "', "
|
||||
cbString = cbString + " Relative Error"
|
||||
kv.genCB(AxCB,normRel,cbString,cM=cmapRel)
|
||||
#Now do main plotting
|
||||
if (doClear):
|
||||
Ax.clear()
|
||||
dataAbs = None
|
||||
dataBase = None
|
||||
for fn in fieldNames:
|
||||
dataP = gsphP.EggSlice(fn,nStp,doEq=True,doVerb=doVerb)
|
||||
dataO = gsphO.EggSlice(fn,nStp,doEq=True,doVerb=doVerb)
|
||||
if dataAbs is None:
|
||||
dataBase = np.square(dataP)
|
||||
dataAbs = np.square(dataO - dataP)
|
||||
else:
|
||||
dataBase = dataBase + np.square(dataP)
|
||||
dataAbs = dataAbs + np.square(dataO - dataP)
|
||||
dataBase = np.sqrt(dataBase)
|
||||
dataAbs = np.sqrt(dataAbs)
|
||||
# math breaks when Base field is exactly 0
|
||||
dataBase[dataBase == 0] = np.finfo(np.float32).tiny
|
||||
dataRel = np.absolute(dataAbs/dataBase)
|
||||
Ax.pcolormesh(gsphP.xxi,gsphP.yyi,dataRel,cmap=cmapRel,norm=normRel)
|
||||
|
||||
kv.SetAx(xyBds,Ax)
|
||||
|
||||
if (doDeco):
|
||||
kv.addEarth2D(ax=Ax)
|
||||
Ax.set_xlabel('SM-X [Re]')
|
||||
Ax.set_ylabel('SM-Y [Re]')
|
||||
return dataRel
|
||||
|
||||
#Plot absolute error along the requested logical axis
|
||||
def PlotLogicalErrAbs(gsphP,gsphO,nStp,Ax,fieldNames,meanAxis,AxCB=None,doClear=True,doDeco=True,vMin=1e-16,vMax=1,doLog=True,doVerb=True):
|
||||
#specify two gsph objects as gsphPredicted (gsphP) and gsphObserved (gsphO)
|
||||
#
|
||||
normAbs = kv.genNorm(vMin,vMax,doLog=doLog)
|
||||
cmapAbs = "PRGn"
|
||||
if doLog:
|
||||
cmapAbs = "magma"
|
||||
|
||||
if (AxCB is not None):
|
||||
#Add the colorbar to AxCB
|
||||
AxCB.clear()
|
||||
cbString = ""
|
||||
for fn in fieldNames:
|
||||
cbString = cbString + "'" + fn + "', "
|
||||
cbString = cbString + " Absolute Error along "
|
||||
if meanAxis == 0:
|
||||
cbString = cbString + "I axis"
|
||||
elif meanAxis == 1:
|
||||
cbString = cbString + "J axis"
|
||||
elif meanAxis == 2:
|
||||
cbString = cbString + "K axis"
|
||||
kv.genCB(AxCB,normAbs,cbString,cM=cmapAbs)
|
||||
#Now do main plotting
|
||||
if (doClear):
|
||||
Ax.clear()
|
||||
dataAbs = CalcTotalErrAbs(gsphP,gsphO,nStp,fieldNames,doVerb=doVerb,meanAxis=meanAxis)
|
||||
dataAbs = np.transpose(dataAbs) # transpose to put I/J on the horizontal axis
|
||||
Ax.pcolormesh(dataAbs,cmap=cmapAbs,norm=normAbs)
|
||||
|
||||
if (doDeco):
|
||||
if meanAxis == 0:
|
||||
Ax.set_xlabel('J Indices')
|
||||
Ax.set_ylabel('K Indices')
|
||||
elif meanAxis == 1:
|
||||
Ax.set_xlabel('I Indices')
|
||||
Ax.set_ylabel('K Indices')
|
||||
elif meanAxis == 2:
|
||||
Ax.set_xlabel('I Indices')
|
||||
Ax.set_ylabel('J Indices')
|
||||
return dataAbs
|
||||
|
||||
#Plot relative error along the requested logical axis
|
||||
def PlotLogicalErrRel(gsphP,gsphO,nStp,Ax,fieldNames,meanAxis,AxCB=None,doClear=True,doDeco=True,vMin=1e-16,vMax=1,doLog=True,doVerb=True):
|
||||
#specify two gsph objects as gsphPredicted (gsphP) and gsphObserved (gsphO)
|
||||
#
|
||||
normRel = kv.genNorm(vMin,vMax,doLog=doLog)
|
||||
cmapRel = "PRGn"
|
||||
if doLog:
|
||||
cmapRel = "magma"
|
||||
|
||||
if (AxCB is not None):
|
||||
#Add the colorbar to AxCB
|
||||
AxCB.clear()
|
||||
cbString = ""
|
||||
for fn in fieldNames:
|
||||
cbString = cbString + "'" + fn + "', "
|
||||
cbString = cbString + " Relative Error along "
|
||||
if meanAxis == 0:
|
||||
cbString = cbString + "I axis"
|
||||
elif meanAxis == 1:
|
||||
cbString = cbString + "J axis"
|
||||
elif meanAxis == 2:
|
||||
cbString = cbString + "K axis"
|
||||
kv.genCB(AxCB,normAbs,cbString,cM=cmapAbs)
|
||||
#Now do main plotting
|
||||
if (doClear):
|
||||
Ax.clear()
|
||||
dataRel = CalcTotalErrRel(gsphP,gsphO,nStp,fieldNames,doVerb=doVerb,meanAxis=meanAxis)
|
||||
dataRel = np.transpose(dataRel) # transpose to put I/J on the horizontal axis
|
||||
Ax.pcolormesh(dataRel,cmap=cmapRel,norm=normRel)
|
||||
|
||||
if (doDeco):
|
||||
if meanAxis == 0:
|
||||
Ax.set_xlabel('J Indices')
|
||||
Ax.set_ylabel('K Indices')
|
||||
elif meanAxis == 1:
|
||||
Ax.set_xlabel('I Indices')
|
||||
Ax.set_ylabel('K Indices')
|
||||
elif meanAxis == 2:
|
||||
Ax.set_xlabel('I Indices')
|
||||
Ax.set_ylabel('J Indices')
|
||||
return dataRel
|
||||
|
||||
#Calculate total cumulative absolute error between two cases
|
||||
def CalcTotalErrAbs(gsphP,gsphO,nStp,fieldNames,doVerb=True,meanAxis=None):
|
||||
dataAbs = None
|
||||
for fn in fieldNames:
|
||||
dataP = gsphP.GetVar(fn,nStp,doVerb=doVerb)
|
||||
dataO = gsphO.GetVar(fn,nStp,doVerb=doVerb)
|
||||
if dataAbs is None:
|
||||
dataAbs = np.square(dataO - dataP)
|
||||
else:
|
||||
dataAbs = dataAbs + np.square(dataO - dataP)
|
||||
dataAbs = np.sqrt(dataAbs)
|
||||
return np.mean(dataAbs,axis=meanAxis)
|
||||
|
||||
#Calculate total cumulative relative error between two cases
|
||||
def CalcTotalErrRel(gsphP,gsphO,nStp,fieldNames,doVerb=True,meanAxis=None):
|
||||
dataAbs = None
|
||||
dataBase = None
|
||||
for fn in fieldNames:
|
||||
dataP = gsphP.GetVar(fn,nStp,doVerb=doVerb)
|
||||
dataO = gsphO.GetVar(fn,nStp,doVerb=doVerb)
|
||||
if dataAbs is None:
|
||||
dataBase = np.square(dataP)
|
||||
dataAbs = np.square(dataO - dataP)
|
||||
else:
|
||||
dataBase = dataBase + np.square(dataP)
|
||||
dataAbs = dataAbs + np.square(dataO - dataP)
|
||||
dataBase = np.sqrt(dataBase)
|
||||
dataAbs = np.sqrt(dataAbs)
|
||||
# math breaks when Base field is exactly 0
|
||||
dataBase[dataBase == 0] = np.finfo(np.float32).tiny
|
||||
dataRel = np.absolute(dataAbs/dataBase)
|
||||
return np.mean(dataRel,axis=meanAxis)
|
||||
|
||||
#Plot equatorial field
|
||||
def PlotEqB(gsph,nStp,xyBds,Ax,AxCB=None,doClear=True,doDeco=True,doBz=False):
|
||||
vBZ = kv.genNorm(dbMax)
|
||||
vDB = kv.genNorm(dbMax)
|
||||
|
||||
if (AxCB is not None):
|
||||
#Add the colorbar to AxCB
|
||||
AxCB.clear()
|
||||
if (doBz):
|
||||
kv.genCB(AxCB,vBZ,"Vertical Field [nT]",cM=bzCM,Ntk=7)
|
||||
else:
|
||||
kv.genCB(AxCB,vDB,"Residual Field [nT]",cM=dbCM,Ntk=7)
|
||||
#Now do main plotting
|
||||
if (doClear):
|
||||
Ax.clear()
|
||||
Bz = gsph.EggSlice("Bz",nStp,doEq=True)
|
||||
if (doBz):
|
||||
Ax.pcolormesh(gsph.xxi,gsph.yyi,Bz,cmap=bzCM,norm=vBZ)
|
||||
else:
|
||||
dbz = gsph.DelBz(nStp)
|
||||
Ax.pcolormesh(gsph.xxi,gsph.yyi,dbz,cmap=dbCM,norm=vDB)
|
||||
Ax.contour(kv.reWrap(gsph.xxc),kv.reWrap(gsph.yyc),kv.reWrap(Bz),[0.0],colors=bz0Col,linewidths=cLW)
|
||||
|
||||
kv.SetAx(xyBds,Ax)
|
||||
|
||||
if (doDeco):
|
||||
kv.addEarth2D(ax=Ax)
|
||||
Ax.set_xlabel('SM-X [Re]')
|
||||
Ax.set_ylabel('SM-Y [Re]')
|
||||
return Bz
|
||||
|
||||
def PlotMerid(gsph,nStp,xyBds,Ax,doDen=False,doRCM=False,AxCB=None,doClear=True,doDeco=True,doSrc=False):
|
||||
CMx = "viridis"
|
||||
if (doDen):
|
||||
|
||||
if (doRCM):
|
||||
vN = kv.genNorm(vMin=1.0,vMax=1.0e+3,doLog=True)
|
||||
else:
|
||||
vN = kv.genNorm(0,25)
|
||||
if (doSrc):
|
||||
vID = "SrcD"
|
||||
cbStr = "Source Density [#/cc]"
|
||||
|
||||
else:
|
||||
vID = "D"
|
||||
cbStr = "Density [#/cc]"
|
||||
Q = gsph.EggSlice(vID,nStp,doEq=False)
|
||||
else:
|
||||
vN = vP
|
||||
if (doSrc):
|
||||
vID = "SrcP"
|
||||
cbStr = "Source Pressure [nPa]"
|
||||
else:
|
||||
vID = "P"
|
||||
cbStr = "Pressure [nPa]"
|
||||
Q = gsph.EggSlice(vID,nStp,doEq=False)
|
||||
if (AxCB is not None):
|
||||
#Add the colorbar to AxCB
|
||||
AxCB.clear()
|
||||
kv.genCB(AxCB,vN,cbStr,cM=CMx)
|
||||
Ax.pcolormesh(gsph.xxi,gsph.yyi,Q,cmap=CMx,norm=vN)
|
||||
|
||||
kv.SetAx(xyBds,Ax)
|
||||
if (doDeco):
|
||||
kv.addEarth2D(ax=Ax)
|
||||
Ax.set_xlabel('SM-X [Re]')
|
||||
Ax.set_ylabel('SM-Z [Re]')
|
||||
Ax.yaxis.tick_right()
|
||||
Ax.yaxis.set_label_position('right')
|
||||
|
||||
def PlotJyXZ(gsph,nStp,xyBds,Ax,AxCB=None,jScl=None,doDeco=True):
|
||||
if (jScl is None):
|
||||
#Just assuming current scaling is nA/m2
|
||||
jScl = 1.0
|
||||
vJ = kv.genNorm(jMax)
|
||||
jCMap = "PRGn"
|
||||
Nc = 15
|
||||
cVals = np.linspace(-jMax,jMax,Nc)
|
||||
|
||||
if (AxCB is not None):
|
||||
AxCB.clear()
|
||||
kv.genCB(AxCB,vJ,"Jy [nA/m2]",cM=jCMap)
|
||||
Q = jScl*gsph.EggSlice("Jy",nStp,doEq=False)
|
||||
#Zero out first shell b/c bad derivative
|
||||
print(Q.shape)
|
||||
Q[0:2,:] = 0.0
|
||||
#Ax.contour(kv.reWrap(gsph.xxc),kv.reWrap(gsph.yyc),kv.reWrap(Q),cVals,norm=vJ,cmap=jCMap,linewidths=cLW)
|
||||
Ax.pcolormesh(gsph.xxi,gsph.yyi,Q,norm=vJ,cmap=jCMap)
|
||||
kv.SetAx(xyBds,Ax)
|
||||
if (doDeco):
|
||||
kv.addEarth2D(ax=Ax)
|
||||
Ax.set_xlabel('SM-X [Re]')
|
||||
Ax.set_ylabel('SM-Z [Re]')
|
||||
Ax.yaxis.tick_right()
|
||||
Ax.yaxis.set_label_position('right')
|
||||
|
||||
#Plot equatorial azimuthal electric field
|
||||
def PlotEqEphi(gsph,nStp,xyBds,Ax,AxCB=None,doClear=True,doDeco=True):
|
||||
vE = kv.genNorm(eMax)
|
||||
vEMap = "PRGn"
|
||||
if (AxCB is not None):
|
||||
#Add the colorbar to AxCB
|
||||
AxCB.clear()
|
||||
kv.genCB(AxCB,vE,r"E$_{phi}$ [mV/m]",cM=vEMap)
|
||||
|
||||
#Now do main plotting
|
||||
if (doClear):
|
||||
Ax.clear()
|
||||
Bx = gsph.EggSlice("Bx",nStp,doEq=True)
|
||||
By = gsph.EggSlice("By",nStp,doEq=True)
|
||||
Bz = gsph.EggSlice("Bz",nStp,doEq=True)
|
||||
Vx = gsph.EggSlice("Vx",nStp,doEq=True)
|
||||
Vy = gsph.EggSlice("Vy",nStp,doEq=True)
|
||||
Vz = gsph.EggSlice("Vz",nStp,doEq=True)
|
||||
|
||||
# calculating some variables to to plot
|
||||
#E=-VxB
|
||||
Ex = -(Vy*Bz-Vz*By)*0.001 # [mV/m]
|
||||
Ey = (Vx*Bz-Vz*Bx)*0.001
|
||||
Ez = -(Vx*By-Vy*Bx)*0.001
|
||||
|
||||
# coordinate transform
|
||||
ppc = np.arctan2(gsph.yyc,gsph.xxc)
|
||||
theta = np.pi #eq plane
|
||||
Er,Et,Ep = kt.xyz2rtp(ppc,theta,Ex,Ey,Ez)
|
||||
|
||||
Ax.pcolormesh(gsph.xxi,gsph.yyi,Ep,cmap=vEMap,norm=vE)
|
||||
|
||||
kv.SetAx(xyBds,Ax)
|
||||
|
||||
if (doDeco):
|
||||
kv.addEarth2D(ax=Ax)
|
||||
Ax.set_xlabel('SM-X [Re]')
|
||||
Ax.set_ylabel('SM-Y [Re]')
|
||||
Ax.yaxis.tick_right()
|
||||
Ax.yaxis.set_label_position('right')
|
||||
|
||||
#Add MPI contours
|
||||
def PlotMPI(gsph,Ax,ashd=0.5):
|
||||
gCol = mpiCol
|
||||
for i in range(gsph.Ri):
|
||||
i0 = i*gsph.dNi
|
||||
Ax.plot(gsph.xxi[i0,:],gsph.yyi[i0,:],mpiCol,linewidth=cLW,alpha=ashd)
|
||||
|
||||
if (gsph.Rj>1):
|
||||
for j in range(1,gsph.Rj):
|
||||
j0 = j*gsph.dNj
|
||||
Ax.plot(gsph.xxi[:,j0], gsph.yyi[:,j0],gCol,linewidth=cLW,alpha=ashd)
|
||||
Ax.plot(gsph.xxi[:,j0],-gsph.yyi[:,j0],gCol,linewidth=cLW,alpha=ashd)
|
||||
#X-axis (+)
|
||||
Ax.plot(gsph.xxi[:,0], gsph.yyi[:,0],gCol,linewidth=cLW,alpha=ashd)
|
||||
#X-axis (-)
|
||||
j0 = (gsph.Rj)*gsph.dNj
|
||||
Ax.plot(gsph.xxi[:,j0], gsph.yyi[:,j0],gCol,linewidth=cLW,alpha=ashd)
|
||||
|
||||
def AddIonBoxes(gs,ion):
|
||||
gsRM = gs.subgridspec(20,20)
|
||||
|
||||
wXY = 6
|
||||
dX = 1
|
||||
dY = 1
|
||||
|
||||
#Northern
|
||||
ion.init_vars('NORTH')
|
||||
ax = ion.plot('current' ,gs=gsRM[dY:dY+wXY,dX:dX+wXY],doInset=True)
|
||||
#ax.set_title("North",fontsize="small")
|
||||
|
||||
#Southern
|
||||
ion.init_vars('SOUTH')
|
||||
ax = ion.plot('current' ,gs=gsRM[-dY-wXY:-dY,dX:dX+wXY],doInset=True)
|
||||
|
||||
def plotPlane(gsph,data,xyBds,Ax,AxCB,var='D',vMin=None,vMax=None,doDeco=True,cmap='viridis',doLog=False,midp=None):
|
||||
if (AxCB is not None):
|
||||
AxCB.clear()
|
||||
if (not midp):
|
||||
if (vMin is None):
|
||||
vMin = np.min(data)
|
||||
if (vMax is None):
|
||||
vMax = np.max(data)
|
||||
else:
|
||||
if ((vMin is None) and (vMax is None)):
|
||||
vMax = np.max(np.abs([np.min(data),np.max(data)]))
|
||||
vMin = -1.0*vMax
|
||||
|
||||
vNorm = kv.genNorm(vMin,vMax=vMax,doLog=doLog,midP=midp)
|
||||
kv.genCB(AxCB,vNorm,cbT=var,cM=cmap,Ntk=7)
|
||||
Ax.pcolormesh(gsph.xxi,gsph.yyi,data,cmap=cmap,norm=vNorm)
|
||||
kv.SetAx(xyBds,Ax)
|
||||
|
||||
return
|
||||
|
||||
def plotXY(gsph,nStp,xyBds,Ax,AxCB,var='D',vMin=None,vMax=None,doDeco=True,cmap='viridis',doLog=False,midp=None):
|
||||
data = gsph.EggSlice(var,nStp,doEq=True)
|
||||
plotPlane(gsph,data,xyBds,Ax,AxCB,var,vMin=vMin,vMax=vMax,doDeco=doDeco,cmap=cmap,doLog=doLog,midp=midp)
|
||||
if (doDeco):
|
||||
kv.addEarth2D(ax=Ax)
|
||||
Ax.set_xlabel('SM_X [Re]')
|
||||
Ax.set_ylabel('SM-Y [Re]')
|
||||
|
||||
return data
|
||||
|
||||
def plotXZ(gsph,nStp,xzBds,Ax,AxCB,var='D',vMin=None,vMax=None,doDeco=True,cmap='viridis',doLog=False,midp=None):
|
||||
data = gsph.EggSlice(var,nStp,doEq=False)
|
||||
plotPlane(gsph,data,xzBds,Ax,AxCB,var,vMin=vMin,vMax=vMax,doDeco=doDeco,cmap=cmap,doLog=doLog,midp=midp)
|
||||
if (doDeco):
|
||||
kv.addEarth2D(ax=Ax)
|
||||
Ax.set_xlabel('SM_X [Re]')
|
||||
Ax.set_ylabel('SM-Z [Re]')
|
||||
|
||||
return data
|
||||
@@ -1,161 +0,0 @@
|
||||
#Various routines for plotting RCM output data
|
||||
import numpy as np
|
||||
from mpl_toolkits.axes_grid1.inset_locator import inset_axes
|
||||
from mpl_toolkits.axes_grid1.inset_locator import InsetPosition
|
||||
import matplotlib.pyplot as plt
|
||||
import h5py
|
||||
import kaipy.kaiViz as kv
|
||||
import kaipy.gamera.gampp as gampp
|
||||
import os
|
||||
import numpy.ma as ma
|
||||
import matplotlib.patches as patches
|
||||
import matplotlib.ticker as plticker
|
||||
|
||||
rMin = 1.25
|
||||
rMax = 35.0
|
||||
rcBds = [-15,10.0,-12.5,12.5]
|
||||
pCMap = "viridis"
|
||||
eCol = "slategrey"
|
||||
rcmCol = "dodgerblue"
|
||||
gCol = "cyan"
|
||||
gLW = 0.15
|
||||
|
||||
doXYZ = True #How to calculate "equator"
|
||||
doCut = False
|
||||
pCut = 1.0e-8
|
||||
MHDCol = "red"
|
||||
eLW = 0.05
|
||||
MHDLW = 0.5
|
||||
|
||||
doEll = True
|
||||
|
||||
Psi0 = 92.4 #kV
|
||||
RioRe = 1.018 #Ionosphere height
|
||||
doCorot = True #Add corotation potential
|
||||
DenPP = 50.0
|
||||
ppCol = "orange"
|
||||
|
||||
#Get equatorial coordinates, masked if asked to
|
||||
def RCMEq(rcmdata,nStp,doMask=False,doXYZ=doXYZ, doVerb=True):
|
||||
|
||||
bmX = rcmdata.GetVar("xMin",nStp, doVerb=doVerb)
|
||||
bmY = rcmdata.GetVar("yMin",nStp, doVerb=doVerb)
|
||||
if (doXYZ):
|
||||
bmZ = rcmdata.GetVar("zMin",nStp, doVerb=doVerb)
|
||||
bmP = np.arctan2(bmY,bmX)
|
||||
bmR = np.sqrt(bmX*bmX + bmY*bmY + bmZ*bmZ)
|
||||
bmX = bmR*np.cos(bmP)
|
||||
bmY = bmR*np.sin(bmP)
|
||||
if (doMask):
|
||||
I = GetMask(rcmdata,nStp)
|
||||
bmX = ma.masked_array(bmX,mask=I)
|
||||
bmY = ma.masked_array(bmY,mask=I)
|
||||
return bmX,bmY
|
||||
|
||||
def GetVarMask(rcmdata,nStp,Qid="P",I=None, doVerb=True):
|
||||
if (I is None):
|
||||
I = GetMask(rcmdata,nStp)
|
||||
Q = rcmdata.GetVar(Qid,nStp, doVerb=doVerb)
|
||||
Q = ma.masked_array(Q,mask=I)
|
||||
return Q
|
||||
|
||||
def GetPotential(rcmdata,nStp,I=None,NumCP=25, doVerb=True):
|
||||
if (I is None):
|
||||
I = GetMask(rcmdata,nStp)
|
||||
pot = (1.0e-3)*rcmdata.GetVar("pot",nStp, doVerb=doVerb)
|
||||
|
||||
|
||||
if (doCorot):
|
||||
#Add corotation potential
|
||||
colat = GetVarMask(rcmdata,nStp,"colat" ,I, doVerb=doVerb)
|
||||
pcorot = -Psi0*(RioRe)*(np.sin(colat)**2.0)
|
||||
pot = pot + pcorot
|
||||
pMag = np.abs(pot).max()
|
||||
pVals = np.linspace(-pMag,pMag,NumCP)
|
||||
|
||||
return pot,pVals
|
||||
|
||||
#Calculate mask
|
||||
#doRCM: Do RCM domain or full closed region
|
||||
def GetMask(rcmdata,nStp, doVerb=True):
|
||||
IOpen = rcmdata.GetVar("IOpen",nStp, doVerb=doVerb)
|
||||
|
||||
if (doEll):
|
||||
ioCut = -0.5
|
||||
else:
|
||||
ioCut = 0.5
|
||||
bmX = rcmdata.GetVar("xMin",nStp, doVerb=doVerb)
|
||||
bmY = rcmdata.GetVar("yMin",nStp, doVerb=doVerb)
|
||||
bmR = np.sqrt(bmX*bmX + bmY*bmY)
|
||||
|
||||
Ir = (bmR<rMin) | (bmR>rMax)
|
||||
if (doCut):
|
||||
Prcm = rcmdata.GetVar("P",nStp, doVerb=doVerb)
|
||||
I = Ir | (IOpen > ioCut) | (Prcm<pCut)
|
||||
else:
|
||||
I = Ir | (IOpen > ioCut)
|
||||
return I
|
||||
|
||||
#Take axis and rcmdata object and add pressure plot
|
||||
def RCMInset(AxRCM,rcmdata,nStp,vP,pCol="k",doPP=True):
|
||||
if (AxRCM is None):
|
||||
AxRCM = plt.gca()
|
||||
|
||||
bmX,bmY = RCMEq(rcmdata,nStp,doMask=True)
|
||||
I = GetMask(rcmdata,nStp)
|
||||
Ni = (~I).sum()
|
||||
|
||||
if (Ni == 0):
|
||||
return
|
||||
|
||||
Prcm = GetVarMask(rcmdata,nStp,"P" ,I)
|
||||
toMHD = GetVarMask(rcmdata,nStp,"toMHD",I)
|
||||
pot,pVals = GetPotential(rcmdata,nStp,I,NumCP=11)
|
||||
if (doPP):
|
||||
Npp = GetVarMask(rcmdata,nStp,"Npsph" ,I)
|
||||
|
||||
#Start plotting
|
||||
AxRCM.pcolor(bmX,bmY,Prcm,norm=vP,cmap=pCMap,shading='auto')
|
||||
AxRCM.plot(bmX,bmY,color=eCol,linewidth=eLW)
|
||||
AxRCM.plot(bmX.T,bmY.T,color=eCol,linewidth=eLW)
|
||||
if (pCol is not None):
|
||||
AxRCM.contour(bmX,bmY,pot,pVals,colors=pCol,linewidths=MHDLW,alpha=0.5)
|
||||
if (doPP):
|
||||
AxRCM.contour(bmX,bmY,Npp,[DenPP],colors=ppCol,linewidths=2*MHDLW,alpha=0.8)
|
||||
doCon = (nStp>0) and (toMHD.min()<0.5) and (toMHD.max()>0.5)
|
||||
#Add MHD ingestion contour
|
||||
if (doCon):
|
||||
CS1 = AxRCM.contour(bmX,bmY,toMHD,[0.5],colors=MHDCol,linewidths=MHDLW)
|
||||
manloc = [(0.0,8.0)]
|
||||
|
||||
fmt = {}
|
||||
fmt[0.5] = 'MHD'
|
||||
AxRCM.clabel(CS1,CS1.levels[::2],inline=True,fmt=fmt,fontsize=5,inline_spacing=25,manual=manloc)
|
||||
|
||||
#Add grid
|
||||
xS = [-10,-5,0,5]
|
||||
yS = [-10,-5,0,5,10]
|
||||
for x in xS:
|
||||
AxRCM.axvline(x,linewidth=gLW,color=gCol)
|
||||
for y in yS:
|
||||
AxRCM.axhline(y,linewidth=gLW,color=gCol)
|
||||
|
||||
kv.addEarth2D(ax=AxRCM)
|
||||
kv.SetAx(rcBds,AxRCM)
|
||||
kv.SetAxLabs(AxRCM,xLab=None,yLab=None)
|
||||
AxRCM.spines['bottom'].set_color(rcmCol)
|
||||
AxRCM.spines['top'].set_color(rcmCol)
|
||||
AxRCM.spines['right'].set_color(rcmCol)
|
||||
AxRCM.spines['left'].set_color(rcmCol)
|
||||
|
||||
AxRCM.set_title("RCM Pressure",fontsize="small",color=rcmCol)
|
||||
|
||||
#Add RCM box to other plot
|
||||
def AddRCMBox(Ax):
|
||||
if (Ax is None):
|
||||
Ax = plt.gca()
|
||||
xy0 = (rcBds[0],rcBds[2])
|
||||
H = rcBds[3]-rcBds[2]
|
||||
W = rcBds[1]-rcBds[0]
|
||||
rcmRec = patches.Rectangle( (xy0),W,H, fill=False,edgecolor=rcmCol)
|
||||
Ax.add_patch(rcmRec)
|
||||
@@ -1,139 +0,0 @@
|
||||
#Various routines for plotting remix output data
|
||||
#Generally dependant on basemap
|
||||
|
||||
import numpy as np
|
||||
from mpl_toolkits.axes_grid1.inset_locator import inset_axes
|
||||
from mpl_toolkits.axes_grid1.inset_locator import InsetPosition
|
||||
import matplotlib.pyplot as plt
|
||||
import h5py
|
||||
import kaipy.kaiViz as kv
|
||||
|
||||
r2deg = 180.0/np.pi
|
||||
pType = 'npstere'
|
||||
#pType = 'npaeqd'
|
||||
#pType = 'nplaea'
|
||||
cMax = 2.0 #Max current density
|
||||
|
||||
dfs = "medium"
|
||||
fcMap = "bwr" #Colormap for current
|
||||
|
||||
#Potential plots
|
||||
pMax = 60.0 #Max potential [kV]
|
||||
doAPC = True #Do solid/dash for potential contours
|
||||
dpC = 5.0 #Spacing [kV] for potential contours
|
||||
#pMap = "PRGn"
|
||||
pMax = 35.0 #Max potential [kV]
|
||||
apMap = "bone" #Absolute value of potential map
|
||||
pMap = apMap
|
||||
|
||||
NumP = 10
|
||||
pVals = np.linspace(-pMax,pMax,NumP)
|
||||
cLW = 0.5
|
||||
cAl = 0.5 #Contour alpha
|
||||
|
||||
lon0 = -90
|
||||
R0 = 6.5/6.38
|
||||
|
||||
dLon = 45.0 #Degree spacing for longitude
|
||||
dLat = 10.0 #Degree spacing for latitude
|
||||
|
||||
AxEC = 'silver'
|
||||
gC = 'dimgrey'
|
||||
|
||||
gDash = [1,0]
|
||||
gLW = 0.125
|
||||
|
||||
#Adds inset figure to axis using data from fmix
|
||||
#dxy = [width%,height%]
|
||||
def CMIPic(nLat,nLon,llBC,P,C,AxM=None,doNorth=True,loc="upper left",dxy=[20,20]):
|
||||
from mpl_toolkits.basemap import Basemap
|
||||
if (doNorth):
|
||||
tStr = "North"
|
||||
else:
|
||||
tStr = "South"
|
||||
|
||||
vC = kv.genNorm(cMax)
|
||||
vP = kv.genNorm(pMax)
|
||||
|
||||
#Now add inset figure to passed axis
|
||||
wStr = "%f%%"%(dxy[0])
|
||||
hStr = "%f%%"%(dxy[1])
|
||||
|
||||
if (AxM is None):
|
||||
AxM = plt.gca()
|
||||
|
||||
Ax = inset_axes(AxM,width=wStr,height=hStr,loc=loc)
|
||||
|
||||
for spine in Ax.spines.values():
|
||||
spine.set_edgecolor(AxEC)
|
||||
Ax.patch.set_alpha(0)
|
||||
if (doNorth):
|
||||
Ax.set_xlabel(tStr,fontsize=dfs,color=AxEC)
|
||||
else:
|
||||
Ax.set_title(tStr,fontsize=dfs,color=AxEC)
|
||||
|
||||
|
||||
bmAx = Basemap(ax=Ax,projection=pType,boundinglat=llBC,lon_0=lon0)
|
||||
|
||||
Lat0 = np.linspace(90,llBC,nLat+0)
|
||||
Lat1 = np.linspace(90,llBC,nLat+1)
|
||||
|
||||
if (doNorth):
|
||||
Lon0 = np.linspace(0,360,nLon+0)
|
||||
Lon1 = np.linspace(0,360,nLon+1)
|
||||
else:
|
||||
Lon0 = np.linspace(360,0,nLon+0)
|
||||
Lon1 = np.linspace(360,0,nLon+1)
|
||||
LonC,LatC = np.meshgrid(Lon0,Lat0)
|
||||
LonI,LatI = np.meshgrid(Lon1,Lat1)
|
||||
|
||||
#Now do plotting, start w/ gridding
|
||||
|
||||
#Set parallels
|
||||
gP = np.arange(90-dLat,0.95*llBC,-dLat)
|
||||
bmAx.drawparallels(gP,latmax=gP.max(),dashes=gDash,linewidth=gLW,color=gC)
|
||||
|
||||
#Set meridians
|
||||
gM = np.arange(0,360,dLon)
|
||||
for lon in gM:
|
||||
bmAx.drawgreatcircle(lon,gP.max(),lon,llBC,linewidth=gLW,color=gC)
|
||||
|
||||
#Plot data
|
||||
bmAx.pcolormesh(LonI,LatI,C,latlon=True,norm=vC,cmap=fcMap)
|
||||
#Do potential contours
|
||||
if (doAPC):
|
||||
#Do positive contours
|
||||
vAPp = kv.genNorm(0,pMax)
|
||||
pVals = np.arange(dpC,pMax,dpC)
|
||||
if (P.max()>dpC):
|
||||
bmAx.contour(LonC,LatC,P,pVals,latlon=True,norm=vAPp,cmap=apMap,alpha=cAl,linewidths=cLW,linestyles='solid')
|
||||
#Do negative contours
|
||||
vAPm = kv.genNorm(-pMax,0)
|
||||
apMapm = apMap+"_r"
|
||||
pVals = -pVals[::-1]
|
||||
if (P.min()<-dpC):
|
||||
bmAx.contour(LonC,LatC,P,pVals,latlon=True,norm=vAPm,cmap=apMapm,alpha=cAl,linewidths=cLW,linestyles='dashed')
|
||||
else:
|
||||
bmAx.contour(LonC,LatC,P,pVals,latlon=True,norm=vP,cmap=pMap,alpha=cAl,linewidths=cLW)
|
||||
|
||||
def AddPotCB(Ax,Lab="Potential [kV]",Ntk=7):
|
||||
if (doAPC):
|
||||
vP = kv.genNorm(0,pMax)
|
||||
cm = apMap
|
||||
else:
|
||||
vP = kv.genNorm(-pMax,pMax)
|
||||
cm = pMap
|
||||
kv.genCB(Ax,vP,Lab,cM=cm,Ntk=Ntk)
|
||||
|
||||
def AddCBs(Ax1,Ax2,Lab1="Potential [kV]",Lab2="FAC",Ntk1=7,Ntk2=5,doFlip=True):
|
||||
if (doAPC):
|
||||
vP = kv.genNorm(0,pMax)
|
||||
cm = apMap
|
||||
else:
|
||||
vP = kv.genNorm(-pMax,pMax)
|
||||
cm = pMap
|
||||
kv.genCB(Ax1,vP,Lab1,cM=cm,Ntk=Ntk1)
|
||||
kv.genCB(Ax2,kv.genNorm(cMax),Lab2,fcMap,Ntk=Ntk2)
|
||||
if (doFlip):
|
||||
Ax2.xaxis.tick_top()
|
||||
Ax2.xaxis.set_label_position('top')
|
||||
@@ -1,47 +0,0 @@
|
||||
;Comments and definitions:
|
||||
;If needed, modify the paths to the grid file, output innerbc file and WSA fits file
|
||||
;tMin and tMax set the range for theta [tMin, tMax]*pi
|
||||
;Rin and Rout are inner and outer boundaries in the radial direction
|
||||
;Ni, Nj, Nk set the number of cells in r, theta, phi directions
|
||||
;Nghost is the number of ghost cells
|
||||
;nCS is the number density in the current sheet for pressure balance calculation
|
||||
;TCS is the temperature in the current sheet for pressure balance calculation
|
||||
|
||||
[Gamera]
|
||||
gameraGridFile = heliogrid.h5
|
||||
GridDir = ./
|
||||
gameraIbcFile = innerbc.h5
|
||||
IbcDir = ./
|
||||
|
||||
[Grid]
|
||||
tMin = 0.1
|
||||
tMax = 0.9
|
||||
Rin = 21.5
|
||||
Rout = 220.
|
||||
Ni = 128
|
||||
Nj = 64
|
||||
Nk = 128
|
||||
|
||||
[WSA]
|
||||
;wsafile is the path to the WSA fits file relative to $KAIJUHOME
|
||||
;Helio test uses WSA file for Carrington Rotation 2193, by default
|
||||
wsafile = examples/helio/vel_201708132000R002_ahmi.fits
|
||||
density_temperature_infile = no
|
||||
gauss_smooth_width = 0 ; 8
|
||||
normalized = no
|
||||
|
||||
[Constants]
|
||||
gamma = 1.5
|
||||
Nghost = 4
|
||||
Tsolar = 25.38
|
||||
nCS = 1100. ; in [cm-3]
|
||||
TCS = 1.e6 ; in [K]
|
||||
|
||||
[Normalization]
|
||||
B0 = 1.e-3 ; in [Gs] equals to 100 [nT]
|
||||
n0 = 200. ; in [cm-3]
|
||||
|
||||
|
||||
|
||||
|
||||
|
||||
@@ -1,33 +0,0 @@
|
||||
#Modify if needed paths to a grid file, output file and WSA fits file
|
||||
|
||||
[Gamera]
|
||||
gameraGridFile = heliogrid.h5
|
||||
GridDir = /glade/u/home/elenap/gameraHelio/OHelio/grid
|
||||
gameraIbcFile = innerbc.h5
|
||||
IbcDir = /glade/u/home/elenap/gameraHelio/OHelio/ibc
|
||||
|
||||
[Grid]
|
||||
tMin = 0.1
|
||||
tMax = 0.9
|
||||
Rin = 1.
|
||||
Rout = 10.
|
||||
Ni = 256
|
||||
Nj = 128
|
||||
Nk = 256
|
||||
|
||||
[WSA]
|
||||
wsafile = /glade/u/home/elenap/gameraHelio/OHelio/1AUfiles/CR2095/wsa.h5
|
||||
density_temperature_infile = no
|
||||
gauss_smooth_width = 0 ; 8
|
||||
plots = yes
|
||||
normalized = yes
|
||||
|
||||
[Constants]
|
||||
gamma = 1.5 ;1.05
|
||||
NO2 = 4
|
||||
|
||||
[Normalization] ; should be normalization from inner helio
|
||||
Xscale = 1.496e8 !in km
|
||||
B0 = 1.e-3 ; 5 nT = 5.e-5 Gs
|
||||
n0 = 200. ; cm-3
|
||||
|
||||
@@ -1,41 +0,0 @@
|
||||
[Grid]
|
||||
gameraGridFile = heliogrid.h5
|
||||
GridDir = /glade/u/home/elenap/gameraHelio/grid
|
||||
gameraIbcFile = innerbcTD.h5
|
||||
IbcDir = /glade/u/home/elenap/gameraHelio/ibcTD
|
||||
tMin = 0.1
|
||||
tMax = 0.9
|
||||
Rin = 21.5
|
||||
Rout = 221.5
|
||||
Ni = 256
|
||||
Nj = 128
|
||||
Nk = 256
|
||||
|
||||
[Output]
|
||||
Prefix = 2012
|
||||
|
||||
[Normalization]
|
||||
Xscale = 6.955e10
|
||||
|
||||
[Magnetic polarity]
|
||||
Monopole : no
|
||||
|
||||
[Constants]
|
||||
gamma = 1.5
|
||||
NO2 = 4
|
||||
Tsolar = 25.38
|
||||
|
||||
[ADAPT]
|
||||
adaptdir = /glade/u/home/elenap/gameraHelio/WSAfiles/CR2210
|
||||
wild_card = vel*2018*R007*.fits
|
||||
#cadence in days -- make sure to retain units throughout (not Tsolar above)
|
||||
cadence = 1
|
||||
density_temperature_infile = no
|
||||
gauss_smooth_width = 0
|
||||
plots = yes
|
||||
normalized = no
|
||||
|
||||
|
||||
[DUMPS]
|
||||
init = no
|
||||
BC = yes
|
||||
File diff suppressed because it is too large
Load Diff
@@ -1,699 +0,0 @@
|
||||
#Various tools to post-process and analyze Gamera heliosphere runs
|
||||
from kaipy.kdefs import *
|
||||
import kaipy.gamera.gampp
|
||||
from kaipy.gamera.gampp import GameraPipe
|
||||
import numpy as np
|
||||
import glob
|
||||
import kaipy.kaiH5 as kh5
|
||||
import timeit
|
||||
|
||||
#Object to pull from MPI/Serial heliosphere runs (H5 data), extends base
|
||||
|
||||
ffam = "monospace"
|
||||
dLabC = "black" #Default label color
|
||||
dLabFS = "medium" #Default label size
|
||||
dBoxC = "lightgrey" #Default box color
|
||||
TINY = 1.0e-8
|
||||
MK = 1.e6 #MegaKelvin
|
||||
|
||||
#Adapted to helio grid
|
||||
class GamsphPipe(GameraPipe):
|
||||
#Initialize object, rely on base class, take optional unit identifier
|
||||
def __init__(self,fdir,ftag,doFast=False,uID="Inner",doParallel=False,nWorkers=4):
|
||||
|
||||
print("Initializing %s heliosphere"%(uID))
|
||||
|
||||
#units for inner helio
|
||||
self.bScl = 100. #->nT
|
||||
self.vScl = 150. #-> km/s
|
||||
self.tScl = 4637. #->seconds
|
||||
self.dScl = 200. #cm-3
|
||||
self.TScl = 1.e-6/4/np.pi/200./kbltz/MK #in MK
|
||||
|
||||
# units for OHelio
|
||||
#self.bScl = 5. #->nT
|
||||
#self.vScl = 34.5 #-> km/s
|
||||
#self.tScl = 1.4e8/34.5
|
||||
#self.dScl = 10. #cm-3
|
||||
#self.TScl = 0.144 #in MK
|
||||
|
||||
#2D equatorial grid
|
||||
self.xxi = [] ; self.yyi = [] #corners
|
||||
self.xxc = [] ; self.yyc = [] #centers
|
||||
|
||||
#base class, will use OpenPipe below
|
||||
GameraPipe.__init__(self,fdir,ftag,doFast=doFast,doParallel=doParallel,nWorkers=nWorkers)
|
||||
|
||||
#inner boundary distance
|
||||
self.R0 = np.sqrt(self.X[0, 0, 0]**2 + self.Y[0, 0, 0]**2 + self.Z[0, 0, 0]**2)
|
||||
|
||||
#j and k for radial profile
|
||||
self.jRad = self.Nj//2
|
||||
self.kRad = self.Nk//4
|
||||
|
||||
def OpenPipe(self,doVerbose=True):
|
||||
GameraPipe.OpenPipe(self,doVerbose)
|
||||
|
||||
if (self.UnitsID != "CODE"):
|
||||
self.bScl = 1.0 #->nT
|
||||
self.vScl = 1.0 #-> km/s
|
||||
self.tScl = 1.0 #-> Seconds
|
||||
self.dScl = 1.0 #-> cm-3
|
||||
self.TScl = 1.0/kbltz/MK #-> MKelvin
|
||||
|
||||
#Rescale time
|
||||
self.T = self.tScl*self.T
|
||||
|
||||
Neq_a = self.Nj//2 #cell above eq plane
|
||||
|
||||
Nr = self.Ni
|
||||
Np = self.Nk
|
||||
|
||||
#corners in eq XY plane
|
||||
self.xxi = np.zeros((Nr+1,Np+1))
|
||||
self.yyi = np.zeros((Nr+1,Np+1))
|
||||
#centers
|
||||
self.xxc = np.zeros((Nr ,Np ))
|
||||
self.yyc = np.zeros((Nr ,Np ))
|
||||
|
||||
#Grid for equatorial plane. Should probably be done as a separate function
|
||||
#equatorial plane
|
||||
#corners i,k in eq plane, j index is Neq_a
|
||||
self.xxi[:,:] = self.X[:,Neq_a,:]
|
||||
self.yyi[:,:] = self.Y[:,Neq_a,:]
|
||||
|
||||
#centers i,k
|
||||
self.xxc = 0.25*(self.xxi[:-1,:-1] + self.xxi[1:,:-1] + self.xxi[:-1,1:] + self.xxi[1:,1:])
|
||||
self.yyc = 0.25*(self.yyi[:-1,:-1] + self.yyi[1:,:-1] + self.yyi[:-1,1:] + self.yyi[1:,1:])
|
||||
r = np.sqrt(self.xxc**2.0 + self.yyc**2.0)
|
||||
|
||||
if (self.hasMJD):
|
||||
print("Found MJD data")
|
||||
print("\tTime (Min/Max) = %f/%f"%(self.MJDs.min(),self.MJDs.max()))
|
||||
|
||||
#Var eq slice
|
||||
def EqSlice(self,vID,sID=None,vScl=None,doEq=True,doVerb=True):
|
||||
#Get full 3D variable first
|
||||
Q = self.GetVar(vID,sID,vScl,doVerb)
|
||||
|
||||
Nj2 = self.Nj//2
|
||||
|
||||
#above and below the eq plane
|
||||
ja = Nj2 - 1
|
||||
jb = ja + 1
|
||||
|
||||
Nr = self.Ni
|
||||
Np = self.Nk
|
||||
|
||||
#equatorial j-slice of var
|
||||
Qj = np.zeros((Nr,Np))
|
||||
#taking average above/below eq plane
|
||||
Qj[:,:] = 0.5*( Q[:,ja,:] + Q[:,jb,:] )
|
||||
return Qj
|
||||
|
||||
#Var theta slice
|
||||
def jSlice(self,vID,sID=None,vScl=None,doEq=True,doVerb=True,jidx=-1):
|
||||
#Get full 3D variable first
|
||||
Q = self.GetVar(vID,sID,vScl,doVerb)
|
||||
|
||||
if(jidx == -1):
|
||||
Nj2 = self.Nj//2
|
||||
else:
|
||||
Nj2 = jidx
|
||||
#above and below the j plane
|
||||
ja = Nj2 - 1
|
||||
jb = ja + 1
|
||||
|
||||
Nr = self.Ni
|
||||
Np = self.Nk
|
||||
|
||||
#equatorial j-slice of var
|
||||
Qj = np.zeros((Nr,Np))
|
||||
#taking average above/below eq plane
|
||||
Qj[:,:] = 0.5*( Q[:,ja,:] + Q[:,jb,:] )
|
||||
return Qj
|
||||
|
||||
#Radial profile thru cell centers
|
||||
def RadialProfileGrid(self):
|
||||
self.GetGrid(doVerbose=True)
|
||||
#cell corners
|
||||
x = self.X [:,:,:]
|
||||
y = self.Y [:,:,:]
|
||||
z = self.Z [:,:,:]
|
||||
#cell centers
|
||||
x_c = 0.125*(x[:-1,:-1,:-1]+x[:-1,:-1,1:]+x[:-1,1:,:-1]+x[:-1,1:,1:]+
|
||||
x[1:,:-1,:-1]+x[1:,:-1,1:]+x[1:,1:,:-1]+x[1:,1:,1:])
|
||||
y_c = 0.125*(y[:-1,:-1,:-1]+y[:-1,:-1,1:]+y[:-1,1:,:-1]+y[:-1,1:,1:]+
|
||||
y[1:,:-1,:-1]+y[1:,:-1,1:]+y[1:,1:,:-1]+y[1:,1:,1:])
|
||||
z_c = 0.125*(z[:-1,:-1,:-1]+z[:-1,:-1,1:]+z[:-1,1:,:-1]+z[:-1,1:,1:]+
|
||||
z[1:,:-1,:-1]+z[1:,:-1,1:]+z[1:,1:,:-1]+z[1:,1:,1:])
|
||||
#radius of cell centers
|
||||
jR = self.jRad
|
||||
kR = self.kRad
|
||||
r = np.sqrt(x_c[:,jR,kR]**2.0 + y_c[:,jR,kR]**2.0 + z_c[:,jR,kR]**2.)
|
||||
|
||||
return r
|
||||
|
||||
#NOT USED merid plane Y=0
|
||||
def MeridGrid(self):
|
||||
#Get Grid
|
||||
self.GetGrid(doVerbose=True)
|
||||
|
||||
Nk2 = self.Nk//2
|
||||
Nt = self.Nj
|
||||
|
||||
#kooking from -Y to XZ plane
|
||||
xright = self.X[:,:,0] #corners
|
||||
xleft = self.X [:,:,Nk2]
|
||||
|
||||
zright = self.Z[:,:,0] #corners
|
||||
zleft = self.Z[:,:,Nk2]
|
||||
|
||||
#stack right and left together
|
||||
xmer = np.hstack( (xright, xleft[:,::-1]) ) #reverse j
|
||||
zmer = np.hstack( (zright, zleft[:,::-1]) ) #reverse j
|
||||
|
||||
#cell centers
|
||||
xmer_c = 0.25*( xmer[:-1,:-1]+xmer[:-1,1:]+xmer[1:,:-1]+xmer[1:,1:] )
|
||||
xmer_c = np.delete(xmer_c, Nt, axis = 1)
|
||||
zmer_c = 0.25*( zmer[:-1,:-1]+zmer[:-1,1:]+zmer[1:,:-1]+zmer[1:,1:] )
|
||||
zmer_c = np.delete(zmer_c, Nt, axis = 1)
|
||||
return xmer_c, zmer_c
|
||||
|
||||
#merid plane from kidx from two halfs
|
||||
def MeridGridHalfs(self,kidx=None,phi=None):
|
||||
self.GetGrid(doVerbose=True)
|
||||
|
||||
if(kidx):
|
||||
Nk1 = kidx
|
||||
Nk2 = self.Nk//2 + Nk1
|
||||
elif(phi):
|
||||
Nk1 = int(phi/(2*np.pi)*self.Nk)
|
||||
Nk2 = self.Nk//2 + Nk1
|
||||
else:
|
||||
Nk1 = 0
|
||||
Nk2 = self.Nk//2
|
||||
|
||||
#looking from -Y to XZ plane
|
||||
xright = self.X[:,:,Nk1] #corners
|
||||
yright = self.Y[:,:,Nk1] #corners
|
||||
zright = self.Z[:,:,Nk1] #corners
|
||||
|
||||
xleft = self.X[:,:,Nk2]
|
||||
yleft = self.Y[:,:,Nk2]
|
||||
zleft = self.Z[:,:,Nk2]
|
||||
rleft = -np.sqrt(xleft**2. + yleft**2)
|
||||
|
||||
xright_c = 0.25*( xright[:-1,:-1]+xright[:-1,1:]+xright[1:,:-1]+xright[1:,1:] )
|
||||
yright_c = 0.25*( yright[:-1,:-1]+yright[:-1,1:]+yright[1:,:-1]+yright[1:,1:] )
|
||||
zright_c = 0.25*( zright[:-1,:-1]+zright[:-1,1:]+zright[1:,:-1]+zright[1:,1:] )
|
||||
r = np.sqrt(xright_c**2 + zright_c**2 + yright_c**2)
|
||||
|
||||
#centers: right plane, left plane, radius
|
||||
return xright, yright, zright, xleft, yleft, zleft, r
|
||||
|
||||
#Grid at 1 AU lat lon
|
||||
def iSliceGrid(self,idx=-1):
|
||||
#Get Grid
|
||||
self.GetGrid(doVerbose=True)
|
||||
|
||||
rxy = np.sqrt(self.X**2 + self.Y**2)
|
||||
theta = np.arctan2(rxy,self.Z)
|
||||
phi = np.arctan2(self.Y,self.X)
|
||||
|
||||
#theta [theta < 0] += np.pi/2.
|
||||
theta = theta - np.pi/2
|
||||
theta = theta*180./np.pi
|
||||
phi [phi < 0] += 2*np.pi
|
||||
phi = phi*180./np.pi
|
||||
|
||||
#last i-index == face of the last cell
|
||||
lat = theta[idx,::-1,:]
|
||||
lon = phi[idx,:,:]
|
||||
#these are corners
|
||||
|
||||
return lat, lon
|
||||
|
||||
#Vars at Y=0
|
||||
def MeridSlice(self,vID,sID=None,vScl=None,doVerb=True,indx=(None,None)):
|
||||
#Get full 3D variable first
|
||||
Q = self.GetVar(vID,sID,vScl,doVerb)
|
||||
|
||||
Nk2 = self.Nk//2
|
||||
kidx, phi = indx
|
||||
|
||||
if(kidx):
|
||||
Nk1 = kidx
|
||||
Nk2 = self.Nk//2 + Nk1
|
||||
Np = Nk1 - 1
|
||||
elif(phi):
|
||||
Nk1 = int(phi/(2*np.pi)*self.Nk)
|
||||
Nk2 = self.Nk//2 + Nk1
|
||||
Np = Nk1 - 1
|
||||
else:
|
||||
Nk1 = 0
|
||||
Nk2 = self.Nk//2
|
||||
Np = self.Nk
|
||||
|
||||
#Nr = self.Ni
|
||||
#Nt = 2*self.Nj
|
||||
#XZ meridional slice (k=0) of var
|
||||
#Qj = np.zeros((Nr,Nt))
|
||||
|
||||
Qright = 0.5*( Q[:,:,Nk1] + Q[:,:,Np-1] )
|
||||
Qleft = 0.5*( Q[:,:,Nk2-1] + Q[:,:,Nk2] )
|
||||
#print (Qright.shape, Qleft.shape)
|
||||
#Qj = np.hstack( (Qright, Qleft[:,::-1]) ) #reverse in j
|
||||
#print (Qj.shape)
|
||||
return Qright, Qleft
|
||||
|
||||
#Var at 1 AU
|
||||
def iSliceVar(self,vID,sID=None,vScl=None,doVerb=True,idx=-1):
|
||||
#Get full 3D variable first
|
||||
Q = self.GetVar(vID,sID,vScl,doVerb)
|
||||
|
||||
#cell centered values from the last cell
|
||||
Qi = Q[idx,:,:]
|
||||
#cell centered values from the first cell
|
||||
#Qi = Q[0,:,:]
|
||||
#jd_c = self.MJDs[sID]
|
||||
#print ('jd_c = ', jd_c)
|
||||
return Qi
|
||||
|
||||
#Var along 1D radial line
|
||||
def RadialProfileVar(self,vID,sID=None,vScl=None,doVerb=True):
|
||||
#Get full 3D variable first
|
||||
Q = self.GetVar(vID,sID,vScl,doVerb)
|
||||
|
||||
#set j and k for a radial profile
|
||||
jR = self.jRad
|
||||
kR = self.kRad
|
||||
Nr = self.Ni
|
||||
|
||||
Qi = np.zeros(Nr)
|
||||
#variable in a cell center
|
||||
Qi = Q[:,jR,kR]
|
||||
|
||||
return Qi
|
||||
|
||||
#Radial Profile: Normalized Density
|
||||
def RadProfDen(self,s0=0):
|
||||
D = self.RadialProfileVar("D", s0)
|
||||
r = self.RadialProfileGrid()
|
||||
Norm = r**2./r[0]/r[0]
|
||||
|
||||
D = D*Norm*self.dScl
|
||||
return D
|
||||
|
||||
#Radial Profile: Speed
|
||||
def RadProfSpeed(self,s0=0):
|
||||
Vx = self.RadialProfileVar("Vx", s0)
|
||||
Vy = self.RadialProfileVar("Vy", s0)
|
||||
Vz = self.RadialProfileVar("Vz", s0)
|
||||
|
||||
MagV = self.vScl*np.sqrt(Vx**2.0+Vy**2.0+Vz**2.0)
|
||||
return MagV
|
||||
|
||||
#Radial Profile: Normalized Flux rho*V*r^2
|
||||
def RadProfFlux(self,s0=0):
|
||||
D = self.RadialProfileVar("D", s0)
|
||||
Vx = self.RadialProfileVar("Vx", s0)
|
||||
Vy = self.RadialProfileVar("Vy", s0)
|
||||
Vz = self.RadialProfileVar("Vz", s0)
|
||||
r = self.RadialProfileGrid()
|
||||
|
||||
Norm = r[:]**2./r[0]/r[0]
|
||||
|
||||
Flux = D*Norm*self.dScl*self.vScl*np.sqrt(Vx**2.0+Vy**2.0+Vz**2.0)
|
||||
return Flux
|
||||
|
||||
#Speed at 1 AU
|
||||
def iSliceMagV(self,s0=0,idx=-1):
|
||||
Vx = self.iSliceVar("Vx",s0,idx=idx) #Unscaled
|
||||
Vy = self.iSliceVar("Vy",s0,idx=idx) #Unscaled
|
||||
Vz = self.iSliceVar("Vz",s0,idx=idx) #Unscaled
|
||||
Vi = self.vScl*np.sqrt(Vx**2.0+Vy**2.0+Vz**2.0)
|
||||
return Vi
|
||||
|
||||
#Density at 1 AU
|
||||
def iSliceD(self,s0=0,idx=-1):
|
||||
Di = self.iSliceVar("D",s0,idx=idx) #Unscaled
|
||||
Di = Di*self.dScl
|
||||
return Di
|
||||
|
||||
#Br at 1 AU
|
||||
def iSliceBr(self,s0=0,idx=-1):
|
||||
Bx = self.iSliceVar("Bx",s0,idx=idx) #Unscaled
|
||||
By = self.iSliceVar("By",s0,idx=idx) #Unscaled
|
||||
Bz = self.iSliceVar("Bz",s0,idx=idx) #Unscaled
|
||||
|
||||
self.GetGrid(doVerbose=True)
|
||||
x = self.X[-1,:,:]
|
||||
y = self.Y[-1,:,:]
|
||||
z = self.Z[-1,:,:]
|
||||
#centers
|
||||
x_c = 0.25*( x[:-1,:-1]+x[:-1,1:]+x[1:,:-1]+x[1:,1:] )
|
||||
y_c = 0.25*( y[:-1,:-1]+y[:-1,1:]+y[1:,:-1]+y[1:,1:] )
|
||||
z_c = 0.25*( z[:-1,:-1]+z[:-1,1:]+z[1:,:-1]+z[1:,1:] )
|
||||
Br = self.bScl*(Bx*x_c + By*y_c + Bz*z_c)/np.sqrt(x_c**2.+y_c**2.+z_c**2.)
|
||||
return Br
|
||||
|
||||
#Bx at 1AU
|
||||
def iSliceBx(self,s0=0,idx=-1):
|
||||
Bx = self.iSliceVar("Bx",s0,idx=idx) #Unscaled
|
||||
|
||||
self.GetGrid(doVerbose=True)
|
||||
x = self.X[-1,:,:]
|
||||
|
||||
#centers
|
||||
x_c = 0.25*( x[:-1,:-1]+x[:-1,1:]+x[1:,:-1]+x[1:,1:] )
|
||||
|
||||
BxScl = self.bScl*Bx*x_c
|
||||
return BxScl
|
||||
|
||||
#By at 1AU
|
||||
def iSliceBy(self,s0=0,idx=-1):
|
||||
By = self.iSliceVar("By",s0,idx=idx) #Unscaled
|
||||
|
||||
self.GetGrid(doVerbose=True)
|
||||
y = self.Y[-1,:,:]
|
||||
#centers
|
||||
y_c = 0.25*( y[:-1,:-1]+y[:-1,1:]+y[1:,:-1]+y[1:,1:] )
|
||||
ByScl = self.bScl*By*y_c
|
||||
return ByScl
|
||||
|
||||
#Bz at 1AU
|
||||
def iSliceBz(self,s0=0,idx=-1):
|
||||
Bz = self.iSliceVar("Bz",s0,idx=idx) #Unscaled
|
||||
|
||||
self.GetGrid(doVerbose=True)
|
||||
z = self.Z[-1,:,:]
|
||||
#centers
|
||||
|
||||
z_c = 0.25*( z[:-1,:-1]+z[:-1,1:]+z[1:,:-1]+z[1:,1:] )
|
||||
BzScl = self.bScl*Bz*z_c
|
||||
return BzScl
|
||||
|
||||
#Br at first cell
|
||||
def iSliceBrBound(self,s0=0,idx=-1):
|
||||
Bx = self.iSliceVar("Bx",s0,idx=idx) #Unscaled
|
||||
By = self.iSliceVar("By",s0,idx=idx) #Unscaled
|
||||
Bz = self.iSliceVar("Bz",s0,idx=idx) #Unscaled
|
||||
|
||||
self.GetGrid(doVerbose=True)
|
||||
x = self.X[0,:,:]
|
||||
y = self.Y[0,:,:]
|
||||
z = self.Z[0,:,:]
|
||||
#centers
|
||||
x_c = 0.25*( x[:-1,:-1]+x[:-1,1:]+x[1:,:-1]+x[1:,1:] )
|
||||
y_c = 0.25*( y[:-1,:-1]+y[:-1,1:]+y[1:,:-1]+y[1:,1:] )
|
||||
z_c = 0.25*( z[:-1,:-1]+z[:-1,1:]+z[1:,:-1]+z[1:,1:] )
|
||||
Br = self.bScl*(Bx*x_c + By*y_c + Bz*z_c)/np.sqrt(x_c**2.+y_c**2.+z_c**2.)
|
||||
|
||||
return Br
|
||||
|
||||
#temperature at 1 AU
|
||||
def iSliceT(self,s0=0,idx=-1):
|
||||
Pi = self.iSliceVar("P",s0,idx=idx) #Unscaled
|
||||
Di = self.iSliceVar("D",s0,idx=idx) #Unscaled
|
||||
|
||||
Temp = Pi/Di*self.TScl
|
||||
return Temp
|
||||
|
||||
#Equatorial speed (in km/s) in eq plane
|
||||
def eqMagV(self,s0=0):
|
||||
Vx = self.EqSlice("Vx",s0) #Unscaled
|
||||
Vy = self.EqSlice("Vy",s0) #Unscaled
|
||||
Vz = self.EqSlice("Vz",s0) #Unscaled
|
||||
Veq = self.vScl*np.sqrt(Vx**2.0+Vy**2.0+Vz**2.0)
|
||||
return Veq
|
||||
|
||||
#Equatorial speed (in km/s) in eq plane
|
||||
def jMagV(self,s0=0,jidx=-1):
|
||||
Vx = self.jSlice("Vx",s0,jidx=jidx) #Unscaled
|
||||
Vy = self.jSlice("Vy",s0,jidx=jidx) #Unscaled
|
||||
Vz = self.jSlice("Vz",s0,jidx=jidx) #Unscaled
|
||||
Veq = self.vScl*np.sqrt(Vx**2.0+Vy**2.0+Vz**2.0)
|
||||
return Veq
|
||||
|
||||
def eqNormD (self, s0=0):
|
||||
"""Compute the normalized number density in the equatorial plane.
|
||||
|
||||
Compute the normalized number density in the equatorial plane.
|
||||
|
||||
The number density is normalized by the factor (r/r0)**2, where r0 is
|
||||
the radius of the inner edge of the grid (should be 21.5 Rsun).
|
||||
|
||||
Parameters
|
||||
----------
|
||||
self : GamsphPipe
|
||||
This object
|
||||
s0 : int
|
||||
Simulation step number to fetch
|
||||
|
||||
Returns
|
||||
-------
|
||||
NormDeq : np.ndarray, shape same as self.xxc
|
||||
Normalized number density in equatorial plane
|
||||
|
||||
Raises
|
||||
------
|
||||
None
|
||||
"""
|
||||
# Fetch the unscaled data.
|
||||
D = self.EqSlice("D", s0)
|
||||
|
||||
# Compute the normalization factor for each data point.
|
||||
Norm = (self.xxc**2.0 + self.yyc**2.0)/self.R0/self.R0
|
||||
|
||||
# Convert the number density from code units (dimensionless) to
|
||||
# physical units (cm**-3), then normalize the data using the scale
|
||||
# factor.
|
||||
NormDeq = self.dScl*D*Norm
|
||||
|
||||
# Return the data.
|
||||
return NormDeq
|
||||
|
||||
|
||||
#Normalized density (D*r*r/21.5/21.5 in cm-3) in eq plane
|
||||
def jNormD (self,s0=0,jidx=-1):
|
||||
|
||||
D = self.jSlice("D",s0,jidx=jidx) #Unscaled
|
||||
|
||||
Norm = (self.xxc**2.0 + self.yyc**2.0)/self.R0/self.R0
|
||||
NormDeq = self.dScl*D*Norm
|
||||
return NormDeq
|
||||
|
||||
#Normalized Br (Br*r*r/21.5/21.5) in eq plane
|
||||
def eqNormBr (self,s0=0):
|
||||
Bx = self.EqSlice("Bx",s0) #Unscaled
|
||||
By = self.EqSlice("By",s0) #Unscaled
|
||||
Bz = self.EqSlice("Bz",s0) #Unscaled
|
||||
|
||||
Br = (Bx*self.xxc + By*self.yyc)*np.sqrt(self.xxc**2.0 + self.yyc**2.0)/self.R0/self.R0
|
||||
|
||||
NormBreq = self.bScl*Br
|
||||
return NormBreq
|
||||
|
||||
#Normalized Br (Br*r*r/21.5/21.5) in eq plane
|
||||
def jNormBr (self,s0=0,jidx=-1):
|
||||
Bx = self.jSlice("Bx",s0,jidx=jidx) #Unscaled
|
||||
By = self.jSlice("By",s0,jidx=jidx) #Unscaled
|
||||
Bz = self.jSlice("Bz",s0,jidx=jidx) #Unscaled
|
||||
|
||||
Br = (Bx*self.xxc + By*self.yyc)*np.sqrt(self.xxc**2.0 + self.yyc**2.0)/self.R0/self.R0
|
||||
|
||||
NormBreq = self.bScl*Br
|
||||
return NormBreq
|
||||
|
||||
#Normalized Br (Br*r*r/21.5/21.5) in eq plane
|
||||
def eqBx (self,s0=0):
|
||||
Bx = self.EqSlice("Bx",s0) #Unscaled
|
||||
|
||||
BxScl = (Bx*self.xxc + Bx*self.yyc)*np.sqrt(self.xxc**2.0 + self.yyc**2.0)/self.R0/self.R0
|
||||
|
||||
BxScl = self.bScl*BxScl
|
||||
return BxScl
|
||||
|
||||
#Normalized Br (Br*r*r/21.5/21.5) in eq plane
|
||||
def eqBy (self,s0=0):
|
||||
By = self.EqSlice("By",s0) #Unscaled
|
||||
|
||||
ByScl = (By*self.xxc + By*self.yyc)*np.sqrt(self.xxc**2.0 + self.yyc**2.0)/self.R0/self.R0
|
||||
|
||||
ByScl= self.bScl*ByScl
|
||||
return ByScl
|
||||
|
||||
#Normalized Br (Br*r*r/21.5/21.5) in eq plane
|
||||
def eqBz (self,s0=0):
|
||||
Bz = self.EqSlice("Bz",s0) #Unscaled
|
||||
|
||||
BzScl = Bz
|
||||
|
||||
BzScl = self.bScl*BzScl
|
||||
return BzScl
|
||||
|
||||
|
||||
#Temperature T(r/r0) in eq plane
|
||||
def eqTemp (self,s0=0):
|
||||
Pres = self.EqSlice("P",s0)
|
||||
D = self.EqSlice("D",s0)
|
||||
|
||||
#T(r/r0)
|
||||
Temp = Pres/D*self.TScl*np.sqrt(self.xxc**2.0 + self.yyc**2.0)/self.R0
|
||||
|
||||
return Temp
|
||||
|
||||
#Temperature T(r/r0) in eq plane
|
||||
def jTemp (self,s0=0,jidx=-1):
|
||||
Pres = self.jSlice("P",s0,jidx=jidx)
|
||||
D = self.jSlice("D",s0,jidx=jidx)
|
||||
|
||||
#T(r/r0)
|
||||
Temp = Pres/D*self.TScl*np.sqrt(self.xxc**2.0 + self.yyc**2.0)/self.R0
|
||||
|
||||
return Temp
|
||||
|
||||
#Meridional speed (in km/s) in Y=indx plane
|
||||
def MerMagV(self,s0=0,indx=(None,None)):
|
||||
Vxr, Vxl = self.MeridSlice("Vx",s0,indx=indx) #Unscaled
|
||||
Vyr, Vyl = self.MeridSlice("Vy",s0,indx=indx) #Unscaled
|
||||
Vzr, Vzl = self.MeridSlice("Vz",s0,indx=indx) #Unscaled
|
||||
MagVr = self.vScl*np.sqrt(Vxr**2.0+Vyr**2.0+Vzr**2.0)
|
||||
MagVl = self.vScl*np.sqrt(Vxl**2.0+Vyl**2.0+Vzl**2.0)
|
||||
return MagVr, MagVl
|
||||
|
||||
#Normalized D in Y=indx plane
|
||||
def MerDNrm(self,s0=0,indx=(None,None)):
|
||||
xr, yr, zr, xl, yl, zl, r = self.MeridGridHalfs(*indx)
|
||||
Dr, Dl = self.MeridSlice("D",s0,indx=indx) #Unscaled
|
||||
Drn = Dr*self.dScl*r*r/self.R0/self.R0
|
||||
Dln = Dl*self.dScl*r*r/self.R0/self.R0
|
||||
return Drn, Dln
|
||||
|
||||
#Mormalized Br in Y=indx plane
|
||||
def MerBrNrm(self,s0=0,indx=(None,None)):
|
||||
xr, yr, zr, xl, yl, zl, r = self.MeridGridHalfs(*indx)
|
||||
#rxyr = np.sqrt(xr**2. + yr**2)
|
||||
#rxyl = -np.sqrt(xl**2. + yl**2)
|
||||
Bxr, Bxl = self.MeridSlice("Bx",s0,indx=indx) #Unscaled
|
||||
Byr, Byl = self.MeridSlice("By",s0,indx=indx) #Unscaled
|
||||
Bzr, Bzl = self.MeridSlice("Bz",s0,indx=indx) #Unscaled
|
||||
|
||||
#cell centers to calculate Br
|
||||
xr_c = 0.25*( xr[:-1,:-1]+xr[:-1,1:]+xr[1:,:-1]+xr[1:,1:] )
|
||||
yr_c = 0.25*( yr[:-1,:-1]+yr[:-1,1:]+yr[1:,:-1]+yr[1:,1:] )
|
||||
zr_c = 0.25*( zr[:-1,:-1]+zr[:-1,1:]+zr[1:,:-1]+zr[1:,1:] )
|
||||
|
||||
xl_c = 0.25*( xl[:-1,:-1]+xl[:-1,1:]+xl[1:,:-1]+xl[1:,1:] )
|
||||
yl_c = 0.25*( yl[:-1,:-1]+yl[:-1,1:]+yl[1:,:-1]+yl[1:,1:] )
|
||||
zl_c = 0.25*( zl[:-1,:-1]+zl[:-1,1:]+zl[1:,:-1]+zl[1:,1:] )
|
||||
|
||||
#calculating Br
|
||||
Br_r = (Bxr*xr_c + Byr*yr_c + Bzr*zr_c)*r*self.bScl/self.R0/self.R0
|
||||
Br_l = (Bxl*xl_c + Byl*yl_c + Bzl*zl_c)*r*self.bScl/self.R0/self.R0
|
||||
return Br_r, Br_l
|
||||
|
||||
#Normalized Temp in Y=indx plane
|
||||
def MerTemp(self,s0=0,indx=(None,None)):
|
||||
xr, yr, zr, xl, yl, zl, r = self.MeridGridHalfs(*indx)
|
||||
|
||||
Pr, Pl = self.MeridSlice("P",s0,indx=indx) #Unscaled
|
||||
Dr, Dl = self.MeridSlice("D",s0,indx=indx) #Unscaled
|
||||
|
||||
Tempr = Pr/Dr*self.TScl*r/self.R0
|
||||
Templ = Pl/Dl*self.TScl*r/self.R0
|
||||
return Tempr, Templ
|
||||
|
||||
#Not used for helio as of now
|
||||
#Return data for meridional 2D field lines
|
||||
#Need to use Cartesian grid
|
||||
def bStream(self,s0=0,xyBds=[-35,25,-25,25],dx=0.05):
|
||||
|
||||
#Get field data
|
||||
U = self.bScl*self.EggSlice("Bx",s0,doEq=False)
|
||||
V = self.bScl*self.EggSlice("Bz",s0,doEq=False)
|
||||
|
||||
x1,y1,gu,gv,gM = self.doStream(U,V,xyBds,dx)
|
||||
return x1,y1,gu,gv,gM
|
||||
|
||||
def vStream(self,s0=0,xyBds=[-35,25,-25,25],dx=0.05):
|
||||
#Get field data
|
||||
U = self.vScl*self.EggSlice("Vx",s0,doEq=True)
|
||||
V = self.vScl*self.EggSlice("Vy",s0,doEq=True)
|
||||
|
||||
x1,y1,gu,gv,gM = self.doStream(U,V,xyBds,dx)
|
||||
return x1,y1,gu,gv,gM
|
||||
|
||||
|
||||
#Add time label, xy is position in axis (not data) coords
|
||||
def AddTime(self,n,Ax,xy=[0.9,0.95],cLab=dLabC,fs=dLabFS,T0=0.0,doBox=True,BoxC=dBoxC):
|
||||
ffam = "monospace"
|
||||
HUGE = 1.0e+8
|
||||
#Decide whether to do UT or elapsed
|
||||
if (self.hasMJD):
|
||||
minMJD = self.MJDs[n-self.s0]
|
||||
else:
|
||||
minMJD = -HUGE
|
||||
if (self.hasMJD and minMJD>TINY):
|
||||
from astropy.time import Time
|
||||
dtObj = Time(self.MJDs[n-self.s0],format='mjd').datetime
|
||||
tStr = " " + dtObj.strftime("%H:%M:%S") + "\n" + dtObj.strftime("%m/%d/%Y")
|
||||
|
||||
else:
|
||||
#Get time in seconds
|
||||
t = self.T[n-self.s0] - T0
|
||||
Nm = int( (t-T0)/60.0 ) #Minutes, integer
|
||||
Hr = Nm/60
|
||||
Min = np.mod(Nm,60)
|
||||
Sec = np.mod(int(t),60)
|
||||
|
||||
tStr = "Elapsed Time\n %02d:%02d:%02d"%(Hr,Min,Sec)
|
||||
if (doBox):
|
||||
Ax.text(xy[0],xy[1],tStr,color=cLab,fontsize=fs,transform=Ax.transAxes,family=ffam,bbox=dict(boxstyle="round",fc=dBoxC))
|
||||
|
||||
#def AddSW(self,n,Ax,xy=[0.725,0.025],cLab=dLabC,fs=dLabFS,T0=0.0,doBox=True,BoxC=dBoxC,doAll=True):
|
||||
# import kaipy.kaiH5 as kh5
|
||||
# #Start by getting SW data
|
||||
# vIDs = ["D","P","Vx","Bx","By","Bz"]
|
||||
# Nv = len(vIDs)
|
||||
# qSW = np.zeros(Nv)
|
||||
# if (self.isMPI):
|
||||
# fSW = self.fdir + "/" + kh5.genName(self.ftag,self.Ri-1,0,0,self.Ri,self.Rj,self.Rk)
|
||||
# else:
|
||||
# fSW = self.fdir + "/" + self.ftag + ".h5"
|
||||
#
|
||||
# for i in range(Nv):
|
||||
# Q = kh5.PullVar(fSW,vIDs[i],n)
|
||||
# qSW[i] = Q[-1,0,0]
|
||||
# D = qSW[0] ; P = qSW[1] ; Vx = qSW[2] ; Bx = qSW[3] ; By = qSW[4] ; Bz = qSW[5]
|
||||
# SWStr = "Solar Wind\n"
|
||||
# MagB = self.bScl*np.sqrt(Bx**2.0+By**2.0+Bz**2.0)
|
||||
# #Clock = atan(by/bz), cone = acos(Bx/B)
|
||||
# r2deg = 180.0/np.pi
|
||||
# if (MagB>TINY):
|
||||
# clk = r2deg*np.arctan2(By,Bz)
|
||||
# cone = r2deg*np.arccos(self.bScl*Bx/MagB)
|
||||
# else:
|
||||
# clk = 0.0
|
||||
# cone = 0.0
|
||||
# if (clk<0):
|
||||
# clk = clk+360.0
|
||||
# Deg = r"$\degree$"
|
||||
# SWStr = "Solar Wind\nIMF: %4.1f [nT], %5.1f"%(MagB,clk) + Deg# + ", %5.2f"%(cone) + Deg
|
||||
# if (doAll):
|
||||
# SWStr = SWStr + "\nDensity: %5.1f [#/cc] \nSpeed: %6.1f [km/s] "%(D,self.vScl*np.abs(Vx))
|
||||
|
||||
# if (doBox):
|
||||
# Ax.text(xy[0],xy[1],SWStr,color=cLab,fontsize=fs,transform=Ax.transAxes,family=ffam,bbox=dict(boxstyle="round",fc=dBoxC))
|
||||
# else:
|
||||
# Ax.text(xy[0],xy[1],SWStr,color=cLab,fontsize=fs,transform=Ax.transAxes,family=ffam,bbox=dict(boxstyle="round",fc=dBoxC))
|
||||
#def AddCPCP(self,n,Ax,xy=[0.9,0.95],cLab=dLabC,fs=dLabFS,doBox=True,BoxC=dBoxC):
|
||||
# cpcp = self.GetCPCP(n)
|
||||
# tStr = "CPCP (North/South)\n%6.2f / %6.2f [kV]"%(cpcp[0],cpcp[1])
|
||||
# if (doBox):
|
||||
# Ax.text(xy[0],xy[1],tStr,color=cLab,fontsize=fs,transform=Ax.transAxes,family=ffam,bbox=dict(boxstyle="round",fc=dBoxC))
|
||||
# else:
|
||||
# Ax.text(xy[0],xy[1],tStr,color=cLab,fontsize=fs,transform=Ax.transAxes,family=ffam)
|
||||
|
||||
|
||||
@@ -1,83 +0,0 @@
|
||||
import numpy as np
|
||||
import datetime
|
||||
|
||||
def cdaweb_mfi(ACE_mf_file):
|
||||
# Mag. field
|
||||
ACE_mf_time=[]
|
||||
ACE_bx=[]
|
||||
ACE_by=[]
|
||||
ACE_bz=[]
|
||||
|
||||
i=1
|
||||
for line in open(ACE_mf_file,'r'):
|
||||
i+=1
|
||||
if 'dd-mm-yyyy' in line: break
|
||||
start = i
|
||||
|
||||
i = 0
|
||||
for line in open(ACE_mf_file,'r'):
|
||||
i+=1
|
||||
if i<start: continue
|
||||
if line[0]=='#': break
|
||||
|
||||
fields = line.strip().split()
|
||||
ACE_mf_day = int(fields[0].strip().split('-')[0])
|
||||
ACE_mf_mon = int(fields[0].strip().split('-')[1])
|
||||
ACE_mf_year = int(fields[0].strip().split('-')[2])
|
||||
ACE_mf_hr = int(fields[1].strip().split(':')[0])
|
||||
ACE_mf_min = int(fields[1].strip().split(':')[1])
|
||||
ACE_mf_sec = int(float(fields[1].strip().split(':')[2]))
|
||||
ACE_mf_time.append(datetime.datetime(ACE_mf_year, ACE_mf_mon, ACE_mf_day, ACE_mf_hr, ACE_mf_min, ACE_mf_sec))
|
||||
ACE_bx.append(float(fields[2]))
|
||||
ACE_by.append(float(fields[3]))
|
||||
ACE_bz.append(float(fields[4]))
|
||||
|
||||
# invalidate bad data
|
||||
ACE_bx=np.array(ACE_bx)
|
||||
ACE_by=np.array(ACE_by)
|
||||
ACE_bz=np.array(ACE_bz)
|
||||
ACE_bx[np.abs(np.array(ACE_bx)) > 1.e20] = np.nan
|
||||
ACE_by[np.abs(np.array(ACE_by)) > 1.e20] = np.nan
|
||||
ACE_bz[np.abs(np.array(ACE_bz)) > 1.e20] = np.nan
|
||||
|
||||
return (ACE_mf_time,ACE_bx,ACE_by,ACE_bz)
|
||||
|
||||
def cdaweb_swe(ACE_plasma_file):
|
||||
# Plasma
|
||||
ACE_plasma_time=[]
|
||||
ACE_v=[]
|
||||
ACE_n=[]
|
||||
|
||||
i=1
|
||||
for line in open(ACE_plasma_file,'r'):
|
||||
i+=1
|
||||
if 'dd-mm-yyyy' in line: break
|
||||
start = i
|
||||
|
||||
i = 0
|
||||
for line in open(ACE_plasma_file,'r'):
|
||||
i+=1
|
||||
if i<start: continue
|
||||
if line[0]=='#': break
|
||||
|
||||
fields = line.strip().split()
|
||||
ACE_plasma_day = int(fields[0].strip().split('-')[0])
|
||||
ACE_plasma_mon = int(fields[0].strip().split('-')[1])
|
||||
ACE_plasma_year = int(fields[0].strip().split('-')[2])
|
||||
ACE_plasma_hr = int(fields[1].strip().split(':')[0])
|
||||
ACE_plasma_min = int(fields[1].strip().split(':')[1])
|
||||
ACE_plasma_sec = int(float(fields[1].strip().split(':')[2]))
|
||||
ACE_plasma_time.append(datetime.datetime(ACE_plasma_year, ACE_plasma_mon, ACE_plasma_day, ACE_plasma_hr, ACE_plasma_min, ACE_plasma_sec))
|
||||
ACE_n.append(float(fields[2]))
|
||||
ACE_v.append(float(fields[3]))
|
||||
|
||||
|
||||
# invalidate bad data
|
||||
ACE_v=np.array(ACE_v)
|
||||
ACE_n=np.array(ACE_n)
|
||||
ACE_v[np.abs(np.array(ACE_v)) > 1.e20] = np.nan
|
||||
ACE_n[np.abs(np.array(ACE_n)) > 1.e20] = np.nan
|
||||
|
||||
|
||||
return (ACE_plasma_time,ACE_v,ACE_n)
|
||||
|
||||
@@ -1,29 +0,0 @@
|
||||
import numpy as np
|
||||
import datetime
|
||||
|
||||
def cspice(fname):
|
||||
dati=[]
|
||||
x=[]
|
||||
y=[]
|
||||
z=[]
|
||||
r=[]
|
||||
phi=[]
|
||||
theta=[]
|
||||
|
||||
for line in open(fname,'r'):
|
||||
fields = line.strip().split()
|
||||
year = int(fields[0].strip().split('-')[0])
|
||||
doy = int(fields[0].strip().split('-')[1])
|
||||
hr = int(fields[1].strip().split(':')[0])
|
||||
mn = int(fields[1].strip().split(':')[1])
|
||||
dati.append(datetime.datetime(year,1,1,hr,mn)+datetime.timedelta(days=doy-1))
|
||||
|
||||
x.append(float(fields[2]))
|
||||
y.append(float(fields[3]))
|
||||
z.append(float(fields[4]))
|
||||
|
||||
r.append(float(fields[5]))
|
||||
theta.append(float(fields[6]))
|
||||
phi.append(float(fields[7]))
|
||||
|
||||
return(dati,x,y,z,r,theta,phi)
|
||||
@@ -1,293 +0,0 @@
|
||||
from pyhdf.SD import SD, SDC
|
||||
from numpy import sqrt,arccos,arctan2,cos,sin,pi,roll
|
||||
import time
|
||||
|
||||
def read(filename):
|
||||
"""
|
||||
Returns R,theta,phi,Rc,thetac,phic,br,btheta,bphi,vr,vtheta,vphi,rho,cs
|
||||
"""
|
||||
|
||||
hdffile = SD(filename,SDC.READ)
|
||||
|
||||
x=hdffile.select('X_grid').get()
|
||||
y=hdffile.select('Y_grid').get()
|
||||
z=hdffile.select('Z_grid').get()
|
||||
bx=hdffile.select('bx_').get()[:-1,:-1,:-1]
|
||||
by=hdffile.select('by_').get()[:-1,:-1,:-1]
|
||||
bz=hdffile.select('bz_').get()[:-1,:-1,:-1]
|
||||
vx=hdffile.select('vx_').get()[:-1,:-1,:-1]
|
||||
vy=hdffile.select('vy_').get()[:-1,:-1,:-1]
|
||||
vz=hdffile.select('vz_').get()[:-1,:-1,:-1]
|
||||
rho=hdffile.select('rho_').get()[:-1,:-1,:-1]
|
||||
cs=hdffile.select('c_').get()[:-1,:-1,:-1]
|
||||
|
||||
t=hdffile.time
|
||||
hdffile.end()
|
||||
|
||||
# =========== Cell centers ==============
|
||||
xc=0.125*( x[:-1,:-1,:-1]+x[1:,:-1,:-1]+x[:-1,1:,:-1]+x[:-1,:-1,1:]+
|
||||
x[1:,1:,:-1]+x[1:,:-1,1:]+x[:-1,1:,1:]+x[1:,1:,1:] )
|
||||
yc=0.125*( y[:-1,:-1,:-1]+y[1:,:-1,:-1]+y[:-1,1:,:-1]+y[:-1,:-1,1:]+
|
||||
y[1:,1:,:-1]+y[1:,:-1,1:]+y[:-1,1:,1:]+y[1:,1:,1:] )
|
||||
zc=0.125*( z[:-1,:-1,:-1]+z[1:,:-1,:-1]+z[:-1,1:,:-1]+z[:-1,:-1,1:]+
|
||||
z[1:,1:,:-1]+z[1:,:-1,1:]+z[:-1,1:,1:]+z[1:,1:,1:] )
|
||||
# =======================================
|
||||
|
||||
R=sqrt(x**2+y**2+z**2)
|
||||
theta=arccos(z/R)
|
||||
phi=arctan2(y,x)
|
||||
phi[phi<0]+=2*pi
|
||||
|
||||
Rc=sqrt(xc**2+yc**2+zc**2)
|
||||
thetac=arccos(zc/Rc)
|
||||
phic=arctan2(yc,xc)
|
||||
phic[phic<0]+=2*pi
|
||||
|
||||
|
||||
br = bx*cos(phic)*sin(thetac) + by*sin(phic)*sin(thetac) + bz*cos(thetac)
|
||||
btheta = bx*cos(phic)*cos(thetac) + by*sin(phic)*cos(thetac) - bz*sin(thetac)
|
||||
bphi =-bx*sin(phic) + by*cos(phic)
|
||||
|
||||
vr = vx*cos(phic)*sin(thetac) + vy*sin(phic)*sin(thetac) + vz*cos(thetac)
|
||||
vtheta = vx*cos(phic)*cos(thetac) + vy*sin(phic)*cos(thetac) - vz*sin(thetac)
|
||||
vphi =-vx*sin(phic) + vy*cos(phic)
|
||||
|
||||
return(t,R,theta,phi,Rc,thetac,phic,br,btheta,bphi,vr,vtheta,vphi,rho,cs)
|
||||
|
||||
def r_theta_phi_uniform(filename):
|
||||
"""
|
||||
Return R, theta, phi 1-d arrays, assuming uniform grid
|
||||
"""
|
||||
|
||||
hdffile = SD(filename,SDC.READ)
|
||||
|
||||
# note, minimal data are read from file
|
||||
|
||||
ni=hdffile.select('X_grid').ni-1
|
||||
nj=hdffile.select('X_grid').nj-1
|
||||
nk=hdffile.select('X_grid').nk-1
|
||||
|
||||
|
||||
# first get R; in principle, could just take z along the axis
|
||||
# but are allowing for the possibility that the axis is cut out
|
||||
x=hdffile.select('X_grid').get(start=(0,0,0),count=(1,1,ni+1)).squeeze()
|
||||
y=hdffile.select('Y_grid').get(start=(0,0,0),count=(1,1,ni+1)).squeeze()
|
||||
z=hdffile.select('Z_grid').get(start=(0,0,0),count=(1,1,ni+1)).squeeze()
|
||||
R = sqrt(x**2+y**2+z**2)
|
||||
|
||||
z=hdffile.select('Z_grid').get(start=(0,0,0),count=(1,nj+1,1)).squeeze()
|
||||
theta = arccos(z/R[0])
|
||||
|
||||
x=hdffile.select('X_grid').get(start=(0,nj/2,0),count=(nk+1,1,1)).squeeze()
|
||||
y=hdffile.select('Y_grid').get(start=(0,nj/2,0),count=(nk+1,1,1)).squeeze()
|
||||
phi=arctan2(y,x)
|
||||
phi[phi<0]+=2*pi
|
||||
phi[-1]=phi[0]+2*pi
|
||||
|
||||
hdffile.end()
|
||||
|
||||
R/=6.96e10 # FIX ME HARD CODED UNITS
|
||||
Rc = 0.5*(R[1:]+R[:-1])
|
||||
thetac = 0.5*(theta[1:]+theta[:-1])
|
||||
phic = 0.5*(phi[1:]+phi[:-1])
|
||||
|
||||
return R,theta,phi,Rc,thetac,phic
|
||||
|
||||
def read_var(filename,var_name):
|
||||
hdffile = SD(filename,SDC.READ)
|
||||
if var_name not in ['br','btheta','bphi','vr','vtheta','vphi']:
|
||||
var=hdffile.select(var_name+'_').get()[:-1,:-1,:-1]
|
||||
else:
|
||||
R,theta,phi=r_theta_phi_uniform(filename)
|
||||
thetac = 0.5*(theta[1:]+theta[:-1])
|
||||
phic = 0.5*(phi[1:]+phi[:-1])
|
||||
|
||||
phic = phic[:,None,None]
|
||||
thetac = thetac[None,:,None]
|
||||
|
||||
if var_name in ['br','btheta','bphi']:
|
||||
bx=hdffile.select('bx_').get()[:-1,:-1,:-1]
|
||||
by=hdffile.select('by_').get()[:-1,:-1,:-1]
|
||||
bz=hdffile.select('bz_').get()[:-1,:-1,:-1]
|
||||
|
||||
if var_name=='br':
|
||||
var = bx*cos(phic)*sin(thetac) + by*sin(phic)*sin(thetac) + bz*cos(thetac)
|
||||
elif var_name=='btheta':
|
||||
var = bx*cos(phic)*cos(thetac) + by*sin(phic)*cos(thetac) - bz*sin(thetac)
|
||||
else:
|
||||
var =-bx*sin(phic) + by*cos(phic)
|
||||
else:
|
||||
vx=hdffile.select('vx_').get()[:-1,:-1,:-1]
|
||||
vy=hdffile.select('vy_').get()[:-1,:-1,:-1]
|
||||
vz=hdffile.select('vz_').get()[:-1,:-1,:-1]
|
||||
|
||||
if var_name=='vr':
|
||||
var = vx*cos(phic)*sin(thetac) + vy*sin(phic)*sin(thetac) + vz*cos(thetac)
|
||||
elif var_name=='vtheta':
|
||||
var = vx*cos(phic)*cos(thetac) + vy*sin(phic)*cos(thetac) - vz*sin(thetac)
|
||||
else:
|
||||
var =-vx*sin(phic) + vy*cos(phic)
|
||||
hdffile.end()
|
||||
return(var)
|
||||
|
||||
def read_var_point(filename,var_name,i,j,k,thetac,phic):
|
||||
thetac = thetac[j]
|
||||
phic = phic[k]
|
||||
|
||||
|
||||
hdffile = SD(filename,SDC.READ)
|
||||
if var_name not in ['br','btheta','bphi','vr','vtheta','vphi']:
|
||||
var=hdffile.select(var_name+'_').get(start=(k,j,i),count=(1,1,1)).squeeze()
|
||||
else:
|
||||
# R,theta,phi=r_theta_phi_uniform(filename)
|
||||
|
||||
if var_name in ['br','btheta','bphi']:
|
||||
bx=hdffile.select('bx_').get(start=(k,j,i),count=(1,1,1)).squeeze()
|
||||
by=hdffile.select('by_').get(start=(k,j,i),count=(1,1,1)).squeeze()
|
||||
bz=hdffile.select('bz_').get(start=(k,j,i),count=(1,1,1)).squeeze()
|
||||
|
||||
if var_name=='br':
|
||||
var = bx*cos(phic)*sin(thetac) + by*sin(phic)*sin(thetac) + bz*cos(thetac)
|
||||
elif var_name=='btheta':
|
||||
var = bx*cos(phic)*cos(thetac) + by*sin(phic)*cos(thetac) - bz*sin(thetac)
|
||||
else:
|
||||
var =-bx*sin(phic) + by*cos(phic)
|
||||
else:
|
||||
vx=hdffile.select('vx_').get(start=(k,j,i),count=(1,1,1)).squeeze()
|
||||
vy=hdffile.select('vy_').get(start=(k,j,i),count=(1,1,1)).squeeze()
|
||||
vz=hdffile.select('vz_').get(start=(k,j,i),count=(1,1,1)).squeeze()
|
||||
|
||||
if var_name=='vr':
|
||||
var = vx*cos(phic)*sin(thetac) + vy*sin(phic)*sin(thetac) + vz*cos(thetac)
|
||||
elif var_name=='vtheta':
|
||||
var = vx*cos(phic)*cos(thetac) + vy*sin(phic)*cos(thetac) - vz*sin(thetac)
|
||||
else:
|
||||
var =-vx*sin(phic) + vy*cos(phic)
|
||||
hdffile.end()
|
||||
return(var)
|
||||
|
||||
def read_var_islice(filename,var_name,i,thetac,phic):
|
||||
nk = phic.size
|
||||
nj = thetac.size
|
||||
phic = phic[:,None]
|
||||
thetac = thetac[None,:]
|
||||
|
||||
hdffile = SD(filename,SDC.READ)
|
||||
if var_name not in ['br','btheta','bphi','vr','vtheta','vphi']:
|
||||
var=hdffile.select(var_name+'_').get(start=(0,0,i),count=(nk,nj,1)).squeeze()
|
||||
else:
|
||||
if var_name in ['br','btheta','bphi']:
|
||||
bx=hdffile.select('bx_').get(start=(0,0,i),count=(nk,nj,1)).squeeze()
|
||||
by=hdffile.select('by_').get(start=(0,0,i),count=(nk,nj,1)).squeeze()
|
||||
bz=hdffile.select('bz_').get(start=(0,0,i),count=(nk,nj,1)).squeeze()
|
||||
|
||||
if var_name=='br':
|
||||
var = bx*cos(phic)*sin(thetac) + by*sin(phic)*sin(thetac) + bz*cos(thetac)
|
||||
elif var_name=='btheta':
|
||||
var = bx*cos(phic)*cos(thetac) + by*sin(phic)*cos(thetac) - bz*sin(thetac)
|
||||
else:
|
||||
var =-bx*sin(phic) + by*cos(phic)
|
||||
else:
|
||||
vx=hdffile.select('vx_').get(start=(0,0,i),count=(nk,nj,1)).squeeze()
|
||||
vy=hdffile.select('vy_').get(start=(0,0,i),count=(nk,nj,1)).squeeze()
|
||||
vz=hdffile.select('vz_').get(start=(0,0,i),count=(nk,nj,1)).squeeze()
|
||||
|
||||
if var_name=='vr':
|
||||
var = vx*cos(phic)*sin(thetac) + vy*sin(phic)*sin(thetac) + vz*cos(thetac)
|
||||
elif var_name=='vtheta':
|
||||
var = vx*cos(phic)*cos(thetac) + vy*sin(phic)*cos(thetac) - vz*sin(thetac)
|
||||
else:
|
||||
var =-vx*sin(phic) + vy*cos(phic)
|
||||
hdffile.end()
|
||||
return(var)
|
||||
|
||||
def read_var_jslice(filename,var_name,j,thetac,phic):
|
||||
hdffile = SD(filename,SDC.READ)
|
||||
ni = hdffile.select('X_grid').ni-1
|
||||
nk = hdffile.select('X_grid').nk-1
|
||||
phic = phic[:,None]
|
||||
thetac = thetac[j]
|
||||
|
||||
if var_name not in ['br','btheta','bphi','vr','vtheta','vphi']:
|
||||
if var_name in ['X_grid','Y_grid','Z_grid']:
|
||||
var=hdffile.select(var_name).get(start=(0,j,0),count=(nk,1,ni)).squeeze()
|
||||
else:
|
||||
var=hdffile.select(var_name+'_').get(start=(0,j,0),count=(nk,1,ni)).squeeze()
|
||||
else:
|
||||
if var_name in ['br','btheta','bphi']:
|
||||
bx=hdffile.select('bx_').get(start=(0,j,0),count=(nk,1,ni)).squeeze()
|
||||
by=hdffile.select('by_').get(start=(0,j,0),count=(nk,1,ni)).squeeze()
|
||||
bz=hdffile.select('bz_').get(start=(0,j,0),count=(nk,1,ni)).squeeze()
|
||||
|
||||
if var_name=='br':
|
||||
var = bx*cos(phic)*sin(thetac) + by*sin(phic)*sin(thetac) + bz*cos(thetac)
|
||||
elif var_name=='btheta':
|
||||
var = bx*cos(phic)*cos(thetac) + by*sin(phic)*cos(thetac) - bz*sin(thetac)
|
||||
else:
|
||||
var =-bx*sin(phic) + by*cos(phic)
|
||||
else:
|
||||
vx=hdffile.select('vx_').get(start=(0,j,0),count=(nk,1,ni)).squeeze()
|
||||
vy=hdffile.select('vy_').get(start=(0,j,0),count=(nk,1,ni)).squeeze()
|
||||
vz=hdffile.select('vz_').get(start=(0,j,0),count=(nk,1,ni)).squeeze()
|
||||
|
||||
if var_name=='vr':
|
||||
var = vx*cos(phic)*sin(thetac) + vy*sin(phic)*sin(thetac) + vz*cos(thetac)
|
||||
elif var_name=='vtheta':
|
||||
var = vx*cos(phic)*cos(thetac) + vy*sin(phic)*cos(thetac) - vz*sin(thetac)
|
||||
else:
|
||||
var =-vx*sin(phic) + vy*cos(phic)
|
||||
hdffile.end()
|
||||
return(var)
|
||||
|
||||
def read_var_ikslice(filename,var_name,i,k,tc,pc):
|
||||
hdffile = SD(filename,SDC.READ)
|
||||
ni = hdffile.select('X_grid').ni-1
|
||||
nj = hdffile.select('X_grid').nj-1
|
||||
|
||||
if var_name not in ['br','btheta','bphi','vr','vtheta','vphi','bt','bp','vt','vp']:
|
||||
var=hdffile.select(var_name+'_').get(start=(k,0,i),count=(1,nj,1)).squeeze()
|
||||
else:
|
||||
if var_name in ['br','btheta','bphi','bt','bp']:
|
||||
bx=hdffile.select('bx_').get(start=(k,0,i),count=(1,nj,1)).squeeze()
|
||||
by=hdffile.select('by_').get(start=(k,0,i),count=(1,nj,1)).squeeze()
|
||||
bz=hdffile.select('bz_').get(start=(k,0,i),count=(1,nj,1)).squeeze()
|
||||
|
||||
if var_name=='br':
|
||||
var = bx*cos(pc[k])*sin(tc) + by*sin(pc[k])*sin(tc) + bz*cos(tc)
|
||||
elif (var_name=='btheta' or var_name=='bt'):
|
||||
var = bx*cos(pc[k])*cos(tc) + by*sin(pc[k])*cos(tc) - bz*sin(tc)
|
||||
else:
|
||||
var =-bx*sin(pc[k]) + by*cos(pc[k])
|
||||
else:
|
||||
vx=hdffile.select('vx_').get(start=(k,0,i),count=(1,nj,1)).squeeze()
|
||||
vy=hdffile.select('vy_').get(start=(k,0,i),count=(1,nj,1)).squeeze()
|
||||
vz=hdffile.select('vz_').get(start=(k,0,i),count=(1,nj,1)).squeeze()
|
||||
|
||||
if var_name=='vr':
|
||||
var = vx*cos(pc[k])*sin(tc) + vy*sin(pc[k])*sin(tc) + vz*cos(tc)
|
||||
elif (var_name=='vtheta' or var_name=='vt'):
|
||||
var = vx*cos(pc[k])*cos(tc) + vy*sin(pc[k])*cos(tc) - vz*sin(tc)
|
||||
else:
|
||||
var =-vx*sin(pc[k]) + vy*cos(pc[k])
|
||||
hdffile.end()
|
||||
return(var)
|
||||
|
||||
def get_time(filename):
|
||||
hdffile = SD(filename, SDC.READ)
|
||||
t=hdffile.time
|
||||
hdffile.end()
|
||||
return(t)
|
||||
|
||||
def time_shift(t,var,Tsolar=25.38*24*3600.):
|
||||
"""
|
||||
Shift variables to the beginning of the CR.
|
||||
|
||||
Parameters:
|
||||
t: current time
|
||||
var: variable -- assumed to be a 2D i-slice (nk,nj) of the LFM data
|
||||
Tsolar: solar rotation period in units of time used in the code. Default to 25.38 days and seconds as time units.
|
||||
"""
|
||||
time_shift= (t % Tsolar)/Tsolar
|
||||
nshift = int(time_shift*(var.shape[0]+1)) # note, using nk+1 here, which gives us full rotation
|
||||
return roll(var,-nshift,axis=0)
|
||||
|
||||
@@ -1,138 +0,0 @@
|
||||
from pyhdf.SD import SD,SDC
|
||||
import os,sys
|
||||
import ConfigParser
|
||||
|
||||
mas_units = {'length':6.96e10,
|
||||
'time':1445.87,
|
||||
'vr':481.3711*1.e5,
|
||||
'vt':481.3711*1.e5,
|
||||
'vp':481.3711*1.e5,
|
||||
'n':1.e8,
|
||||
'rho':1.6726e-16,
|
||||
'p':0.3875717,
|
||||
't':2.807067e7,
|
||||
'br':2.2068908,
|
||||
'bt':2.2068908,
|
||||
'bp':2.2068908}
|
||||
|
||||
mas_var_names = ['t','rho','vt','vp','vr','bt','bp','br']
|
||||
|
||||
def read_var(fname,varname,normalized=False):
|
||||
f = SD(fname,SDC.READ)
|
||||
phi = f.select('fakeDim0')[:]
|
||||
theta = f.select('fakeDim1')[:]
|
||||
r = f.select('fakeDim2')[:]
|
||||
var = f.select('Data-Set-2')[:]
|
||||
f.end()
|
||||
|
||||
if normalized:
|
||||
return(phi,theta,r,var)
|
||||
else:
|
||||
return(phi,theta,r*mas_units['length'],var*mas_units[varname])
|
||||
|
||||
def units():
|
||||
return(mas_units)
|
||||
|
||||
|
||||
def read_all_vars(dir,timeLabel,normalized=False):
|
||||
vars = {}
|
||||
|
||||
for var_name in mas_var_names:
|
||||
vars[var_name]={}
|
||||
(vars[var_name]['phi'],
|
||||
vars[var_name]['theta'],
|
||||
vars[var_name]['r'],
|
||||
vars[var_name]['data']) = read_var(os.path.join(dir,var_name+'%03d.hdf'%timeLabel),var_name,normalized)
|
||||
|
||||
return(vars)
|
||||
|
||||
def set_plot_limits(v,plotConfigFile = 'plot.config'):
|
||||
plotConfig = ConfigParser.ConfigParser()
|
||||
plotConfig.read(plotConfigFile)
|
||||
|
||||
# assume here v has the necessary keys
|
||||
# bascially, this needs to be called after mas.read_all_varaibles
|
||||
try:
|
||||
v['bt']['lims'] = plotConfig.getfloat('MAS','bt_lim_lo'),plotConfig.getfloat('MAS','bt_lim_hi')
|
||||
v['bt']['fmt'] = plotConfig.get('MAS','bt_fmt')
|
||||
|
||||
v['bp']['lims'] = plotConfig.getfloat('MAS','bp_lim_lo'),plotConfig.getfloat('MAS','bp_lim_hi')
|
||||
v['bp']['fmt'] = plotConfig.get('MAS','bp_fmt')
|
||||
|
||||
v['br']['lims'] = plotConfig.getfloat('MAS','br_lim_lo'),plotConfig.getfloat('MAS','br_lim_hi')
|
||||
v['br']['fmt'] = plotConfig.get('MAS','br_fmt')
|
||||
|
||||
v['vr']['lims'] = plotConfig.getfloat('MAS','vr_lim_lo'),plotConfig.getfloat('MAS','vr_lim_hi')
|
||||
v['vr']['fmt'] = plotConfig.get('MAS','vr_fmt')
|
||||
|
||||
v['vt']['lims'] = plotConfig.getfloat('MAS','vt_lim_lo'),plotConfig.getfloat('MAS','vt_lim_hi')
|
||||
v['vt']['fmt'] = plotConfig.get('MAS','vt_fmt')
|
||||
|
||||
v['vp']['lims'] = plotConfig.getfloat('MAS','vp_lim_lo'),plotConfig.getfloat('MAS','vp_lim_hi')
|
||||
v['vp']['fmt'] = plotConfig.get('MAS','vp_fmt')
|
||||
|
||||
v['rho']['lims'] = plotConfig.getfloat('MAS','rho_lim_lo'),plotConfig.getfloat('MAS','rho_lim_hi')
|
||||
v['rho']['fmt'] = plotConfig.get('MAS','rho_fmt')
|
||||
|
||||
v['t']['lims'] = plotConfig.getfloat('MAS','t_lim_lo'),plotConfig.getfloat('MAS','t_lim_hi')
|
||||
v['t']['fmt'] = plotConfig.get('MAS','t_fmt')
|
||||
except KeyError:
|
||||
print('Some keys are missing from the variable dictionary.')
|
||||
|
||||
|
||||
def mas2h5(fname,vname):
|
||||
from numpy import meshgrid,sin,cos
|
||||
|
||||
if vname not in mas_var_names:
|
||||
sys.exit('Wrong variable name')
|
||||
|
||||
fout = os.path.splitext(fname)[0]+'.h5'
|
||||
|
||||
import mas
|
||||
phi,theta,r,var=mas.read_var(fname,vname)
|
||||
import h5py
|
||||
f=h5py.File(fout,'w')
|
||||
P,T,R = meshgrid(phi,theta,r,indexing='ij')
|
||||
x = R*sin(T)*cos(P)/mas_units['length']
|
||||
y = R*sin(T)*sin(P)/mas_units['length']
|
||||
z = R*cos(T)/mas_units['length']
|
||||
f.create_dataset('x',data= x.astype(dtype='float32'))
|
||||
f.create_dataset('y',data= y.astype(dtype='float32'))
|
||||
f.create_dataset('z',data= z.astype(dtype='float32'))
|
||||
f.create_dataset(vname,data= var.astype(dtype='float32'))
|
||||
f.close()
|
||||
|
||||
# write xmf file
|
||||
mas2xdmf(fout,vname,phi.size,theta.size,r.size)
|
||||
|
||||
def mas2xdmf(h5name,varname,n1,n2,n3):
|
||||
fname=os.path.splitext(h5name)[0]+'.xmf'
|
||||
dsname = os.path.basename(h5name)
|
||||
|
||||
f = open(fname,'w')
|
||||
f.write('<?xml version="1.0" ?>' + '\n'+
|
||||
'<!DOCTYPE Xdmf SYSTEM "Xdmf.dtd" []>' + '\n'+
|
||||
'<Xdmf Version="2.0">' + '\n'+
|
||||
' <Domain>' + '\n'+
|
||||
' <Grid Name="mesh1" GridType="Uniform">' + '\n'+
|
||||
' <Topology TopologyType="3DSMesh" NumberOfElements="%d %d %d"/>'%(n1,n2,n3) + '\n'+
|
||||
' <Geometry GeometryType="X_Y_Z">' + '\n'+
|
||||
' <DataItem Name="X" Dimensions="%d %d %d" NumberType="Float" Precision="4" Format="HDF">' %(n1,n2,n3)+ '\n'+
|
||||
' %s:/x'%dsname + '\n'+
|
||||
' </DataItem>' + '\n'+
|
||||
' <DataItem Name="Y" Dimensions="%d %d %d" NumberType="Float" Precision="4" Format="HDF">' %(n1,n2,n3)+ '\n'+
|
||||
' %s:/y'%dsname + '\n'+
|
||||
' </DataItem>' + '\n'+
|
||||
' <DataItem Name="Z" Dimensions="%d %d %d" NumberType="Float" Precision="4" Format="HDF">'%(n1,n2,n3) + '\n'+
|
||||
' %s:/z'%dsname + '\n'+
|
||||
' </DataItem>' + '\n'+
|
||||
' </Geometry>' + '\n'+
|
||||
' <Attribute Name="%s" AttributeType="Scalar" Center="Node">'%varname + '\n'+
|
||||
' <DataItem Dimensions="%d %d %d" NumberType="Float" Precision="4" Format="HDF">'%(n1,n2,n3) + '\n'+
|
||||
' %s:/%s'%(dsname,varname) + '\n'+
|
||||
' </DataItem>' + '\n'+
|
||||
' </Attribute>' + '\n'+
|
||||
' </Grid>' + '\n'+
|
||||
' </Domain>' + '\n'+
|
||||
'</Xdmf>' )
|
||||
f.close()
|
||||
@@ -1,51 +0,0 @@
|
||||
import numpy as np
|
||||
import datetime
|
||||
|
||||
def msgr(msgr_file,ave_1h=True):
|
||||
r=[]
|
||||
lat=[]
|
||||
lon=[]
|
||||
br=[]
|
||||
bt=[]
|
||||
bn=[]
|
||||
dati=[]
|
||||
for line in open(msgr_file,'r'):
|
||||
fields = line.strip().split()
|
||||
|
||||
year = int(fields[0])
|
||||
doy = int(fields[1])
|
||||
hr = int(fields[2])
|
||||
mn = int(fields[3])
|
||||
r.append(float(fields[7]))
|
||||
lat.append(float(fields[8]))
|
||||
lon.append(float(fields[9]))
|
||||
br.append(float(fields[10]))
|
||||
bt.append(float(fields[11]))
|
||||
bn.append(float(fields[12]))
|
||||
|
||||
dati.append(datetime.datetime(year,1,1,hr,mn)+datetime.timedelta(days=doy-1))
|
||||
|
||||
|
||||
if ave_1h:
|
||||
# assuming 1-min data. Average to 1-h
|
||||
n=len(lat)-len(lat)%60
|
||||
br_1h=np.mean(np.array(br)[:n].reshape(-1,60),1)
|
||||
bt_1h=np.mean(np.array(bt)[:n].reshape(-1,60),1)
|
||||
bn_1h=np.mean(np.array(bn)[:n].reshape(-1,60),1)
|
||||
|
||||
return (dati[30:n+30:60],br_1h,bt_1h,bn_1h)
|
||||
else:
|
||||
return (dati,np.array(br),np.array(bt),np.array(bn))
|
||||
|
||||
def msgr_v1(msgr_file,year):
|
||||
data = np.loadtxt(msgr_file)
|
||||
|
||||
start_dati = datetime.datetime(year,1,1,0)
|
||||
dati = [start_dati+datetime.timedelta(days=d-1) for d in data[:,0]]
|
||||
|
||||
br=data[:,4]
|
||||
bt=data[:,5]
|
||||
bn=data[:,6]
|
||||
|
||||
return (dati,br,bt,bn)
|
||||
|
||||
@@ -1,128 +0,0 @@
|
||||
from scipy.optimize import newton_krylov,anderson
|
||||
from numpy import ediff1d,zeros_like,cos,sin,zeros_like,arange
|
||||
|
||||
class poisson():
|
||||
def __init__(self,theta,phi):
|
||||
self.theta = theta
|
||||
self.phi = phi
|
||||
self.nj = theta.shape[0]
|
||||
self.nk = phi.shape[0]
|
||||
self.dtheta = theta[1]-theta[0] # generalize to the case of arbitrary grid spacing later: ediff1d(theta)
|
||||
self.dphi = phi[1]-phi[0] # ediff1d(phi)
|
||||
|
||||
def setRHS(self,RHS):
|
||||
self.RHS = RHS
|
||||
|
||||
def residual_xsin2(self,P,lhs=False):
|
||||
dphi = self.dphi
|
||||
dtheta = self.dtheta
|
||||
theta = self.theta
|
||||
nk = self.nk
|
||||
|
||||
|
||||
d2x = zeros_like(P)
|
||||
d2y = zeros_like(P)
|
||||
dy = zeros_like(P)
|
||||
|
||||
d2x[:,1:-1] = (P[:,2:] - 2*P[:,1:-1] + P[:,:-2]) /dphi**2
|
||||
d2y[1:-1,:] = (P[2:,:] - 2*P[1:-1,:] + P[:-2,:]) /dtheta**2*sin(theta[1:-1,None])**2
|
||||
|
||||
dy[1:-1,:] = 0.5*(P[2:,:] - P[:-2,:]) /dtheta*sin(theta[1:-1,None])*cos(theta[1:-1,None])
|
||||
|
||||
# periodic boundary
|
||||
d2x[:,0] = (P[:,1]-2*P[:,0]+P[:,-1]) /dphi**2
|
||||
d2x[:,-1] = (P[:,0]-2*P[:,-1]+P[:,-2]) /dphi**2
|
||||
|
||||
result = self.RHS*sin(theta[:,None])**2
|
||||
|
||||
# Pole boundary condition. Note, the below does not mean that d/dtheta=0 literally.
|
||||
# We set sin(theta)*dPsi/dtheta=0 at the pole (see notes for details),
|
||||
# and d2y here represents 1/sin(theta)*d/dtheta (sin(theta)*dPsi/dtheta) in that approxiamtion.
|
||||
# NOTE, BELOW ASSUMES CONSTANT SPACING IN THETA!!! (0.5 FACTOR IS BASED ON THAT).
|
||||
dy[0,:]=0.
|
||||
dy[-1,:]=0.
|
||||
|
||||
d2y[0,:] = 0.5*(P[1,:]-P[0,:])
|
||||
d2y[-1,:] = -0.5*(P[-1,:]-P[-2,:])
|
||||
|
||||
###################################################################################################
|
||||
if not lhs:
|
||||
return d2x + d2y + dy - result
|
||||
else:
|
||||
return d2x + d2y + dy
|
||||
|
||||
def residual(self,P,lhs=False):
|
||||
dphi = self.dphi
|
||||
dtheta = self.dtheta
|
||||
theta = self.theta
|
||||
nk = self.nk
|
||||
|
||||
|
||||
d2x = zeros_like(P)
|
||||
d2y = zeros_like(P)
|
||||
dy = zeros_like(P)
|
||||
|
||||
d2x[:,1:-1] = (P[:,2:] - 2*P[:,1:-1] + P[:,:-2]) /dphi**2/sin(theta[:,None])**2
|
||||
d2y[1:-1,:] = (P[2:,:] - 2*P[1:-1,:] + P[:-2,:]) /dtheta**2
|
||||
|
||||
dy[1:-1,:] = 0.5*(P[2:,:] - P[:-2,:]) /dtheta/sin(theta[1:-1,None])*cos(theta[1:-1,None])
|
||||
|
||||
# periodic boundary
|
||||
d2x[:,0] = (P[:,1]-2*P[:,0]+P[:,-1]) /dphi**2/sin(theta)**2
|
||||
d2x[:,-1] = (P[:,0]-2*P[:,-1]+P[:,-2]) /dphi**2/sin(theta)**2
|
||||
|
||||
result = self.RHS
|
||||
|
||||
# Pole boundary condition. Note, the below does not mean that d/dtheta=0 literally.
|
||||
# We set sin(theta)*dPsi/dtheta=0 at the pole (see notes for details),
|
||||
# and d2y here represents 1/sin(theta)*d/dtheta (sin(theta)*dPsi/dtheta) in that approxiamtion.
|
||||
# NOTE, BELOW ASSUMES CONSTANT SPACING IN THETA!!! (0.5 FACTOR IS BASED ON THAT).
|
||||
dy[0,:]=0.
|
||||
dy[-1,:]=0.
|
||||
|
||||
d2y[0,:] = 0.5*(P[1,:]-P[0,:])/sin(theta[0])**2 # Psin=0; 0.5*( 0.5*(P[1,:]+P[0,:]) - Psin)
|
||||
d2y[-1,:] = -0.5*(P[-1,:]-P[-2,:])/sin(theta[-1])**2 #-0.5*( 0.5*(P[-2,:]+P[-1,:]) - P[-1,:].mean())
|
||||
|
||||
###################################################################################################
|
||||
if not lhs:
|
||||
return d2x + d2y + dy - result
|
||||
else:
|
||||
return d2x + d2y + dy
|
||||
|
||||
if __name__=='__main__':
|
||||
from scipy.optimize import newton_krylov,anderson
|
||||
from pylab import *
|
||||
|
||||
import wsa
|
||||
(phi_wsa_v,theta_wsa_v,phi,theta,br0,v_wsa,n_wsa,T_wsa)=wsa.read('/Users/merkivg1/work/LFM-helio_2.0/WSA/fits/2010_2008_WSA_ADAPT/vel_201001022300R001_ans.fits',False)
|
||||
|
||||
(phi_wsa_v,theta_wsa_v,phi,theta,br1,v_wsa,n_wsa,T_wsa)=wsa.read('/Users/merkivg1/work/LFM-helio_2.0/WSA/fits/2010_2008_WSA_ADAPT/vel_201001032300R001_ans.fits',False)
|
||||
|
||||
omega=2*pi/27.27
|
||||
phi_prime=phi-omega*1.
|
||||
ind0=where(phi_prime>0)[0][0]
|
||||
phi_prime=roll(phi_prime,-ind0)
|
||||
phi_prime[phi_prime<0]+=2*pi
|
||||
|
||||
import scipy
|
||||
from scipy.interpolate import interpolate
|
||||
br1_rolled=roll(br1,-ind0,axis=1)
|
||||
fbi = scipy.interpolate.RectBivariateSpline(theta,phi,br1_rolled,kx=1,ky=1)
|
||||
br1_new=fbi(theta,phi_prime)
|
||||
|
||||
import poisson
|
||||
pois = poisson.poisson(theta,phi)
|
||||
pois.setRHS(br1_new - br0)
|
||||
|
||||
guess=zeros_like(br1_new)
|
||||
sol = newton_krylov(pois.residual,guess, method='lgmres', verbose=1,f_rtol=1.e-6) #iter=100
|
||||
print('Residual: %g' % abs(pois.residual(sol)).max())
|
||||
|
||||
figure();pcolormesh(sol);colorbar();title('Solution')
|
||||
|
||||
# check curl
|
||||
Etheta = -1/sin(theta[:,None])*diff(sol,axis=1)
|
||||
Ephi = diff(sol,axis=0)
|
||||
figure();pcolormesh(Etheta);colorbar();title('Etheta')
|
||||
figure();pcolormesh(Ephi);colorbar();title('Ephi')
|
||||
|
||||
@@ -1,24 +0,0 @@
|
||||
import numpy as np
|
||||
|
||||
def sph2cart(a,theta,phi):
|
||||
ar,at,ap = a
|
||||
|
||||
ax = ar*cos(phi)*sin(theta)+at*cos(phi)*cos(theta)-ap*sin(phi)
|
||||
ay = ar*sin(phi)*sin(theta)+at*sin(phi)*cos(theta)+ap*cos(phi)
|
||||
az = ar*cos(theta)-at*sin(theta)
|
||||
|
||||
return(ax,ay,az)
|
||||
|
||||
def radial_interp(vars_from,var_name,radii_to,coef_label='r_interp_coefs',ind_label='r_interp_above_ind'):
|
||||
q=[]
|
||||
ind=[]
|
||||
for r_to in radii_to: # interpolating to LFM cell centers
|
||||
r_from = vars_from[var_name]['r']
|
||||
ind_r_a = np.flatnonzero(r_from>=r_to)[0] # MAS radius above
|
||||
r_a = r_from[ind_r_a]
|
||||
r_b = r_from[ind_r_a-1]
|
||||
q.append( (r_a-r_to)/(r_a-r_b) )
|
||||
ind.append(ind_r_a)
|
||||
|
||||
vars_from[var_name][coef_label]=np.asarray(q,dtype='float')
|
||||
vars_from[var_name][ind_label]=np.asarray(ind,dtype='int')
|
||||
@@ -1,89 +0,0 @@
|
||||
#!/usr/bin/env python
|
||||
|
||||
from astropy.io import fits
|
||||
|
||||
from numpy import linspace,pi,meshgrid,sin,cos,zeros,ones,dstack,diff,sqrt,array,savetxt,flatnonzero,insert,asarray,zeros_like,argmin,unravel_index
|
||||
|
||||
def read(wsa_file,densTempInfile,normalized=False,verbose=True):
|
||||
if verbose: info(wsa_file)
|
||||
|
||||
hdul = fits.open(wsa_file)
|
||||
jd_c = hdul[0].header['JULDATE'] #Julian date at the center of the map
|
||||
n_phi_wsa_v = hdul[0].header['NAXIS1']+1 # number of cell vertices
|
||||
n_phi_wsa_c = hdul[0].header['NAXIS1'] # number of cell centers
|
||||
phi_wsa_v = linspace(0,360,n_phi_wsa_v)/180.*pi
|
||||
phi_wsa_c = 0.5*(phi_wsa_v[:-1]+phi_wsa_v[1:])
|
||||
|
||||
n_theta_wsa_v = hdul[0].header['NAXIS2']+1 # number of cell vertices
|
||||
n_theta_wsa_c = hdul[0].header['NAXIS2'] # number of cell centers
|
||||
theta_wsa_v = linspace(0,180,n_theta_wsa_v)/180.*pi
|
||||
theta_wsa_c = 0.5*(theta_wsa_v[:-1]+theta_wsa_v[1:])
|
||||
|
||||
bi_wsa = hdul[0].data[0,::-1,:] # note the theta reversal to convert from wsa theta to gamera theta definition
|
||||
v_wsa = hdul[0].data[1,::-1,:] # note the theta reversal to convert from wsa theta to gamera theta definition
|
||||
if densTempInfile:
|
||||
n_wsa = hdul[0].data[2,::-1,:]
|
||||
T_wsa = hdul[0].data[3,::-1,:]
|
||||
else:
|
||||
n_wsa = 112.64+9.49e7/v_wsa**2
|
||||
T0 = 1.44e6 #8e5
|
||||
n0 = 300.
|
||||
B0 = bi_wsa[unravel_index(argmin(abs(n_wsa-n0)),n_wsa.shape)] # this is in nT
|
||||
n0 = n_wsa[unravel_index(argmin(abs(n_wsa-n0)),n_wsa.shape)] # this is in cm^-3
|
||||
|
||||
# T_wsa = n0*T0/n_wsa
|
||||
|
||||
# The code below allows total pressure conservation in the non-radial
|
||||
# direction: nT+B**2/8pi = n0*T0+B0**2/8pi. The unit conversion assumes
|
||||
# B and B0 in nT (which they should be by now) and botzmann constant in the
|
||||
# denominator.
|
||||
T_wsa = n0*T0/n_wsa + (B0**2-bi_wsa**2)/1.38/8./pi*1.e6/n_wsa
|
||||
# units: B in nT = * 10^-5 G; Kb in Gauss = 1.38*10^-16; n in cm^-3
|
||||
P_tot_wsa = n_wsa*1.38e-16 * T_wsa + (bi_wsa**2 * 1.e-10)/8./pi
|
||||
hdul.close()
|
||||
|
||||
if normalized:
|
||||
return(jd_c,phi_wsa_v,theta_wsa_v,phi_wsa_c,theta_wsa_c,bi_wsa,v_wsa,n_wsa*1.67e-24,T_wsa)
|
||||
else:
|
||||
return(jd_c,phi_wsa_v,theta_wsa_v,phi_wsa_c,theta_wsa_c,bi_wsa*1.e-5,v_wsa*1.e5,n_wsa*1.67e-24,T_wsa)
|
||||
|
||||
def info(wsa_file):
|
||||
hdul = fits.open(wsa_file)
|
||||
print(repr(hdul[0].header))
|
||||
hdul.close()
|
||||
|
||||
def plot(wsa_file,savefig):
|
||||
hdul = fits.open(wsa_file)
|
||||
bi_wsa = hdul[0].data[0,:,:]
|
||||
v_wsa = hdul[0].data[1,:,:]
|
||||
hdul.close()
|
||||
|
||||
import matplotlib.pyplot as plt
|
||||
fig=plt.figure(figsize=(16,12))
|
||||
ax1 = plt.subplot(311)
|
||||
p1=ax1.pcolormesh(bi_wsa,cmap='RdBu_r',vmin=bi_wsa.min(),vmax=-bi_wsa.min())
|
||||
plt.colorbar(p1,ax=ax1).set_label('Br')
|
||||
ax1.set_xlim((0,bi_wsa.shape[1]))
|
||||
ax1.set_ylim((0,bi_wsa.shape[0]))
|
||||
|
||||
ax2 = plt.subplot(312,sharex=ax1)
|
||||
p2=ax2.pcolormesh(v_wsa)
|
||||
plt.colorbar(p2,ax=ax2).set_label('V')
|
||||
ax2.set_xlim((0,bi_wsa.shape[1]))
|
||||
ax2.set_ylim((0,bi_wsa.shape[0]))
|
||||
|
||||
fig.suptitle(wsa_file)
|
||||
if not savefig:
|
||||
plt.show()
|
||||
else:
|
||||
plt.savefig(wsa_file[:-4]+'png')
|
||||
|
||||
if __name__ == "__main__":
|
||||
import argparse
|
||||
parser = argparse.ArgumentParser()
|
||||
parser.add_argument('wsaFile',help='WSA file to use')
|
||||
parser.add_argument('--savefig',help='Drop figure?',default=False,action='store_true')
|
||||
args = parser.parse_args()
|
||||
|
||||
info(args.wsaFile)
|
||||
plot(args.wsaFile,args.savefig)
|
||||
@@ -1,31 +0,0 @@
|
||||
#!/usr/bin/env python
|
||||
|
||||
# vgm, Sep 2019: Script to convert WSA fits files into simple h5 files
|
||||
|
||||
from astropy.io import fits
|
||||
import h5py
|
||||
import glob
|
||||
|
||||
wsaFiles = glob.glob('./*.fits')
|
||||
|
||||
for wsaFile in wsaFiles:
|
||||
h5file = wsaFile[:-4]+'h5'
|
||||
|
||||
with fits.open(wsaFile) as hdul:
|
||||
with h5py.File(h5file,'w') as hf:
|
||||
# take care of the comments
|
||||
# removing the last ones since we're incorporating them into dataset attributes directly
|
||||
for key in hdul[0].header[:-4]:
|
||||
# stores header data as attributes of the file
|
||||
hf.attrs[key] = hdul[0].header[key]
|
||||
hf.attrs[key+" COMMENT"] = str(hdul[0].header.comments[key])
|
||||
|
||||
# take care of the datasets
|
||||
br = hf.create_dataset("br",data=hdul[0].data[0])
|
||||
br.attrs['Units'] = 'nT'
|
||||
br.attrs['Comment'] = 'Coronal field at RADOUT'
|
||||
|
||||
vr = hf.create_dataset("vr",data=hdul[0].data[1])
|
||||
vr.attrs['Units'] = 'km/s'
|
||||
vr.attrs['Comment'] = 'Radial velocity at RADOUT'
|
||||
|
||||
@@ -1,55 +0,0 @@
|
||||
import configparser
|
||||
|
||||
class params():
|
||||
def __init__(self,ConfigFileName):
|
||||
config = configparser.ConfigParser()
|
||||
config.read(ConfigFileName)
|
||||
|
||||
|
||||
#self.initLFMfile = config.get('Output','Prefix')+'_%dx%dx%d_mhd_0000000.hdf'%(self.ni,self.nj,self.nk)
|
||||
|
||||
self.scale = config.getfloat('Normalization','Xscale')
|
||||
self.gameraGridFile = config.get('Grid','gameraGridFile')
|
||||
self.GridDir = config.get('Grid','GridDir')
|
||||
self.gameraIbcFile = config.get('Grid','gameraIbcFile')
|
||||
self.IbcDir = config.get('Grid','IbcDir')
|
||||
self.tMin = config.getfloat('Grid','tMin')
|
||||
self.tMax = config.getfloat('Grid','tMax')
|
||||
self.Rin = config.getfloat('Grid','Rin')
|
||||
self.Rout = config.getfloat('Grid','Rout')
|
||||
self.Ni = config.getint('Grid','Ni')
|
||||
self.Nj = config.getint('Grid','Nj')
|
||||
self.Nk = config.getint('Grid','Nk')
|
||||
|
||||
|
||||
self.gamma = config.getfloat('Constants','gamma')
|
||||
self.NO2 = config.getint('Constants','NO2')
|
||||
self.Tsolar = config.getfloat('Constants','Tsolar')
|
||||
|
||||
if config.has_section('MAS'):
|
||||
self.masdir = config.get('MAS','masdir')
|
||||
self.masTimeLabel = config.get('MAS','masTimeLabel')
|
||||
self.masFrame = config.get('MAS','masFrame')
|
||||
self.masFakeRotation = config.getboolean('MAS','masFakeRotation')
|
||||
|
||||
if config.has_section('WSA'):
|
||||
self.wsaFile = config.get('WSA','wsafile')
|
||||
self.gaussSmoothWidth = config.getint('WSA','gauss_smooth_width')
|
||||
self.plots = config.getboolean('WSA','plots')
|
||||
self.densTempInfile = config.getboolean('WSA','density_temperature_infile')
|
||||
self.normalized = config.getboolean('WSA','normalized')
|
||||
|
||||
if config.has_section('ADAPT'):
|
||||
self.adaptdir = config.get('ADAPT','adaptdir')
|
||||
self.adaptWildCard = config.get('ADAPT','wild_card')
|
||||
self.adaptCadence = config.getfloat('ADAPT','cadence')
|
||||
self.gaussSmoothWidth = config.getint('ADAPT','gauss_smooth_width')
|
||||
self.plots = config.getboolean('ADAPT','plots')
|
||||
self.densTempInfile = config.getboolean('ADAPT','density_temperature_infile')
|
||||
self.normalized = config.getboolean('ADAPT','normalized')
|
||||
|
||||
|
||||
self.dumpInit = config.getboolean('DUMPS','init')
|
||||
self.dumpBC = config.getboolean('DUMPS','BC')
|
||||
|
||||
|
||||
@@ -1 +0,0 @@
|
||||
from . import params
|
||||
@@ -1,38 +0,0 @@
|
||||
import configparser
|
||||
|
||||
class params():
|
||||
def __init__(self,ConfigFileName):
|
||||
config = configparser.ConfigParser(inline_comment_prefixes=(';','#'))
|
||||
config.read(ConfigFileName)
|
||||
|
||||
self.gameraGridFile = config['Gamera']['gameraGridFile']
|
||||
self.GridDir = config['Gamera']['GridDir']
|
||||
self.gameraIbcFile = config['Gamera']['gameraIbcFile']
|
||||
self.IbcDir = config['Gamera']['IbcDir']
|
||||
|
||||
self.wsaFile = config['WSA']['wsafile']
|
||||
self.gaussSmoothWidth = config.getint('WSA','gauss_smooth_width')
|
||||
#self.plots = config.getboolean('WSA','plots')
|
||||
self.densTempInfile = config.getboolean('WSA','density_temperature_infile')
|
||||
self.normalized = config.getboolean('WSA','normalized')
|
||||
|
||||
self.gamma = config.getfloat('Constants','gamma')
|
||||
self.Nghost = config.getint('Constants','Nghost')
|
||||
self.Tsolar = config.getfloat('Constants','Tsolar')
|
||||
self.TCS = config.getfloat('Constants','TCS')
|
||||
self.nCS = config.getfloat('Constants','nCS')
|
||||
|
||||
self.B0 = config.getfloat('Normalization','B0')
|
||||
self.n0 = config.getfloat('Normalization','n0')
|
||||
# self.T0 = config.getfloat('Normalization','T0')
|
||||
|
||||
|
||||
self.tMin = config.getfloat('Grid','tMin')
|
||||
self.tMax = config.getfloat('Grid','tMax')
|
||||
self.Rin = config.getfloat('Grid','Rin')
|
||||
self.Rout = config.getfloat('Grid','Rout')
|
||||
self.Ni = config.getint('Grid','Ni')
|
||||
self.Nj = config.getint('Grid','Nj')
|
||||
self.Nk = config.getint('Grid','Nk')
|
||||
|
||||
|
||||
111
kaipy/kJobs.py
111
kaipy/kJobs.py
@@ -1,111 +0,0 @@
|
||||
#Various routines to automate generation of run scripts
|
||||
#XML input decks, PBS scripts
|
||||
import xml.etree.ElementTree as et
|
||||
import xml.dom.minidom
|
||||
|
||||
XV0 = 23 #Magic number for XML header length
|
||||
|
||||
#Various machine defaults, for now just assuming Cheyenne
|
||||
|
||||
Nth = 72 #Thread number
|
||||
Nc = 72 #CPU number
|
||||
stkSz = 128
|
||||
qStr = "regular"
|
||||
wStr = "12:00:00"
|
||||
aStr = "UJHB0010"
|
||||
|
||||
|
||||
#----------------
|
||||
#XML routines
|
||||
|
||||
#Create XML block
|
||||
#Root name (ie Gamera)
|
||||
#List of block names (sim,prob,xxx)
|
||||
#List of dictionaries for each block
|
||||
def genXBlk(rStr,bStrs,bDicts,doHeader=False):
|
||||
rXML = et.Element(rStr)
|
||||
Nd = len(bStrs)
|
||||
for i in range(Nd):
|
||||
et.SubElement(rXML,bStrs[i],bDicts[i])
|
||||
|
||||
oStr = xml2str(rXML,doHeader=doHeader)
|
||||
oStr = oStr[:-1] #Remove trailing newline
|
||||
|
||||
return oStr
|
||||
|
||||
#Adds label/dictionary to list
|
||||
def addXBlk(bStr,bDic,bStrs,bDics):
|
||||
bStrs.append(bStr)
|
||||
bDics.append(bDic)
|
||||
#----------------
|
||||
#PBS routines
|
||||
|
||||
|
||||
#Create OMP job script
|
||||
#ComX = command string, ie "pusher.x"
|
||||
#inStr = input deck name (no trailing .xml)
|
||||
#mStr = module to load, ie module restore XXX
|
||||
|
||||
|
||||
#Will run,
|
||||
#ComX inStr.xml > inStr.out
|
||||
|
||||
#For job array runs
|
||||
#Submit w/ qsub -J 1-2 XXX.pbs
|
||||
def OMPJob(fOut,ComX,inStr,Nthz=None,mod="kaiju",doArray=True):
|
||||
|
||||
pbsT = """
|
||||
#!/bin/bash
|
||||
#PBS -A %s
|
||||
#PBS -N %s
|
||||
#PBS -j oe
|
||||
#PBS -q %s
|
||||
#PBS -l walltime=%s
|
||||
#PBS -l select=%s
|
||||
|
||||
source ~/.bashrc
|
||||
"""
|
||||
#Generate core/thread string
|
||||
if (Nthz is None):
|
||||
Nthz = Nth
|
||||
cStr = "1:ncpus=%d:ompthreads=%d"%(Nc,Nthz)
|
||||
pbsHD = pbsT % (aStr,inStr,qStr,wStr,cStr)
|
||||
|
||||
if (mod is not None):
|
||||
mStr = "module restore %s"%(mod)
|
||||
pbsHD = pbsHD + mStr + "\n"
|
||||
pbsB = """
|
||||
module list
|
||||
hostname
|
||||
date
|
||||
export OMP_NUM_THREADS=%d
|
||||
export OMP_STACKSIZE=%dM
|
||||
export JNUM=${PBS_ARRAY_INDEX:-0}
|
||||
%s
|
||||
date
|
||||
"""
|
||||
if (doArray):
|
||||
xStr = "omplace -nt $OMP_NUM_THREADS %s %s.xml ${JNUM} > %s.${JNUM}.out"%(ComX,inStr,inStr)
|
||||
else:
|
||||
xStr = "omplace -nt $OMP_NUM_THREADS %s %s.xml > %s.out"%(ComX,inStr,inStr)
|
||||
pbsX = pbsB % (Nthz,stkSz,xStr)
|
||||
|
||||
oStr = pbsHD+pbsX
|
||||
with open(fOut,"w") as fID:
|
||||
fID.write(oStr)
|
||||
|
||||
#print(oStr)
|
||||
|
||||
|
||||
#----------------
|
||||
#Utilities
|
||||
|
||||
#Turn XML data to string, optional strip XML version header
|
||||
def xml2str(xIn,doHeader=False):
|
||||
xmlStr = xml.dom.minidom.parseString(et.tostring(xIn)).toprettyxml(indent=" ")
|
||||
xOut = xmlStr
|
||||
if (not doHeader):
|
||||
xOut = xmlStr[23:]
|
||||
|
||||
return xOut
|
||||
|
||||
246
kaipy/kaiH5.py
246
kaipy/kaiH5.py
@@ -1,246 +0,0 @@
|
||||
import h5py
|
||||
#import hdf5plugin
|
||||
import numpy as np
|
||||
import os, sys, subprocess
|
||||
import kaipy.kdefs as kdefs
|
||||
|
||||
#Generate MPI-style name
|
||||
def genName(bStr,i,j,k,Ri,Rj,Rk,nRes=None):
|
||||
n = k + j*Rk + i*Rj*Rk
|
||||
if (nRes is None):
|
||||
fID = bStr + "_%04d_%04d_%04d_%04d_%04d_%04d.gam.h5"%(Ri,Rj,Rk,i,j,k)
|
||||
else:
|
||||
fID = bStr + "_%04d_%04d_%04d_%04d_%04d_%04d"%(Ri,Rj,Rk,i,j,k)+".gam.Res.%05d.h5"%(nRes)
|
||||
return fID
|
||||
|
||||
#Generate old-style MPI name
|
||||
def genNameOld(bStr,i,j,k,Ri,Rj,Rk,nRes=None):
|
||||
n = k + j*Rk + i*Rj*Rk
|
||||
if (nRes is None):
|
||||
fID = bStr + "_%04d_%04d_%04d_%04d_%04d_%04d_%012d.h5"%(Ri,Rj,Rk,i,j,k,n)
|
||||
else:
|
||||
fID = bStr + "_%04d_%04d_%04d_%04d_%04d_%04d_%012d"%(Ri,Rj,Rk,i,j,k,n)+".Res.%05d.h5"%(nRes)
|
||||
return fID
|
||||
|
||||
#Quick check and exit routine
|
||||
def CheckOrDie(fname):
|
||||
import os.path
|
||||
isExist = os.path.exists(fname)
|
||||
if (not isExist):
|
||||
if (len(fname) == 0):
|
||||
fname = "<EMPTY>"
|
||||
sys.exit("Unable to find file: %s"%(fname))
|
||||
|
||||
#Check directory exists and make it if not
|
||||
def CheckDirOrMake(fdir):
|
||||
import os
|
||||
isDir = os.path.isdir(fdir)
|
||||
if (not isDir):
|
||||
print("Creating %s"%(fdir))
|
||||
os.makedirs(fdir)
|
||||
|
||||
# Stamp file with git hash (using this script's location)
|
||||
def StampHash(fname):
|
||||
with h5py.File(fname, 'a') as f5:
|
||||
cwd = os.path.dirname(os.path.realpath(__file__))
|
||||
try:
|
||||
gh = subprocess.check_output(['git', '-C', cwd, 'rev-parse', 'HEAD']).decode('ascii').strip()
|
||||
except:
|
||||
print("ERROR: Couldn't grab git hash")
|
||||
gh = "XXXXX"
|
||||
f5.attrs['GITHASH'] = gh
|
||||
|
||||
# Stamp file with git branch (using this script's location)
|
||||
def StampBranch(fname):
|
||||
with h5py.File(fname, 'a') as f5:
|
||||
cwd = os.path.dirname(os.path.realpath(__file__))
|
||||
try:
|
||||
gb = subprocess.check_output(['git', '-C', cwd, 'rev-parse', '--abbrev-ref', 'HEAD']).decode('ascii').strip()
|
||||
except:
|
||||
print("ERROR: Couldn't grab git branch")
|
||||
gb = "XXXXX"
|
||||
f5.attrs['GITBRANCH'] = gb
|
||||
|
||||
#Get git hash from file if it exists
|
||||
def GetHash(fname):
|
||||
CheckOrDie(fname)
|
||||
with h5py.File(fname,'r') as hf:
|
||||
rStr = hf.attrs.get("GITHASH","NONE")
|
||||
try:
|
||||
hStr = rStr.decode('utf-8')
|
||||
except (UnicodeDecodeError, AttributeError):
|
||||
hStr = rStr
|
||||
return hStr
|
||||
|
||||
#Get git branch from file if it exists
|
||||
def GetBranch(fname):
|
||||
CheckOrDie(fname)
|
||||
with h5py.File(fname,'r') as hf:
|
||||
rStr = hf.attrs.get("GITBRANCH","NONE")
|
||||
try:
|
||||
hStr = rStr.decode('utf-8')
|
||||
except (UnicodeDecodeError, AttributeError):
|
||||
hStr = rStr
|
||||
return hStr
|
||||
|
||||
#Return time at step n
|
||||
def tStep(fname,nStp=0,aID="time",aDef=0.0):
|
||||
CheckOrDie(fname)
|
||||
with h5py.File(fname,'r') as hf:
|
||||
gID = "Step#%d"%(nStp)
|
||||
#t = hf[gID].attrs.get(aID,aDef)
|
||||
if aID in hf[gID].attrs:
|
||||
t = hf[gID].attrs[aID]
|
||||
else:
|
||||
t = aDef
|
||||
return t
|
||||
|
||||
def cntSteps(fname,doTryRecover=True,s0=0):
|
||||
from alive_progress import alive_it
|
||||
|
||||
try:
|
||||
CheckOrDie(fname)
|
||||
with h5py.File(fname,'r') as hf:
|
||||
if(kdefs.grpTimeCache in hf.keys() and 'step' in hf[kdefs.grpTimeCache].keys()):
|
||||
sIds = np.asarray(hf[kdefs.grpTimeCache]['step'])
|
||||
nSteps = sIds.size
|
||||
else:
|
||||
Steps = [grp for grp in alive_it(hf.keys(),title="#-Steps".ljust(kdefs.barLab),length=kdefs.barLen,bar=kdefs.barDef) if "Step#" in grp]
|
||||
sIds = np.array([str.split(s,"#")[-1] for s in Steps],dtype=int)
|
||||
sIds.sort()
|
||||
nSteps = len(Steps)
|
||||
|
||||
return nSteps,sIds
|
||||
except (ValueError, IndexError) as e:
|
||||
print("!!Warning: h5 file contains unreadable steps")
|
||||
|
||||
if not doTryRecover:
|
||||
print(" Can try again with 'cntSteps(fname,doTryRecover=True)'")
|
||||
raise ValueError("Unreadable steps")
|
||||
else:
|
||||
print("Trying to read again while skipping bad values")
|
||||
with h5py.File(fname,'r') as hf:
|
||||
badCounts = 0
|
||||
s = s0
|
||||
sIds = []
|
||||
while badCounts < 2000:
|
||||
try:
|
||||
sName = 'Step#' + str(s)
|
||||
tryReadGrp = hf[sName]
|
||||
#If still here, step is readable
|
||||
sIds.append(s)
|
||||
print("Read step " + str(s))
|
||||
except ValueError:
|
||||
badCounts += 1
|
||||
print("Bad count on step " + str(s))
|
||||
s+=1
|
||||
nSteps = len(sIds)
|
||||
sIds = np.array(sIds)
|
||||
sIds.sort()
|
||||
return nSteps,sIds
|
||||
|
||||
#More general version of cntSteps, useful for Step#X/Line#Y
|
||||
def cntX(fname,gID=None,StrX="/Step#"):
|
||||
with h5py.File(fname,'r') as hf:
|
||||
if (gID is not None):
|
||||
grps = hf[gID].values()
|
||||
else:
|
||||
grps = hf.values()
|
||||
grpNames = [str(grp.name) for grp in grps]
|
||||
#Steps = [stp if "/Step#" in stp for stp in grpNames]
|
||||
Steps = [stp for stp in grpNames if StrX in stp]
|
||||
nSteps = len(Steps)
|
||||
|
||||
sIds = np.array([str.split(s,"#")[-1] for s in Steps],dtype=int)
|
||||
sIds.sort()
|
||||
return nSteps,sIds
|
||||
|
||||
def getTs(fname,sIds=None,aID="time",aDef=0.0):
|
||||
from alive_progress import alive_bar
|
||||
|
||||
if (sIds is None):
|
||||
nSteps,sIds = cntSteps(fname)
|
||||
Nt = len(sIds)
|
||||
T = np.zeros(Nt)
|
||||
CheckOrDie(fname)
|
||||
titStr = "Time series: %s"%(aID)
|
||||
|
||||
with h5py.File(fname,'r') as hf:
|
||||
if(kdefs.grpTimeCache in hf.keys()):
|
||||
if(aID in hf[kdefs.grpTimeCache]):
|
||||
T = np.asarray(hf[kdefs.grpTimeCache][aID])
|
||||
else:
|
||||
T[:] = aDef
|
||||
else:
|
||||
with alive_bar(Nt,title=titStr.ljust(kdefs.barLab),length=kdefs.barLen,bar=kdefs.barDef) as bar:
|
||||
for idx, n in enumerate(sIds):
|
||||
gId = "/Step#%d"%(n)
|
||||
T[idx] = hf[gId].attrs.get(aID,aDef)
|
||||
bar()
|
||||
return T
|
||||
|
||||
#Get shape/dimension of grid
|
||||
def getDims(fname,vID="X",doFlip=True):
|
||||
CheckOrDie(fname)
|
||||
with h5py.File(fname,'r') as hf:
|
||||
Dims = hf["/"][vID].shape
|
||||
Ds = np.array(Dims,dtype=int)
|
||||
if (doFlip):
|
||||
Ds = np.flip(Ds,axis=0)
|
||||
return Ds
|
||||
|
||||
#Get root variables
|
||||
def getRootVars(fname):
|
||||
CheckOrDie(fname)
|
||||
|
||||
with h5py.File(fname,'r') as hf:
|
||||
vIds = [str(k) for k in hf.keys() if "Step" not in str(k)]
|
||||
#Remove coordinates from list of root variables
|
||||
xyzS = ["X","Y","Z"]
|
||||
vIds = [v for v in vIds if v not in xyzS]
|
||||
|
||||
return vIds
|
||||
|
||||
#Get variables in initial Step
|
||||
def getVars(fname,smin):
|
||||
CheckOrDie(fname)
|
||||
with h5py.File(fname,'r') as hf:
|
||||
gId = "/Step#%d"%(smin)
|
||||
stp0 = hf[gId]
|
||||
vIds = [str(k) for k in stp0.keys()]
|
||||
return vIds
|
||||
|
||||
#Get variable data
|
||||
def PullVarLoc(fname,vID,s0=None,slice=(),loc=None):
|
||||
''' Pull variable data from HDF5 file
|
||||
and pass through (i,j,k) MPI rank loc
|
||||
|
||||
'''
|
||||
V = PullVar(fname,vID,s0,slice)
|
||||
return V,loc
|
||||
|
||||
#Get variable data
|
||||
def PullVar(fname,vID,s0=None,slice=()):
|
||||
''' Pull variable data from HDF5 file
|
||||
|
||||
'''
|
||||
CheckOrDie(fname)
|
||||
with h5py.File(fname,'r') as hf:
|
||||
if (s0 is None):
|
||||
V = hf[vID][slice].T
|
||||
else:
|
||||
gId = "/Step#%d"%(s0)
|
||||
V = hf[gId][vID][slice].T
|
||||
return V
|
||||
|
||||
#Get attribute data from Step#s0 or root (s0=None)
|
||||
def PullAtt(fname,vID,s0=None):
|
||||
CheckOrDie(fname)
|
||||
with h5py.File(fname,'r') as hf:
|
||||
if (s0 is None):
|
||||
Q = hf.attrs[vID]
|
||||
|
||||
else:
|
||||
gID = "/Step#%d"%(s0)
|
||||
Q = hf[gID].attrs[vID]
|
||||
return Q
|
||||
@@ -1,188 +0,0 @@
|
||||
import numpy as np
|
||||
import datetime
|
||||
import os
|
||||
import glob
|
||||
import sys
|
||||
import subprocess
|
||||
from xml.dom import minidom
|
||||
from astropy.time import Time
|
||||
import h5py
|
||||
|
||||
import kaipy.kdefs as kd
|
||||
|
||||
isotfmt = '%Y-%m-%dT%H:%M:%S.%f'
|
||||
|
||||
to_center1D = lambda A: 0.5*(A[:-1]+A[1:])
|
||||
to_center2D = lambda A: 0.25*(A[:-1,:-1]+A[1:,:-1]+A[:-1,1:]+A[1:,1:])
|
||||
to_center3D = lambda A: 0.125*(A[:-1,:-1,:-1]+A[-1:,-1:,1:]+A[-1:,1:,-1:]+A[-1:,1:,1:]
|
||||
+A[1:,:-1,:-1]+A[1:,-1:,1:]+A[1:,1:,-1:]+A[1:,1:,1:])
|
||||
|
||||
|
||||
def L_to_bVol(L, bsurf_nT=kd.EarthM0g*kd.G2nT): # L shell [Rp] to V [Rp/nT]
|
||||
"""Calculates the flux tube volume [Rp/nT] from the given L shell [Rp]
|
||||
L : L shell [Rp]
|
||||
bsurf_nT : Surface field [nT] (Default: Earth)
|
||||
"""
|
||||
colat = np.arcsin(np.sqrt(1.0/L))
|
||||
|
||||
cSum = 35*np.cos(colat) - 7*np.cos(3*colat) +(7./5.)*np.cos(5*colat) - (1./7.)*np.cos(7*colat)
|
||||
cSum /= 64.
|
||||
s8 = np.sin(colat)**8
|
||||
V = 2*cSum/s8/bsurf_nT
|
||||
return V # [Rp/nT]
|
||||
|
||||
def MJD2UT(mjd):
|
||||
""" If given single value, will return single datetime.datetime
|
||||
If given list, will return list of datetime.datetimes
|
||||
"""
|
||||
UT = Time(mjd,format='mjd').isot
|
||||
if type(UT) == str:
|
||||
return datetime.datetime.strptime(UT,isotfmt)
|
||||
else:
|
||||
return [datetime.datetime.strptime(UT[n],isotfmt) for n in range(len(UT))]
|
||||
|
||||
def getRunInfo(fdir,ftag):
|
||||
idStr = "_0000_0000_0000.gam.h5"
|
||||
isMPI = False
|
||||
Ri = 0
|
||||
Rj = 0
|
||||
Rk = 0
|
||||
fOld = os.path.join(fdir,ftag+'.h5')
|
||||
fNew = os.path.join(fdir,ftag+'.gam.h5')
|
||||
try:
|
||||
if (os.path.exists(fOld)):
|
||||
return fOld,isMPI,Ri,Rj,Rk
|
||||
if (os.path.exists(fNew)):
|
||||
return fNew,isMPI,Ri,Rj,Rk
|
||||
fIns = glob.glob(os.path.join(fdir,ftag)+'_*'+idStr)
|
||||
if (len(fIns) > 1):
|
||||
raise ValueError('Should not find more that one parallel file')
|
||||
if (len(fIns) == 0):
|
||||
raise ValueError('No MPI database found')
|
||||
else:
|
||||
isMPI = True
|
||||
fName = fIns[0]
|
||||
Ns = [int(s) for s in fName.split('_') if s.isdigit()]
|
||||
Ri = Ns[-5]
|
||||
Rj = Ns[-4]
|
||||
Rk = Ns[-3]
|
||||
return fName,isMPI,Ri,Rj,Rk
|
||||
except ValueError as ve:
|
||||
print(ve)
|
||||
sys.exit()
|
||||
|
||||
#transform from cartesian to spherical
|
||||
def xyz2rtp(phi,theta,Ax,Ay,Az):
|
||||
Ar = Ax*np.cos(phi)*np.sin(theta)+Ay*np.sin(phi)*np.sin(theta)+Az*np.cos(theta)
|
||||
Ap = -Ax*np.sin(phi)+Ay*np.cos(phi)
|
||||
At = Ax*np.cos(phi)*np.cos(theta)+Ay*np.sin(phi)*np.cos(theta)-Az*np.sin(theta)
|
||||
return Ar,At,Ap
|
||||
|
||||
# Use the Burton 1975 Formula to compute Dst from solar wind parameters
|
||||
def burtonDst(secs,n,vx,vy,vz,bx,by,bz):
|
||||
"""
|
||||
Given time in seconds, density in cm^-3, velocity in km/s and magnetic field in nT
|
||||
this function will return Dst computed from the Burton 1975 (doi: 10.1029/ja080i031p04204)
|
||||
"""
|
||||
v = np.sqrt(vx**2+vy**2+vz**2)
|
||||
b = np.sqrt(bx**2+by**2+bz**2)
|
||||
ey = 1.0e-3*vx*bz
|
||||
a = 3.6e-5
|
||||
b = 0.2
|
||||
c = 20.0
|
||||
d = -1.5e-3
|
||||
dp = -1.2e-3
|
||||
fe = d*(np.maximum(0,ey-0.5))
|
||||
pdyn = 1.6726e-27*1e6*6.248e18*n*v**2
|
||||
sqrtpdyn = np.sqrt(pdyn)
|
||||
dst = 0*pdyn
|
||||
for i in np.arange(len(dst)-1)+1:
|
||||
dst[i] = dst[i-1] + (secs[i]-secs[i-1])*(fe[i]-a*(dst[i-1]-b*sqrtpdyn[i]+c))
|
||||
return dst
|
||||
|
||||
def newellkp(secs,n,vx,vy,vz,bx,by,bz):
|
||||
"""
|
||||
Given time in seconds, density in cm^-3, velocity in km/s and magnetic field in nT
|
||||
this function will return Kp computed from the Newell 2008 (doi: 10.1029/2007ja012825)
|
||||
"""
|
||||
v = np.sqrt(vx**2+vy**2+vz**2)
|
||||
newellCoup = newellcoupling(vx,vy,vz,bx,by,bz)
|
||||
kp = np.clip(0.05+2.244e-4*newellCoup+2.844e-6*np.sqrt(n)*v**2,0,9.0)
|
||||
# Kp is three hour index so compute a three hour rolling average using convolve with first and last value extended
|
||||
window = int(3*60*60/(secs[1]-secs[0]))
|
||||
halfwindow = int(window/2)
|
||||
begin = np.ones(halfwindow)
|
||||
end = np.ones(halfwindow)
|
||||
begin[:] = kp[0]
|
||||
end[:] = kp[-1]
|
||||
extendkp = np.concatenate((begin,kp,end))
|
||||
conextendkp = np.convolve(extendkp,np.ones(window)/window,mode='same')
|
||||
return conextendkp[halfwindow:-halfwindow]
|
||||
|
||||
def newellcoupling(vx,vy,vz,bx,by,bz):
|
||||
"""
|
||||
Given density in cm^-3, velocity in km/s and magnetic field in nT
|
||||
this function will return Universial Coupling Function computed from the Newell 2007 (doi: 10.1029/2006ja012015)
|
||||
"""
|
||||
v = np.sqrt(vx**2+vy**2+vz**2)
|
||||
b = np.sqrt(bx**2+by**2+bz**2)
|
||||
thetac = np.abs(np.arctan2(by,bz))
|
||||
newcoup = np.power(v,4.0/3.0)*np.power(b,2.0/3.0)*np.power(np.sin(thetac/2.0),8.0/3.0)
|
||||
return newcoup
|
||||
|
||||
#Read SymH from bcwind file
|
||||
def GetSymH(fBC):
|
||||
with h5py.File(fBC,'r') as hf:
|
||||
mjdData = hf['MJD'][()]
|
||||
tData = hf['T'][()]
|
||||
dstData = hf['symh'][()]
|
||||
|
||||
utData = MJD2UT(mjdData)
|
||||
return utData,tData,dstData
|
||||
|
||||
def interpTSC(gridX, gridY, x, y, var):
|
||||
""" gridX/gridY: 3-element x & y grid vals (center value is closest grid point to desired interpolation point)
|
||||
x: dim1 of point of interest
|
||||
y: dim2 of point of interest
|
||||
var: 3x3 values of desired variable
|
||||
"""
|
||||
|
||||
weights = interpTSCWeights(gridX, gridY, x, y)
|
||||
|
||||
result = 0
|
||||
for i in range(3):
|
||||
for j in range(3):
|
||||
result += weights[i,j]*var[i,j]
|
||||
|
||||
return result
|
||||
|
||||
def interpTSCWeights(gridX, gridY, x, y):
|
||||
""" gridX/gridY: 3-element x & y grid vals (center value is closest grid point to desired interpolation point)
|
||||
x: dim1 of point of interest
|
||||
y: dim2 of point of interest
|
||||
"""
|
||||
|
||||
dx = np.abs(gridX[0]-gridX[1])
|
||||
dy = np.abs(gridY[0]-gridY[1])
|
||||
|
||||
eta = (x - gridX[1])/dx
|
||||
zeta = (y - gridY[1])/dy
|
||||
#print('eta : ' + str(eta))
|
||||
#print('zeta: ' + str(zeta))
|
||||
|
||||
def weight1D(eta):
|
||||
return np.array([
|
||||
0.5*(0.5-eta)**2,
|
||||
0.75 - eta**2,
|
||||
0.5*(0.5+eta)**2
|
||||
])
|
||||
|
||||
wX = weight1D(eta)
|
||||
wY = weight1D(zeta)
|
||||
|
||||
w2D = np.zeros((3,3))
|
||||
for i in range(3):
|
||||
for j in range(3):
|
||||
w2D[i,j] = wX[i]*wY[j]
|
||||
|
||||
return w2D
|
||||
765
kaipy/kaiViz.py
765
kaipy/kaiViz.py
@@ -1,765 +0,0 @@
|
||||
#Various scripts to support visualization of Kaiju data
|
||||
|
||||
from kaipy.kdefs import *
|
||||
import h5py
|
||||
import numpy as np
|
||||
import matplotlib as mpl
|
||||
import matplotlib.pyplot as plt
|
||||
from matplotlib.colors import LogNorm
|
||||
from matplotlib.colors import Normalize
|
||||
|
||||
|
||||
#Create 2D equatorial grid (Ni,Nj*2+1) from lfm/egg-style
|
||||
# def genEQGrid(fIn):
|
||||
# with h5py.File(fIn,'r') as hf:
|
||||
# Nk,Nj,Ni = hf.get("X")[()].shape
|
||||
# X3 = hf.get("X")[()].T
|
||||
# Y3 = hf.get("Y")[()].T
|
||||
# Z3 = hf.get("Z")[()].T
|
||||
# print("Ni,Nj,Nk = %d,%d,%d"%(Ni,Nj,Nk))
|
||||
# #Create grid
|
||||
# Nr = Ni-1
|
||||
# Np = 2*(Nj-1)
|
||||
# xx = np.zeros((Nr+1,Np+1))
|
||||
# yy = np.zeros((Nr+1,Np+1))
|
||||
|
||||
# for i in range(Nr+1):
|
||||
# for j in range(Nj):
|
||||
# xx[i,j] = X3[i,j,0]
|
||||
# yy[i,j] = Y3[i,j,0]
|
||||
# for j in range(Nj,Np+1):
|
||||
# jp = Np-j
|
||||
# xx[i,j] = X3[i,jp,0]
|
||||
# yy[i,j] = -Y3[i,jp,0]
|
||||
# return xx,yy
|
||||
# def getEQVar(fIn,StpN=0,vID="D"):
|
||||
# gID = "Step#%d"%(StpN)
|
||||
# with h5py.File(fIn,'r') as hf:
|
||||
# V = hf.get(gID).get(vID)[()].T
|
||||
# Ni,Nj,Nk = V.shape #Cell-centered (not node)
|
||||
# Nr = Ni
|
||||
# Np = 2*(Nj)
|
||||
# kp = (Nk)/2
|
||||
# vv = np.zeros((Nr,Np))
|
||||
# for i in range(Nr):
|
||||
# for j in range(Np):
|
||||
# if (j>=Nj):
|
||||
# jp = Np-j-1
|
||||
# vv[i,j] = V[i,jp,kp]
|
||||
# else:
|
||||
# jp = j
|
||||
# vv[i,j] = V[i,jp,0]
|
||||
# return vv
|
||||
|
||||
#Calculate equatorial Bz-D
|
||||
# def getEQBzD(xx,yy,MagM=-EarthM0g):
|
||||
# Nip,Njp = xx.shape
|
||||
# Ni = Nip-1
|
||||
# Nj = Njp-1
|
||||
|
||||
# BzD = np.zeros((Ni,Nj))
|
||||
# xxc = np.zeros((Ni,Nj))
|
||||
# yyc = np.zeros((Ni,Nj))
|
||||
|
||||
# for i in range(Ni):
|
||||
# for j in range(Nj):
|
||||
# xc = 0.25*(xx[i,j]+xx[i+1,j]+xx[i,j+1]+xx[i+1,j+1])
|
||||
# yc = 0.25*(yy[i,j]+yy[i+1,j]+yy[i,j+1]+yy[i+1,j+1])
|
||||
# xxc[i,j] = xc
|
||||
# yyc[i,j] = yc
|
||||
# r = np.sqrt(xc**2.0+yc**2.0)
|
||||
# rm5 = r**(-5.0)
|
||||
# BzD[i,j] = -r*r*MagM*rm5
|
||||
# return xxc,yyc,BzD
|
||||
|
||||
#---------------------------------
|
||||
#Matplotlib helpers
|
||||
|
||||
|
||||
def SetAx(xyBds=[-1, 1, -1, 1], ax=None, Adj='box'):
|
||||
"""Set axis plot bounds and aspect ratio.
|
||||
|
||||
Set axis plot bounds and aspect ratio.
|
||||
|
||||
Parameters
|
||||
----------
|
||||
xyBds : list of 4 float, optional, default [-1, 1, -1, 1]
|
||||
Axis limits for x and y as (xmin, xmax, ymin, ymax).
|
||||
ax: matplotlib.Axes, optional, default None
|
||||
Axes object to modify.
|
||||
Adj: str, optional, default 'box
|
||||
Specify what aspect of the plot to adjust to achieve equal aspect
|
||||
ratio.
|
||||
|
||||
Returns
|
||||
-------
|
||||
None
|
||||
"""
|
||||
# If no Axes object is specified, fetch the current Axes object.
|
||||
if ax is None:
|
||||
ax = plt.gca()
|
||||
|
||||
# Set the axis limits for x and y.
|
||||
ax.set_xlim(xyBds[0], xyBds[1])
|
||||
ax.set_ylim(xyBds[2], xyBds[3])
|
||||
|
||||
# Make the plot have an equal aspect ratio, adjusting positions as
|
||||
# allowed by Adj.
|
||||
ax.set_aspect('equal', adjustable=Adj)
|
||||
|
||||
|
||||
#Set axis labels and locations
|
||||
def SetAxLabs(Ax,xLab,yLab,doBot=True,doLeft=True,fs="medium"):
|
||||
Ax.set_xlabel(xLab,fontsize=fs)
|
||||
Ax.set_ylabel(yLab,fontsize=fs)
|
||||
if (not doBot):
|
||||
Ax.xaxis.tick_top()
|
||||
Ax.xaxis.set_label_position('top')
|
||||
if (not doLeft):
|
||||
Ax.yaxis.tick_right()
|
||||
Ax.yaxis.set_label_position('right')
|
||||
|
||||
#Kill labels if not string is None
|
||||
if (xLab is None):
|
||||
Ax.xaxis.label.set_visible(False)
|
||||
Ax.xaxis.set_visible(False)
|
||||
plt.setp(Ax.get_xticklabels(),visible=False)
|
||||
|
||||
if (yLab is None):
|
||||
Ax.yaxis.label.set_visible(False)
|
||||
Ax.yaxis.set_visible(False)
|
||||
plt.setp(Ax.get_yticklabels(),visible=False)
|
||||
|
||||
#Set X axis to labels to well formatted date time
|
||||
def SetAxDate(Ax,fmt='%H:%M \n%Y-%m-%d'):
|
||||
Ax.xaxis_date()
|
||||
Ax.xaxis.set_major_formatter(mpl.dates.DateFormatter(fmt))
|
||||
|
||||
#Adds 2D earth w/ dawn/dusk
|
||||
def addEarth2D(Re=1, angle=-90, ax=None):
|
||||
from matplotlib.patches import Wedge
|
||||
|
||||
if ax is None:
|
||||
ax = plt.gca()
|
||||
colors=('w','k')
|
||||
center = 0
|
||||
theta1, theta2 = angle, angle + 180
|
||||
|
||||
w1 = Wedge(center, Re,-90,90, fc=colors[0],ec='k')
|
||||
w2 = Wedge(center, Re, 90, -90, fc=colors[1],ec='k')
|
||||
for wedge in [w1, w2]:
|
||||
ax.add_artist(wedge)
|
||||
return [w1, w2]
|
||||
#Add inner cutout
|
||||
def DrawCut(Rin=2.5,ax=None):
|
||||
from matplotlib.patches import Wedge
|
||||
if ax is None:
|
||||
ax = plt.gca()
|
||||
w1 = Wedge(0,Rin,0,360,fc=None,ec='k')
|
||||
ax.add_artist(w1)
|
||||
return w1
|
||||
|
||||
#Take cell-centered polar values and add extra phi layer
|
||||
#Useful for contour plots through +X
|
||||
def reWrap(V):
|
||||
Ni,Nj = V.shape
|
||||
Vp = np.zeros((Ni,Nj+1))
|
||||
Vp[:,0:Nj] = V
|
||||
Vp[:,-1] = V[:,0]
|
||||
return Vp
|
||||
|
||||
#Image files
|
||||
#Wrapper to save (and trim) figure
|
||||
def savePic(fOut,dpiQ=300,doTrim=True,bLenX=20,bLenY=None,doClose=False,doEps=False,saveFigure=None):
|
||||
#Start by saving
|
||||
import matplotlib.pyplot as plt
|
||||
if (doEps):
|
||||
if saveFigure is None:
|
||||
plt.savefig(fOut,dpi=dpiQ,format='eps')
|
||||
else:
|
||||
saveFigure.savefig(fOut,dpi=dpiQ,format='eps')
|
||||
else:
|
||||
if saveFigure is None:
|
||||
plt.savefig(fOut,dpi=dpiQ)
|
||||
else:
|
||||
saveFigure.savefig(fOut,dpi=dpiQ)
|
||||
if (doTrim):
|
||||
trimFig(fOut,bLenX,bLenY)
|
||||
if (doClose):
|
||||
if saveFigure is None:
|
||||
plt.close('all')
|
||||
else:
|
||||
plt.close(saveFigure)
|
||||
|
||||
#Use imagemagick to trim whitespace off figure
|
||||
#doEven: Guarantee even number of pixels in X/Y
|
||||
def trimFig(fName,bLenX=20,bLenY=None,doEven=True):
|
||||
import os
|
||||
if (bLenY is None):
|
||||
bLenY = bLenX
|
||||
|
||||
ComS = 'convert -trim -border %dx%d -bordercolor "#FFFFFF" '%(bLenX,bLenY) + fName + ' ' + fName
|
||||
os.system(ComS)
|
||||
|
||||
if (doEven):
|
||||
Nx,Ny = picSz(fName)
|
||||
#print(Nx,Ny)
|
||||
while ( (Nx % 2) != 0 ):
|
||||
#print("Shaving X")
|
||||
ShaveX(fName)
|
||||
Nx,Ny = picSz(fName)
|
||||
#print('\t%d,%d'%(Nx,Ny))
|
||||
|
||||
while ( (Ny % 2) != 0 ):
|
||||
#print("Shaving Y")
|
||||
ShaveY(fName)
|
||||
Nx,Ny = picSz(fName)
|
||||
#print('\t%d,%d'%(Nx,Ny))
|
||||
|
||||
Nx,Ny = picSz(fName)
|
||||
if ( ((Nx % 2) != 0) or ((Ny % 2) != 0) ):
|
||||
print("Parity failure on pic sizing")
|
||||
print(Nx,Ny)
|
||||
|
||||
def picSz(fName):
|
||||
from PIL import Image
|
||||
with Image.open(fName) as img:
|
||||
Nx,Ny = img.size
|
||||
return Nx,Ny
|
||||
|
||||
def ShaveX(fName):
|
||||
import os
|
||||
ComS = 'convert -crop -1+0 +repage ' + fName + ' ' + fName
|
||||
os.system(ComS)
|
||||
def ShaveY(fName):
|
||||
import os
|
||||
ComS = 'convert -crop +0-1 +repage ' + fName + ' ' + fName
|
||||
os.system(ComS)
|
||||
|
||||
#---------------------------------
|
||||
#Create colorbar with specified midpoint (grabbed from stack overflow)
|
||||
class MidpointNormalize(Normalize):
|
||||
def __init__(self, vmin=None, vmax=None, midpoint=None, clip=False):
|
||||
self.midpoint = midpoint
|
||||
Normalize.__init__(self, vmin, vmax, clip)
|
||||
|
||||
def __call__(self, value, clip=None):
|
||||
# I'm ignoring masked values and all kinds of edge cases to make a
|
||||
# simple example...
|
||||
x, y = [self.vmin, self.midpoint, self.vmax], [0, 0.5, 1]
|
||||
return np.ma.masked_array(np.interp(value, x, y))
|
||||
|
||||
#Create norm object for MPL
|
||||
def genNorm(vMin,vMax=None,doLog=False,doSymLog=False,midP=None,linP=1.0):
|
||||
from matplotlib.colors import LogNorm
|
||||
from matplotlib.colors import Normalize
|
||||
from matplotlib.colors import SymLogNorm
|
||||
if (vMax is None):
|
||||
vMin = -np.abs(vMin)
|
||||
vMax = np.abs(vMin)
|
||||
if (midP is None):
|
||||
doMid = False
|
||||
else:
|
||||
doMid = True
|
||||
|
||||
if (doMid):
|
||||
vN = MidpointNormalize(vmin=vMin,vmax=vMax,midpoint=midP)
|
||||
elif (doLog):
|
||||
vN = LogNorm(vmin=vMin,vmax=vMax)
|
||||
elif (doSymLog):
|
||||
vN = SymLogNorm(linthresh=linP,vmin=vMin,vmax=vMax,base=10)
|
||||
else:
|
||||
vN = Normalize(vmin=vMin,vmax=vMax)
|
||||
|
||||
return vN
|
||||
|
||||
#Create colorbar object into specified axis
|
||||
def genCB(AxCB,vN,cbT="Title",cM="viridis",doVert=False,cbSz="medium",Ntk=None):
|
||||
from matplotlib import ticker
|
||||
|
||||
if (doVert):
|
||||
cbOr = "vertical"
|
||||
else:
|
||||
cbOr = "horizontal"
|
||||
cmData = plt.get_cmap(cM)
|
||||
cb = mpl.colorbar.ColorbarBase(AxCB,cmap=cmData,norm=vN,orientation=cbOr)
|
||||
if (Ntk is not None):
|
||||
cb.locator = ticker.MaxNLocator(nbins=Ntk)
|
||||
cb.update_ticks()
|
||||
|
||||
cb.set_label(cbT,fontsize=cbSz)
|
||||
cb.ax.tick_params(labelsize=cbSz)
|
||||
return cb
|
||||
|
||||
def labelStr(data, key, vecComp):
|
||||
vecLabel = ['x', 'y', 'z']
|
||||
if key == "Velocity":
|
||||
key = "Speed"
|
||||
if vecComp < 3 and vecComp > -1:
|
||||
label = (
|
||||
data['GAMERA_' + key].attrs['AXISLABEL'] +
|
||||
vecLabel[vecComp] + ' [' +
|
||||
data['GAMERA_' + key].attrs['UNITS'].decode() + ']'
|
||||
)
|
||||
else:
|
||||
key_name = "GAMERA_" + key
|
||||
label = data[key_name].attrs['AXISLABEL'] + ' [' + data[key_name].attrs['UNITS'].decode() + ']'
|
||||
return label
|
||||
|
||||
|
||||
def itemPlot(Ax,data,key,plotNum,numPlots,vecComp=-1):
|
||||
#print(key,vecComp)
|
||||
if -1 == vecComp:
|
||||
# if key == "Br":
|
||||
# # Plot a horizontal line at Br=0. This indicates passage of the
|
||||
# # heliospheric current sheet.
|
||||
# Ax.axhline([0], linestyle="--", color="black")
|
||||
# <HACK>
|
||||
# if key == "Density":
|
||||
# # Reduce the density vertical scale.
|
||||
# Ax.set_ylim(0, 50) # cm**-3
|
||||
# </HACK>
|
||||
if key == "Velocity":
|
||||
maskedData = np.ma.masked_where(
|
||||
data["GAMERA_inDom"][:]==0.0,
|
||||
data[key].flatten()[0]["VR"][:]
|
||||
)
|
||||
maskedGamera = np.ma.masked_where(
|
||||
data["GAMERA_inDom"][:]==0.0, data['GAMERA_Speed'][:]
|
||||
)
|
||||
else:
|
||||
maskedData = np.ma.masked_where(
|
||||
data["GAMERA_inDom"][:]==0.0, data[key][:]
|
||||
)
|
||||
maskedGamera = np.ma.masked_where(
|
||||
data["GAMERA_inDom"][:]==0.0, data['GAMERA_' + key][:]
|
||||
)
|
||||
Ax.plot(data['Epoch_bin'],maskedData)
|
||||
Ax.plot(data['Epoch_bin'],maskedGamera)
|
||||
else:
|
||||
maskedData = np.ma.masked_where(data["GAMERA_inDom"][:]==0.0,
|
||||
data[key][:,vecComp])
|
||||
Ax.plot(data['Epoch_bin'],maskedData)
|
||||
maskedGamera = np.ma.masked_where(data["GAMERA_inDom"][:]==0.0,
|
||||
data['GAMERA_'+key][:,vecComp])
|
||||
Ax.plot(data['Epoch_bin'],maskedGamera)
|
||||
if (plotNum % 2) == 0:
|
||||
left = True
|
||||
else:
|
||||
left = False
|
||||
label = labelStr(data, key,vecComp)
|
||||
if plotNum == (numPlots-1):
|
||||
SetAxLabs(Ax,'UT',label,doLeft=left)
|
||||
SetAxDate(Ax)
|
||||
else:
|
||||
SetAxLabs(Ax,None,label,doLeft=left)
|
||||
return
|
||||
|
||||
|
||||
def compPlot(plotname,scId,data):
|
||||
|
||||
numPlots = 0
|
||||
variables_to_plot = []
|
||||
keys = data.keys()
|
||||
#print(keys)
|
||||
if 'Density' in keys:
|
||||
numPlots = numPlots + 1
|
||||
variables_to_plot.append('Density')
|
||||
if 'Pressue' in keys:
|
||||
numPlots = numPlots + 1
|
||||
variables_to_plot.append('Pressue')
|
||||
if 'Temperature' in keys:
|
||||
numPlots = numPlots + 1
|
||||
variables_to_plot.append('Temperature')
|
||||
if 'MagneticField' in keys:
|
||||
numPlots = numPlots + 3
|
||||
variables_to_plot.append('MagneticField')
|
||||
if 'Velocity' in keys:
|
||||
numPlots = numPlots + 3
|
||||
variables_to_plot.append('Velocity')
|
||||
|
||||
figsize = (10,10)
|
||||
fig = plt.figure(figsize=figsize)
|
||||
gs = fig.add_gridspec(numPlots,1)
|
||||
plotNum = 0
|
||||
for key in variables_to_plot:
|
||||
#print('Plotting',key)
|
||||
if 'MagneticField' == key or 'Velocity' == key:
|
||||
doVecPlot = True
|
||||
else:
|
||||
doVecPlot = False
|
||||
if 0 == plotNum:
|
||||
Ax1 = fig.add_subplot(gs[plotNum,0])
|
||||
if doVecPlot:
|
||||
#print('key',key,'plotNum',plotNum)
|
||||
itemPlot(Ax1,data,key,plotNum,numPlots,vecComp=0)
|
||||
plotNum = plotNum + 1
|
||||
Ax = fig.add_subplot(gs[plotNum,0],sharex=Ax1)
|
||||
itemPlot(Ax,data,key,plotNum,numPlots,vecComp=1)
|
||||
plotNum = plotNum + 1
|
||||
Ax = fig.add_subplot(gs[plotNum,0],sharex=Ax1)
|
||||
itemPlot(Ax,data,key,plotNum,numPlots,vecComp=2)
|
||||
plotNum = plotNum + 1
|
||||
else:
|
||||
#print('key',key,'plotNum',plotNum)
|
||||
itemPlot(Ax1,data,key,plotNum,numPlots)
|
||||
plotNum = plotNum + 1
|
||||
else:
|
||||
Ax = fig.add_subplot(gs[plotNum,0],sharex=Ax1)
|
||||
if doVecPlot:
|
||||
#print('key',key,'plotNum',plotNum)
|
||||
itemPlot(Ax,data,key,plotNum,numPlots,vecComp=0)
|
||||
plotNum = plotNum + 1
|
||||
Ax = fig.add_subplot(gs[plotNum,0],sharex=Ax1)
|
||||
itemPlot(Ax,data,key,plotNum,numPlots,vecComp=1)
|
||||
plotNum = plotNum + 1
|
||||
Ax = fig.add_subplot(gs[plotNum,0],sharex=Ax1)
|
||||
itemPlot(Ax,data,key,plotNum,numPlots,vecComp=2)
|
||||
plotNum = plotNum + 1
|
||||
else:
|
||||
#print('key',key,'plotNum',plotNum)
|
||||
itemPlot(Ax,data,key,plotNum,numPlots)
|
||||
plotNum = plotNum + 1
|
||||
|
||||
Ax1.legend([scId,'GAMERA'],loc='best')
|
||||
Ax1.set_title(plotname)
|
||||
plt.subplots_adjust(hspace=0)
|
||||
|
||||
savePic(plotname, doClose=True)
|
||||
|
||||
def compPlot(plotname,scId,data):
|
||||
|
||||
numPlots = 0
|
||||
keysToPlot = []
|
||||
keys = data.keys()
|
||||
#print(keys)
|
||||
if 'Density' in keys:
|
||||
numPlots = numPlots + 1
|
||||
keysToPlot.append('Density')
|
||||
if 'Pressue' in keys:
|
||||
numPlots = numPlots + 1
|
||||
keysToPlot.append('Pressue')
|
||||
if 'Temperature' in keys:
|
||||
numPlots = numPlots + 1
|
||||
keysToPlot.append('Temperature')
|
||||
if 'MagneticField' in keys:
|
||||
numPlots = numPlots + 3
|
||||
keysToPlot.append('MagneticField')
|
||||
if 'Velocity' in keys:
|
||||
numPlots = numPlots + 3
|
||||
keysToPlot.append('Velocity')
|
||||
|
||||
figsize = (10,10)
|
||||
fig = plt.figure(figsize=figsize)
|
||||
gs = fig.add_gridspec(numPlots,1)
|
||||
plotNum = 0
|
||||
for key in keysToPlot:
|
||||
#print('Plotting',key)
|
||||
if 'MagneticField' == key or 'Velocity' == key:
|
||||
doVecPlot = True
|
||||
else:
|
||||
doVecPlot = False
|
||||
if 0 == plotNum:
|
||||
Ax1 = fig.add_subplot(gs[plotNum,0])
|
||||
if doVecPlot:
|
||||
#print('key',key,'plotNum',plotNum)
|
||||
itemPlot(Ax1,data,key,plotNum,numPlots,vecComp=0)
|
||||
plotNum = plotNum + 1
|
||||
Ax = fig.add_subplot(gs[plotNum,0],sharex=Ax1)
|
||||
itemPlot(Ax,data,key,plotNum,numPlots,vecComp=1)
|
||||
plotNum = plotNum + 1
|
||||
Ax = fig.add_subplot(gs[plotNum,0],sharex=Ax1)
|
||||
itemPlot(Ax,data,key,plotNum,numPlots,vecComp=2)
|
||||
plotNum = plotNum + 1
|
||||
else:
|
||||
#print('key',key,'plotNum',plotNum)
|
||||
itemPlot(Ax1,data,key,plotNum,numPlots)
|
||||
plotNum = plotNum + 1
|
||||
else:
|
||||
Ax = fig.add_subplot(gs[plotNum,0],sharex=Ax1)
|
||||
if doVecPlot:
|
||||
#print('key',key,'plotNum',plotNum)
|
||||
itemPlot(Ax,data,key,plotNum,numPlots,vecComp=0)
|
||||
plotNum = plotNum + 1
|
||||
Ax = fig.add_subplot(gs[plotNum,0],sharex=Ax1)
|
||||
itemPlot(Ax,data,key,plotNum,numPlots,vecComp=1)
|
||||
plotNum = plotNum + 1
|
||||
Ax = fig.add_subplot(gs[plotNum,0],sharex=Ax1)
|
||||
itemPlot(Ax,data,key,plotNum,numPlots,vecComp=2)
|
||||
plotNum = plotNum + 1
|
||||
else:
|
||||
#print('key',key,'plotNum',plotNum)
|
||||
itemPlot(Ax,data,key,plotNum,numPlots)
|
||||
plotNum = plotNum + 1
|
||||
|
||||
Ax1.legend([scId,'GAMERA'],loc='best')
|
||||
Ax1.set_title(plotname)
|
||||
plt.subplots_adjust(hspace=0)
|
||||
|
||||
savePic(plotname)
|
||||
|
||||
def trajPlot(plotname,scId,data,toRe):
|
||||
figsize = (15,5)
|
||||
# Create the figure in-memory.
|
||||
mpl.use("AGG")
|
||||
fig = plt.figure(figsize=figsize)
|
||||
gs = fig.add_gridspec(1,3)
|
||||
Ax1 = fig.add_subplot(gs[0,0])
|
||||
Ax2 = fig.add_subplot(gs[0,1])
|
||||
Ax3 = fig.add_subplot(gs[0,2])
|
||||
Ax1.plot(data['Ephemeris'][:,0]*toRe,data['Ephemeris'][:,1]*toRe)
|
||||
Ax2.plot(data['Ephemeris'][:,0]*toRe,data['Ephemeris'][:,2]*toRe)
|
||||
Ax3.plot(data['Ephemeris'][:,1]*toRe,data['Ephemeris'][:,2]*toRe)
|
||||
Ax1.set_title('XY SM')
|
||||
Ax2.set_title('XZ SM')
|
||||
Ax3.set_title('YZ SM')
|
||||
titlestr = (scId + ' - ' + data['Epoch_bin'][0].strftime('%m/%d/%Y - %H:%M:%S') + ' to ' +
|
||||
data['Epoch_bin'][-1].strftime('%m/%d/%Y - %H:%M:%S'))
|
||||
fig.suptitle(titlestr)
|
||||
savePic(plotname, doClose=True)
|
||||
|
||||
|
||||
def get_aspect(ax):
|
||||
"""Get current aspect ratio of ax
|
||||
"""
|
||||
from operator import sub
|
||||
# Total figure size
|
||||
figW, figH = ax.get_figure().get_size_inches()
|
||||
# Axis size on figure
|
||||
_, _, w, h = ax.get_position().bounds
|
||||
# Ratio of display units
|
||||
disp_ratio = (figH * h) / (figW * w)
|
||||
# Ratio of data units
|
||||
# Negative over negative because of the order of subtraction
|
||||
data_ratio = sub(*ax.get_ylim()) / sub(*ax.get_xlim())
|
||||
|
||||
return disp_ratio #/ data_ratio
|
||||
|
||||
|
||||
# Methods specific for comparing gamhelio output to data from heliospheric
|
||||
# spacecraft.
|
||||
|
||||
|
||||
def helio_labelStr(data, key, vecComp):
|
||||
label = (
|
||||
data['GAMHELIO_' + key].attrs['AXISLABEL'] +
|
||||
' [' + data['GAMHELIO_' + key].attrs['UNITS'] + ']'
|
||||
)
|
||||
return label
|
||||
|
||||
|
||||
def helioItemPlot_new(Ax, sc_id, data, key, plotNum, numPlots, show_zero=False):
|
||||
"""Plot a single variable for the comparison plot.
|
||||
|
||||
Plot a single variable for the comparison plot.
|
||||
|
||||
Parameters
|
||||
----------
|
||||
Ax: matplotlib.axes._subplots.AxesSubplot
|
||||
Matplotlib axis for plot.
|
||||
data: spacepy.datamodel.SpaceData
|
||||
Object containing the measured spacecraft data.
|
||||
key: str
|
||||
Name of variable to plot.
|
||||
plotNum: int
|
||||
Position of plot in sequence of plots.
|
||||
numPlots: int
|
||||
Number of plots in sequence.
|
||||
show_zero ": bool, default False
|
||||
Set to True to show a black dashed line at the 0 level for the variable.
|
||||
|
||||
Returns
|
||||
-------
|
||||
None
|
||||
"""
|
||||
# Extract the times and values which fall within the gamhelio simulation
|
||||
# domain.
|
||||
t = np.ma.masked_where(
|
||||
data["GAMHELIO_inDom"][:] == 0.0, data["Ephemeris_time"][:]
|
||||
)
|
||||
observed = None
|
||||
if key in data:
|
||||
observed = np.ma.masked_where(
|
||||
data["GAMHELIO_inDom"][:] == 0.0, data[key][:]
|
||||
)
|
||||
# gamhelio results should always be available.
|
||||
predicted = np.ma.masked_where(
|
||||
data["GAMHELIO_inDom"][:] == 0.0, data["GAMHELIO_" + key][:]
|
||||
)
|
||||
|
||||
# Show a black dotted line at y = 0 if requested.
|
||||
if show_zero:
|
||||
Ax.axhline(y=0, linestyle="--", color="black")
|
||||
|
||||
# Plot the observed and predicted data for the current variable.
|
||||
# if key in data:
|
||||
if observed is not None:
|
||||
Ax.plot(t, observed)
|
||||
else:
|
||||
fontsize = 18
|
||||
Ax.plot(t, [None]*len(t))
|
||||
Ax.text(
|
||||
0.5, 0.5, "No spacecraft data available.",
|
||||
transform=Ax.transAxes,
|
||||
ha="center", va="center", fontsize=fontsize, color="darkgrey"
|
||||
)
|
||||
Ax.plot(t, predicted)
|
||||
|
||||
# Even-numbered plots (1-based) show the y-axis label on the left.
|
||||
left = False
|
||||
if plotNum % 2 == 1:
|
||||
left = True
|
||||
|
||||
# Compute the y-axis label string.
|
||||
label = helio_labelStr(data, key, vecComp=-1)
|
||||
|
||||
# Show the x-axis on the last plot.
|
||||
if plotNum == numPlots:
|
||||
SetAxLabs(Ax, "UT", label, doLeft=left)
|
||||
SetAxDate(Ax)
|
||||
else:
|
||||
SetAxLabs(Ax, None, label, doLeft=left)
|
||||
|
||||
# Add the shared legend to the first plot.
|
||||
if plotNum == 1:
|
||||
Ax.legend([sc_id, "GAMHELIO"], loc="best")
|
||||
|
||||
|
||||
def helioCompPlot_new(plot_file_path, sc_id, sc_data):
|
||||
"""Create comparison plots for heliospheric results.
|
||||
|
||||
Create comparison plots for heliospheric results and save the plots to a
|
||||
file. The plots will compare simulation results to measured spacecraft
|
||||
data. The compared variables are radial velocity, radial magnetic field,
|
||||
number density, and temperature.
|
||||
|
||||
Parameters
|
||||
----------
|
||||
plotname : str
|
||||
Path to file to hold plot image.
|
||||
scId : str
|
||||
ID string for spacecraft.
|
||||
data : spacepy.datamodel.SpaceData
|
||||
The current spacecraft and model data
|
||||
|
||||
Returns
|
||||
-------
|
||||
None
|
||||
"""
|
||||
# Determine which data are available to plot.
|
||||
variables_to_plot = ["Speed", "Br", "Density", "Temperature"]
|
||||
|
||||
# Compute the number of variables to plot.
|
||||
n_plots = len(variables_to_plot)
|
||||
|
||||
# Create the figure in memory.
|
||||
mpl.use("AGG")
|
||||
|
||||
# Create the figure.
|
||||
HELIO_COMP_PLOT_FIGSIZE = (10, 10)
|
||||
fig = plt.figure(figsize=HELIO_COMP_PLOT_FIGSIZE)
|
||||
|
||||
# Plot each variable in its own subplot.
|
||||
for i in range(n_plots):
|
||||
plotNum = i + 1
|
||||
variable_name = variables_to_plot[i]
|
||||
show_zero = False
|
||||
if variable_name == "Br":
|
||||
show_zero = True
|
||||
ax = plt.subplot(n_plots, 1, plotNum)
|
||||
helioItemPlot_new(
|
||||
ax, sc_id, sc_data, variable_name,
|
||||
plotNum, n_plots, show_zero=show_zero
|
||||
)
|
||||
|
||||
# Use the plot file path as the figure title.
|
||||
fig.suptitle(plot_file_path)
|
||||
|
||||
# Stack the plots directly on top of each other.
|
||||
plt.subplots_adjust(hspace=0)
|
||||
|
||||
# Save the figure.
|
||||
savePic(plot_file_path, doClose=True)
|
||||
|
||||
|
||||
def helioTrajPlot(plot_file_path, sc_id, sc_data):
|
||||
"""Create a set of trajectory plots for a heliospheric spacecraft.
|
||||
|
||||
Create a set of trajectory plots for a heliospheric spacecraft.
|
||||
These plots are created in the original spacecraft frame.
|
||||
|
||||
Parameters
|
||||
----------
|
||||
plot_name: str
|
||||
Path to plot file.
|
||||
scId: str
|
||||
Name of spacecraft.
|
||||
data: spacepy.datamodel.SpaceData
|
||||
Object containing spacecraft data.
|
||||
|
||||
Returns
|
||||
-------
|
||||
None
|
||||
"""
|
||||
# Set the figure size (inches)
|
||||
figsize = (15, 5)
|
||||
|
||||
# Create the figure in-memory.
|
||||
mpl.use("AGG")
|
||||
fig = plt.figure(figsize=figsize)
|
||||
|
||||
# Create a grid for the sin-plots.
|
||||
gs = fig.add_gridspec(1, 3)
|
||||
ax1 = fig.add_subplot(gs[0, 0])
|
||||
ax2 = fig.add_subplot(gs[0, 1])
|
||||
ax3 = fig.add_subplot(gs[0, 2])
|
||||
|
||||
# Plot the components against each other.
|
||||
if sc_id == "ACE":
|
||||
X = sc_data["Ephemeris"][:, 0]
|
||||
Y = sc_data["Ephemeris"][:, 1]
|
||||
Z = sc_data["Ephemeris"][:, 2]
|
||||
ax1.plot(X, Y)
|
||||
ax1.set_xlabel("GSE X (km)")
|
||||
ax1.set_ylabel("GSE Y (km)")
|
||||
ax2.plot(X, Z)
|
||||
ax2.set_xlabel("GSE X (km)")
|
||||
ax2.set_ylabel("GSE Z (km)")
|
||||
ax3.plot(Y, Z)
|
||||
ax3.set_xlabel("GSE Y (km)")
|
||||
ax3.set_ylabel("GSE Z (km)")
|
||||
fig.subplots_adjust(wspace=0.25)
|
||||
# elif sc_id == "Parker_Solar_Probe":
|
||||
# ax1.plot(sc_data["heliographicLongitude"][:], sc_data["radialDistance"][:])
|
||||
# ax1.set_xlabel("HGI longitude (deg)")
|
||||
# ax1.set_ylabel("HGI radius ($R_{sun})$")
|
||||
# ax2.plot(sc_data["heliographicLatitude"][:], sc_data["radialDistance"][:])
|
||||
# ax2.set_xlabel("HGI latitude (deg)")
|
||||
# ax2.set_ylabel("HGI radius ($R_{sun})$")
|
||||
# ax3.plot(sc_data["heliographicLongitude"][:], sc_data["heliographicLatitude"][:])
|
||||
# ax3.set_xlabel("HGI longitude (deg)")
|
||||
# ax3.set_ylabel("HGI latitude (deg)$")
|
||||
# elif sc_id == "STEREO_A":
|
||||
# ax1.plot(sc_data["HGI_LON"][:], sc_data["RAD_AU"][:])
|
||||
# ax1.set_xlabel("HGI longitude (deg)")
|
||||
# ax1.set_ylabel("HGI radius ($R_{sun})$")
|
||||
# ax2.plot(sc_data["HGI_LAT"][:], sc_data["RAD_AU"][:])
|
||||
# ax2.set_xlabel("HGI latitude (deg)")
|
||||
# ax2.set_ylabel("HGI radius ($R_{sun})$")
|
||||
# ax3.plot(sc_data["HGI_LON"][:], sc_data["HGI_LAT"][:])
|
||||
# ax3.set_xlabel("HGI longitude (deg)")
|
||||
# ax3.set_ylabel("HGI latitude (deg)$")
|
||||
else:
|
||||
raise TypeError
|
||||
|
||||
# Apply the overall title.
|
||||
title = (
|
||||
sc_id + " - " +
|
||||
sc_data["Ephemeris_Epoch"][0].strftime("%m/%d/%Y - %H:%M:%S") +
|
||||
" to " +
|
||||
sc_data["Ephemeris_Epoch"][-1].strftime("%m/%d/%Y - %H:%M:%S")
|
||||
)
|
||||
fig.suptitle(title)
|
||||
|
||||
# Save the figure to a file.
|
||||
savePic(plot_file_path, doClose=True)
|
||||
@@ -1,93 +0,0 @@
|
||||
import os
|
||||
import json
|
||||
|
||||
#Packages needed to handle variable types
|
||||
import numpy as np
|
||||
import datetime
|
||||
|
||||
dtformat = "%Y-%m-%dT%H:%M:%SZ"
|
||||
|
||||
#======
|
||||
#Custom handlers for non-standard types
|
||||
#======
|
||||
|
||||
#TODO: Handle saving/loading attributes for hdf5 data
|
||||
class CustomEncoder(json.JSONEncoder):
|
||||
def default(self, obj):
|
||||
if isinstance(obj, (datetime.time, datetime.datetime)):
|
||||
return obj.strftime(dtformat)
|
||||
|
||||
if isinstance(obj, np.ndarray):
|
||||
return {'shape': obj.shape, 'data': obj.tolist()}
|
||||
|
||||
#Handling annoying numpy types
|
||||
if isinstance(obj, np.float32):
|
||||
return "_f32_{:.16f}".format(obj)
|
||||
if isinstance(obj, np.int64):
|
||||
return "_i64_{}".format(obj)
|
||||
|
||||
return json.JSONEncoder.default(self, obj)
|
||||
|
||||
def customhook(dct):
|
||||
for key in dct.keys():
|
||||
#Handle datetime
|
||||
try:
|
||||
datetime.datetime.strptime(dct[key][0], dtformat)
|
||||
#If we're still here, it worked
|
||||
#So go ahead and replace this whole list with the proper datetime objects
|
||||
newlist = [datetime.datetime.strptime(dtStr, dtformat) for dtStr in dct[key]]
|
||||
dct[key] = newlist
|
||||
except:
|
||||
pass
|
||||
|
||||
#Handle numpy arrays
|
||||
try:
|
||||
if 'shape' in dct[key].keys():
|
||||
shape = tuple(dct[key]['shape'])
|
||||
newdata = np.array(dct[key]['data']).reshape(shape)
|
||||
dct[key] = newdata
|
||||
except:
|
||||
pass
|
||||
|
||||
#Handle numpy base variable types
|
||||
try:
|
||||
if type(dct[key]) == str and '_f32_' in dct[key]:
|
||||
dct[key] = np.float32(dct[key].split('_f32_')[1])
|
||||
if type(dct[key]) == str and '_i64_' in dct[key]:
|
||||
dct[key] = np.int64(dct[key].split('_i64_')[1])
|
||||
except:
|
||||
pass
|
||||
|
||||
return dct
|
||||
|
||||
#======
|
||||
#Main functions
|
||||
#======
|
||||
def dump(fname, data, action='w'):
|
||||
"""Store data [dict] in file fname
|
||||
action: (over)'w'rite or 'a'ppend
|
||||
"""
|
||||
with open(fname, action) as jfile:
|
||||
json.dump(data, jfile, indent=4, cls=CustomEncoder)
|
||||
|
||||
def load(fname):
|
||||
#Pull data[dict] from file
|
||||
|
||||
if not os.path.exists(fname):
|
||||
print("File " + fname + " doesn't exist, can't load json")
|
||||
return
|
||||
|
||||
with open(fname, 'r') as jfile:
|
||||
data = json.load(jfile, object_hook=customhook)
|
||||
|
||||
return data
|
||||
|
||||
def dumps(data,noIndent=False):
|
||||
#Returns a string with the given dictionary in json format
|
||||
if noIndent:
|
||||
return json.dumps(data,cls=CustomEncoder)
|
||||
else:
|
||||
return json.dumps(data,indent=4,cls=CustomEncoder)
|
||||
def loads(dataString):
|
||||
#Returns a dictionary from the provided string if its contents are proper json format
|
||||
return json.loads(dataString, object_hook=customhook)
|
||||
207
kaipy/kaixdmf.py
207
kaipy/kaixdmf.py
@@ -1,207 +0,0 @@
|
||||
#Various routines to help scripts that create XMF files from H5 data
|
||||
import numpy as np
|
||||
import h5py
|
||||
import kaipy.kaiH5 as kh5
|
||||
import xml.etree.ElementTree as et
|
||||
import kaipy.kdefs as kdefs
|
||||
#Add grid info to step
|
||||
#Geom is topology subelement, iDims is grid size string
|
||||
def AddGrid(fname,Geom,iDims,coordStrs):
|
||||
|
||||
for coordStr in coordStrs:
|
||||
xC = et.SubElement(Geom,"DataItem")
|
||||
xC.set("Dimensions",iDims)
|
||||
xC.set("NumberType","Float")
|
||||
xC.set("Precision","4")
|
||||
xC.set("Format","HDF")
|
||||
|
||||
text = fname+":/"+coordStr
|
||||
xC.text = text
|
||||
|
||||
#Add data to slice
|
||||
def AddData(Grid,fname,vID,vLoc,xDims,s0=None):
|
||||
if (vLoc != 'Other'):
|
||||
#Add attribute
|
||||
vAtt = et.SubElement(Grid,"Attribute")
|
||||
vAtt.set("Name",vID)
|
||||
vAtt.set("AttributeType","Scalar")
|
||||
vAtt.set("Center",vLoc)
|
||||
#Add data item
|
||||
aDI = et.SubElement(vAtt,"DataItem")
|
||||
aDI.set("Dimensions",xDims)
|
||||
aDI.set("NumberType","Float")
|
||||
aDI.set("Precision","4")
|
||||
aDI.set("Format","HDF")
|
||||
if (s0 is None):
|
||||
aDI.text ="%s:/%s"%(fname,vID)
|
||||
else:
|
||||
aDI.text = "%s:/Step#%d/%s"%(fname,s0,vID)
|
||||
|
||||
#Add data item to passed element
|
||||
def AddDI(elt,h5F,nStp,cDims,vId):
|
||||
aDI = et.SubElement(elt,"DataItem")
|
||||
aDI.set("Dimensions",cDims)
|
||||
aDI.set("NumberType","Float")
|
||||
aDI.set("Precision","4")
|
||||
aDI.set("Format","HDF")
|
||||
if (nStp>=0):
|
||||
aDI.text = "%s:/Step#%d/%s"%(h5F,nStp,vId)
|
||||
else:
|
||||
aDI.text ="%s:/%s"%(h5F,vId)
|
||||
|
||||
#Get root variables
|
||||
def getRootVars(fname,gDims):
|
||||
#Dims = kh5.getDims(fname,doFlip=False) #Do kji ordering
|
||||
with h5py.File(fname,'r') as hf:
|
||||
vIds = []
|
||||
vLocs = []
|
||||
for k in hf.keys():
|
||||
#Don't include stuff that starts with step or X,Y,Z
|
||||
vID = str(k)
|
||||
doV = True
|
||||
if ("Step" in vID or kdefs.grpTimeCache in vID ):
|
||||
doV = False
|
||||
if ((vID == "X") or (vID=="Y") or (vID=="Z")):
|
||||
doV = False
|
||||
if (doV):
|
||||
Nv = hf[k].shape
|
||||
vLoc = getLoc(gDims,Nv)
|
||||
if (vLoc != "Other"):
|
||||
vIds.append(vID)
|
||||
vLocs.append(vLoc)
|
||||
else:
|
||||
print("Excluding %s"%(vID))
|
||||
|
||||
return vIds,vLocs
|
||||
|
||||
#Get variables in initial Step
|
||||
def getVars(fname,gId,gDims,recursive=False):
|
||||
|
||||
def getVarName(gId, k, recursive):
|
||||
if recursive:
|
||||
# Want to keep the group name, since all vars need to be at the same level in xdmf
|
||||
spl = gId.split('/')
|
||||
return '/'.join(spl[1:]) + '/' + str(k)
|
||||
else:
|
||||
return str(k)
|
||||
|
||||
|
||||
with h5py.File(fname,'r') as hf:
|
||||
stp0 = hf[gId]
|
||||
vIds = []
|
||||
vLocs = []
|
||||
for k in stp0.keys():
|
||||
vID = getVarName(gId,k,recursive)
|
||||
|
||||
# If its a group, recursively call this function to get to the vars and add them to the list
|
||||
if type(stp0[k]) == h5py._hl.group.Group:
|
||||
vIdR, vLR = getVars(fname, gId+'/'+k, gDims, recursive=True)
|
||||
for vi, vl in zip(vIdR, vLR):
|
||||
vIds.append(vi)
|
||||
vLocs.append(vl)
|
||||
else:
|
||||
Nv = stp0[k].shape
|
||||
vLoc = getLoc(gDims,Nv)
|
||||
if (vLoc != "Other"):
|
||||
vIds.append(vID)
|
||||
vLocs.append(vLoc)
|
||||
else:
|
||||
print("Excluding %s"%(vID))
|
||||
return vIds,vLocs
|
||||
|
||||
def AddVectors(Grid,fname,vIds,cDims,vDims,Nd,nStp):
|
||||
#Velocity (2D)
|
||||
if ( (Nd == 2) and ("Vx" in vIds) and ("Vy" in vIds) ):
|
||||
vAtt = et.SubElement(Grid,"Attribute")
|
||||
vAtt.set("Name","VecV")
|
||||
vAtt.set("AttributeType","Vector")
|
||||
vAtt.set("Center","Cell")
|
||||
fDI = et.SubElement(vAtt,"DataItem")
|
||||
fDI.set("ItemType","Function")
|
||||
fDI.set("Dimensions",vDims)
|
||||
fDI.set("Function","JOIN($0 , $1)")
|
||||
AddDI(fDI,fname,nStp,cDims,"Vx")
|
||||
AddDI(fDI,fname,nStp,cDims,"Vy")
|
||||
|
||||
#Velocity (3D)
|
||||
if ( (Nd == 3) and ("Vx" in vIds) and ("Vy" in vIds) and ("Vz" in vIds)):
|
||||
vAtt = et.SubElement(Grid,"Attribute")
|
||||
vAtt.set("Name","VecV")
|
||||
vAtt.set("AttributeType","Vector")
|
||||
vAtt.set("Center","Cell")
|
||||
fDI = et.SubElement(vAtt,"DataItem")
|
||||
fDI.set("ItemType","Function")
|
||||
fDI.set("Dimensions",vDims)
|
||||
fDI.set("Function","JOIN($0 , $1 , $2)")
|
||||
AddDI(fDI,fname,nStp,cDims,"Vx")
|
||||
AddDI(fDI,fname,nStp,cDims,"Vy")
|
||||
AddDI(fDI,fname,nStp,cDims,"Vz")
|
||||
|
||||
#Magnetic field (2D)
|
||||
if ( (Nd == 2) and ("Bx" in vIds) and ("By" in vIds) ):
|
||||
vAtt = et.SubElement(Grid,"Attribute")
|
||||
vAtt.set("Name","VecB")
|
||||
vAtt.set("AttributeType","Vector")
|
||||
vAtt.set("Center","Cell")
|
||||
fDI = et.SubElement(vAtt,"DataItem")
|
||||
fDI.set("ItemType","Function")
|
||||
fDI.set("Dimensions",vDims)
|
||||
fDI.set("Function","JOIN($0 , $1)")
|
||||
AddDI(fDI,fname,nStp,cDims,"Bx")
|
||||
AddDI(fDI,fname,nStp,cDims,"By")
|
||||
|
||||
if ( (Nd == 3) and ("Bx" in vIds) and ("By" in vIds) and ("Bz" in vIds)):
|
||||
vAtt = et.SubElement(Grid,"Attribute")
|
||||
vAtt.set("Name","VecB")
|
||||
vAtt.set("AttributeType","Vector")
|
||||
vAtt.set("Center","Cell")
|
||||
fDI = et.SubElement(vAtt,"DataItem")
|
||||
fDI.set("ItemType","Function")
|
||||
fDI.set("Dimensions",vDims)
|
||||
fDI.set("Function","JOIN($0 , $1 , $2)")
|
||||
AddDI(fDI,fname,nStp,cDims,"Bx")
|
||||
AddDI(fDI,fname,nStp,cDims,"By")
|
||||
AddDI(fDI,fname,nStp,cDims,"Bz")
|
||||
#Decide on centering
|
||||
def getLoc(gDims,vDims):
|
||||
vDims = np.array(vDims,dtype=int)
|
||||
dimLocs = []
|
||||
if len(gDims) != len(vDims):
|
||||
return "Other"
|
||||
for d in range(len(gDims)):
|
||||
Ngd = gDims[d]-1
|
||||
Nvd = vDims[d]
|
||||
if Ngd == Nvd:
|
||||
dimLocs.append("Cell")
|
||||
elif Ngd == Nvd-1:
|
||||
dimLocs.append("Node")
|
||||
else:
|
||||
dimLocs.append("Other")
|
||||
|
||||
if "Other" in dimLocs:
|
||||
return "Other"
|
||||
#If all the same, we have consensus
|
||||
if all(x == dimLocs[0] for x in dimLocs):
|
||||
return dimLocs[0]
|
||||
else:
|
||||
return "Other"
|
||||
|
||||
def addHyperslab(Grid,vName,dSetDimStr,vdimStr,startStr,strideStr,numStr,origDSetDimStr,fileText):
|
||||
vAtt = et.SubElement(Grid, "Attribute")
|
||||
vAtt.set("Name",vName)
|
||||
vAtt.set("AttributeType","Scalar")
|
||||
vAtt.set("Center","Node")
|
||||
slabDI = et.SubElement(vAtt, "DataItem")
|
||||
slabDI.set("ItemType","HyperSlab")
|
||||
slabDI.set("Dimensions",dSetDimStr)
|
||||
slabDI.set("Type","HyperSlab") # Not sure if redundant, but it works
|
||||
cutDI = et.SubElement(slabDI,"DataItem")
|
||||
cutDI.set("Dimensions",vdimStr)
|
||||
cutDI.set("Format","XML")
|
||||
cutDI.text = "\n{}\n{}\n{}\n".format(startStr,strideStr,numStr)
|
||||
datDI = et.SubElement(slabDI,"DataItem")
|
||||
datDI.set("Dimensions",origDSetDimStr)
|
||||
datDI.set("DataType","Float")
|
||||
datDI.set("Precision","4")
|
||||
datDI.set("Format","HDF")
|
||||
datDI.text = fileText
|
||||
@@ -1,75 +0,0 @@
|
||||
#Main constants
|
||||
import numpy as np
|
||||
import alive_progress.animations.bars
|
||||
|
||||
#------
|
||||
#Helpful conversions
|
||||
#------
|
||||
G2nT = 1E5 # Gauss->nanoTesla
|
||||
kev2J = 1.602176634E-16 # keV -> J
|
||||
ev2J = 1.602176634E-19 # eV -> J
|
||||
erg2J = 1e-7 # erg -> J
|
||||
|
||||
|
||||
|
||||
#------
|
||||
#Physical Constants
|
||||
#------
|
||||
Mu0 = 4E-7*np.pi # [Tm/A]
|
||||
Me_cgs = 9.1093837015E-28 # [g] Electron mass
|
||||
Mp_cgs = 1.67262192369E-24 # [g] Proton mass
|
||||
eCharge = 1.602E-19 # [J] Charge of electron
|
||||
dalton = 1.66053906660*1.0E-27 # [kg] Mass unit
|
||||
|
||||
|
||||
|
||||
#------
|
||||
#Planetary Constants
|
||||
#------
|
||||
Re_cgs = 6.3781E8 # [cm] Earth's radius
|
||||
EarthM0g = 0.2961737 # Gauss, Olsen++ 2000
|
||||
REarth = Re_cgs*1.0e-2 # m
|
||||
RionE = 6.5 # Earth Ionosphere radius in 1000 km
|
||||
EarthPsi0 = 92.4 # Corotation potential [kV]
|
||||
#Saturn
|
||||
SaturnM0g = 0.21 # Gauss
|
||||
RSaturnXE = 9.5 # Rx = X*Re
|
||||
#Jupiter
|
||||
JupiterM0g = 4.8 # Gauss
|
||||
RJupiterXE = 11.0 # !Rx = X*Re
|
||||
#Mercury
|
||||
MercuryM0g = 0.00345 # Gauss
|
||||
RMercuryXE = 0.31397 # Rx = X*Re
|
||||
#Neptune
|
||||
NeptuneM0g = 0.142 # Gauss
|
||||
RNeptuneXE = 3.860 # Rx = X*Re
|
||||
|
||||
|
||||
|
||||
#------
|
||||
#Helio
|
||||
#------
|
||||
Rsolar = 6.957e10 # [cm] Solar radius
|
||||
kbltz = 1.38e-16 # [erg/K] Boltzmann constant
|
||||
mp = 1.67e-24 # [g] Proton mass
|
||||
Tsolar = 25.38 # [days] Siderial solar rotation period
|
||||
Tsolar_synodic = 27.28 # [days] Synodic solar rotation period
|
||||
JD2MJD = 2400000.5 # Conversion from JD to MJD: MJD = JD - 2400000.5
|
||||
Day2s = 86400. # [s] Conversion days => seconds
|
||||
vc_cgs = 2.99792458e10 # [cm/s] speed of light
|
||||
|
||||
|
||||
|
||||
#------
|
||||
#Output defaults
|
||||
#------
|
||||
|
||||
barLen = 30
|
||||
barLab = 30
|
||||
#barDef = 'fish'
|
||||
barDef = alive_progress.animations.bars.bar_factory(tip="><('>", chars='∙',background='')
|
||||
|
||||
#------
|
||||
# I/O
|
||||
#------
|
||||
grpTimeCache = "timeAttributeCache"
|
||||
@@ -1,113 +0,0 @@
|
||||
#Various routines to deal with LFM-style data
|
||||
import numpy as np
|
||||
import kaipy.gamera.gamGrids as gg
|
||||
|
||||
clight = 2.9979e+10 #Speed of light [cm/s]
|
||||
Mp = 1.6726219e-24 #g
|
||||
gamma = (5.0/3)
|
||||
|
||||
def lfm2gg(fIn,fOut,doEarth=True,doJupiter=False):
|
||||
from pyhdf.SD import SD, SDC
|
||||
import h5py
|
||||
|
||||
#Choose scaling
|
||||
if (doEarth):
|
||||
xScl = gg.Re
|
||||
print("Using Earth scaling ...")
|
||||
elif (doJupiter):
|
||||
xScl = gg.Rj
|
||||
print("Using Jovian scaling ...")
|
||||
iScl = 1/xScl
|
||||
hdffile = SD(fIn)
|
||||
#Grab x/y/z arrays from HDF file. Scale by Re/Rj/Rs
|
||||
#LFM is k,j,i ordering
|
||||
x3 = iScl*np.double(hdffile.select('X_grid').get())
|
||||
y3 = iScl*np.double(hdffile.select('Y_grid').get())
|
||||
z3 = iScl*np.double(hdffile.select('Z_grid').get())
|
||||
lfmNc = x3.shape #Number of corners (k,j,i)
|
||||
nk = x3.shape[0]-1
|
||||
nj = x3.shape[1]-1
|
||||
ni = x3.shape[2]-1
|
||||
|
||||
print("Reading LFM grid from %s, size (%d,%d,%d)"%(fIn,ni,nj,nk))
|
||||
|
||||
with h5py.File(fOut,'w') as hf:
|
||||
hf.create_dataset("X",data=x3)
|
||||
hf.create_dataset("Y",data=y3)
|
||||
hf.create_dataset("Z",data=z3)
|
||||
|
||||
#Get LFM times
|
||||
def lfmTimes(hdfs):
|
||||
from pyhdf.SD import SD, SDC
|
||||
Ts = [ SD(fIn).attributes().get('time') for fIn in hdfs]
|
||||
|
||||
return np.array(Ts)
|
||||
|
||||
#Get LFM fields
|
||||
def lfmFields(fIn):
|
||||
from pyhdf.SD import SD, SDC
|
||||
|
||||
hdffile = SD(fIn)
|
||||
#Get cell-centered fields
|
||||
Bx3cc,By3cc,Bz3cc = getHDFVec(hdffile,'b')
|
||||
Vx3cc,Vy3cc,Vz3cc = getHDFVec(hdffile,'v')
|
||||
|
||||
# #Get E field, E= - (VxB)/c
|
||||
# #Do this *BEFORE* subtracting off Earth dipole
|
||||
# scl = -1.0/clight
|
||||
# Ex3cc = scl*( Vy3cc*Bz3cc - Vz3cc*By3cc)
|
||||
# Ey3cc = scl*( Vz3cc*Bx3cc - Vx3cc*Bz3cc)
|
||||
# Ez3cc = scl*( Vx3cc*By3cc - Vy3cc*Bx3cc)
|
||||
|
||||
|
||||
return Vx3cc,Vy3cc,Vz3cc,Bx3cc,By3cc,Bz3cc
|
||||
|
||||
#Get LFM MHD variables
|
||||
#Convert (D/Cs) -> (n,P)
|
||||
#Returns units (#/cm3) and (nPa)
|
||||
|
||||
def lfmFlow(fIn):
|
||||
from pyhdf.SD import SD, SDC
|
||||
|
||||
hdffile = SD(fIn)
|
||||
|
||||
#Get soundspeed [km/s]
|
||||
C3 = getHDFScl(hdffile,"c",Scl=1.0e-5)
|
||||
#Get rho [g/cm3]
|
||||
D3 = getHDFScl(hdffile,"rho")
|
||||
|
||||
#Conversion to MKS for P in Pascals
|
||||
D_mks = (D3*1.0e-3)*( (1.0e+2)**3.0 ) #kg/m3
|
||||
C_mks = C3*1.0e+3 #m/s
|
||||
|
||||
P3 = 1.0e+9*D_mks*C_mks*C_mks/gamma #nPa
|
||||
n3 = D3/Mp #Number density, #/cm3
|
||||
|
||||
return n3,P3
|
||||
|
||||
#Get data from HDF-4 file
|
||||
def getHDFVec(hdffile,qi,Scl=1.0):
|
||||
qxi = qi+'x_'
|
||||
qyi = qi+'y_'
|
||||
qzi = qi+'z_'
|
||||
|
||||
Qx3 = hdffile.select(qxi).get()
|
||||
Qy3 = hdffile.select(qyi).get()
|
||||
Qz3 = hdffile.select(qzi).get()
|
||||
|
||||
#These are too big, corner-sized but corners are poison
|
||||
#Chop out corners
|
||||
|
||||
Qx3cc = Scl*Qx3[:-1,:-1,:-1]
|
||||
Qy3cc = Scl*Qy3[:-1,:-1,:-1]
|
||||
Qz3cc = Scl*Qz3[:-1,:-1,:-1]
|
||||
return Qx3cc,Qy3cc,Qz3cc
|
||||
|
||||
def getHDFScl(hdffile,q,Scl=1.0):
|
||||
qi = q+"_"
|
||||
Q3 = np.double(hdffile.select(qi).get())
|
||||
#These are too big, corner-sized but corners are poison
|
||||
#Chop out corners
|
||||
|
||||
Q3cc = Scl*Q3[:-1,:-1,:-1]
|
||||
return Q3cc
|
||||
@@ -1,53 +0,0 @@
|
||||
{% set name = "kaipy" %}
|
||||
{% set version = "0.0.2" %}
|
||||
|
||||
package:
|
||||
name: "{{ name|lower }}"
|
||||
version: "{{ version }}"
|
||||
|
||||
source:
|
||||
url: "https://pypi.io/packages/source/{{ name[0] }}/{{ name }}/{{ name }}-{{ version }}.tar.gz"
|
||||
sha256: 86e5f8ab19792f31be6d31d95b8afad7fafc4d76395aa1a4b4f2d2f048fe9527
|
||||
|
||||
build:
|
||||
number: 0
|
||||
script: "{{ PYTHON }} -m pip install . -vv"
|
||||
|
||||
requirements:
|
||||
host:
|
||||
- pip
|
||||
- python
|
||||
run:
|
||||
- python
|
||||
|
||||
test:
|
||||
imports:
|
||||
- kaipy
|
||||
- kaipy.chimp
|
||||
- kaipy.gamera
|
||||
- kaipy.gamhelio
|
||||
- kaipy.gamhelio.lib
|
||||
- kaipy.gamhelio.wsa2TDgamera
|
||||
- kaipy.gamhelio.wsa2gamera
|
||||
- kaipy.paraview
|
||||
- kaipy.rcm
|
||||
- kaipy.rcm.lambdautils
|
||||
- kaipy.rcm.lambdautils_old
|
||||
- kaipy.rcm.wmutils
|
||||
- kaipy.remix
|
||||
- kaipy.solarWind
|
||||
requires:
|
||||
- nose
|
||||
|
||||
about:
|
||||
home: "https://bitbucket.org/aplkaiju/kaiju/src/master/"
|
||||
license: MIT
|
||||
license_family: MIT
|
||||
license_file:
|
||||
summary: "Postprocessing code for models in the kaiju software system"
|
||||
doc_url:
|
||||
dev_url:
|
||||
|
||||
extra:
|
||||
recipe-maintainers:
|
||||
- your-github-id-here
|
||||
@@ -1,5 +0,0 @@
|
||||
Various installation/information notes can go here.
|
||||
|
||||
Generate requirements.txt file w/ this
|
||||
pip install pipreqs
|
||||
pipreqs /path/to/project
|
||||
@@ -1,38 +0,0 @@
|
||||
import paraview.simple as pvs
|
||||
|
||||
def pf_calcSpeeds(base):
|
||||
|
||||
scriptStr = """
|
||||
import kaipy.kdefs as kdefs
|
||||
in0 = inputs[0]
|
||||
|
||||
bmag = sqrt(in0.CellData['Bx']**2+in0.CellData['By']**2+in0.CellData['Bz']**2)
|
||||
vmag = sqrt(in0.CellData['Vx']**2+in0.CellData['Vy']**2+in0.CellData['Vz']**2)
|
||||
temp_J = in0.CellData['P']*1E-9/(in0.CellData['D']*1E6)
|
||||
temp_kT = temp_J/(kdefs.kbltz*kdefs.erg2J)
|
||||
temp_eV = temp_J/kdefs.ev2J
|
||||
|
||||
cs = sqrt(temp_J/(kdefs.Mp_cgs*1e-3))
|
||||
va = bmag*1E-9 / sqrt(kdefs.Mu0 * in0.CellData['D']*1E6 * kdefs.Mp_cgs*1e-3)
|
||||
msmach = vmag*1E3 / sqrt(cs**2 + va**2)
|
||||
|
||||
output.CellData.append(bmag,'Bmag [nT]')
|
||||
output.CellData.append(vmag,'Vmag [km/s]')
|
||||
output.CellData.append(temp_kT,'Temp [kT]')
|
||||
output.CellData.append(temp_eV,'Temp [eV]')
|
||||
output.CellData.append(cs,'Cs')
|
||||
output.CellData.append(va,'Va')
|
||||
output.CellData.append(msmach,'Magnetosonic Mach')
|
||||
|
||||
"""
|
||||
|
||||
pf = pvs.ProgrammableFilter(Input=base)
|
||||
pf.Script = scriptStr
|
||||
pf.RequestInformationScript = ''
|
||||
pf.RequestUpdateExtentScript = ''
|
||||
pf.PythonPath = ''
|
||||
pf.CopyArrays=1
|
||||
pvs.RenameSource('pf_calcSpeeds', pf)
|
||||
# Show
|
||||
renderView1 = pvs.GetActiveViewOrCreate('RenderView')
|
||||
programmableFilter2Display = pvs.Show(pf, renderView1, 'GeometryRepresentation')
|
||||
@@ -1,84 +0,0 @@
|
||||
import paraview.simple as pvs
|
||||
|
||||
"""
|
||||
Notes:
|
||||
It looks like everything in the pipeline is ran for each individual timestep.
|
||||
Meaning anything that uses the time value (like addTime below) is getting a single value at a time,
|
||||
not the entire array of times
|
||||
|
||||
"""
|
||||
defaultUT = '2000-01-01T00:00:00'
|
||||
|
||||
def addTime(base, fmt="h", ut0Str=defaultUT):
|
||||
"""Adds a label showing the simulation time
|
||||
fmt options: s,m,h,UT
|
||||
ut0Str: If fmt=UT, associates this argument with simulation t=0 and uses it to calculate subsequent UT values
|
||||
|
||||
TODO: Use the run's MJD0 to get ut0Str. Need to manually read the h5 file, meaning more arguments to provide.
|
||||
"""
|
||||
|
||||
# "Therefore unlike other programming languages, Python gives meaning to the indentation rule, which is very simple and also helps to make the code readable."
|
||||
# https://www.educba.com/indentation-in-python/
|
||||
|
||||
scriptStr = r"""
|
||||
timeVal = vtk.vtkStringArray()
|
||||
timeVal.SetName('{:s}')
|
||||
t = self.GetInput().GetInformation().Get(vtk.vtkDataObject.DATA_TIME_STEP())
|
||||
|
||||
{:s}
|
||||
|
||||
timeVal.InsertNextValue(timeAsString)
|
||||
self.GetOutput().GetFieldData().AddArray(timeVal)
|
||||
|
||||
"""
|
||||
varName = "time_"+fmt
|
||||
|
||||
#Here we choose how to take the variable <t> and turn it into our desired <timeAsString> to be displayed
|
||||
if fmt=="UT":
|
||||
if ut0Str==defaultUT:
|
||||
print("No ut0Str specified, defaulting to " + defaultUT)
|
||||
prefStr = ''
|
||||
tScr = r"""
|
||||
import datetime
|
||||
isotfmt = '%Y-%m-%dT%H:%M:%S'
|
||||
ut0Str = '{}'
|
||||
ut0 = datetime.datetime.strptime(ut0Str,isotfmt)
|
||||
t = int(t) # Remove decimals
|
||||
timeAsString = str(ut0+datetime.timedelta(seconds=t))
|
||||
""".format(ut0Str)
|
||||
|
||||
elif fmt=="s":
|
||||
prefStr = 'Second '
|
||||
tScr = r"""timeAsString = "{:4.2f}".format(int(t)) """
|
||||
elif fmt=="m":
|
||||
prefStr = 'Minute '
|
||||
tScr = r"""timeAsString = "{:4.2f}".format(t/60) """
|
||||
elif fmt=="h":
|
||||
prefStr = 'Hour '
|
||||
tScr = r"""timeAsString = "{:4.2f}".format(t/3600) """
|
||||
|
||||
|
||||
|
||||
#Create the programmable filter
|
||||
pf = pvs.ProgrammableFilter(Input=base)
|
||||
#Now insert our specific code into the script block
|
||||
scriptStr = scriptStr.format(varName, tScr)
|
||||
pf.Script = scriptStr
|
||||
#Set other parameters
|
||||
pf.RequestInformationScript = ''
|
||||
pf.RequestUpdateExtentScript = ''
|
||||
pf.PythonPath = ''
|
||||
pf.CopyArrays=1
|
||||
pvs.RenameSource('pf_Time', pf)
|
||||
|
||||
renderView1 = pvs.GetActiveViewOrCreate('RenderView')
|
||||
pvs.Show(pf, renderView1, 'GeometryRepresentation')
|
||||
|
||||
aGD = pvs.AnnotateGlobalData(Input=pf)
|
||||
aGD.SelectArrays = varName
|
||||
aGD.Prefix = prefStr
|
||||
aGD.Format = '%s'
|
||||
pvs.RenameSource('annotateGD_Time', aGD)
|
||||
pvs.Show(aGD, renderView1, 'TextSourceRepresentation')
|
||||
|
||||
pvs.Hide(pf, renderView1) # Turn off programmable filter view, no need to view after we have the annotation
|
||||
@@ -1,117 +0,0 @@
|
||||
8.404E+02 4.373E+03 1.187E+04 2.377E+04 4.024E+04 6.127E+04 8.690E+04 1.172E+05
|
||||
1.523E+05 1.921E+05 2.366E+05 2.860E+05 3.403E+05 3.992E+05 4.634E+05 5.331E+05
|
||||
6.080E+05 6.884E+05 6.779E+02 3.557E+03 9.690E+03 1.941E+04 3.282E+04 4.991E+04
|
||||
7.067E+04 9.509E+04 1.234E+05 1.554E+05 1.912E+05 2.309E+05 2.746E+05 3.222E+05
|
||||
3.737E+05 4.298E+05 4.898E+05 5.545E+05 5.729E+02 3.026E+03 8.265E+03 1.656E+04
|
||||
2.798E+04 4.251E+04 6.013E+04 8.086E+04 1.047E+05 1.317E+05 1.620E+05 1.955E+05
|
||||
2.323E+05 2.724E+05 3.161E+05 3.632E+05 4.139E+05 4.684E+05 5.268E+02 2.790E+03
|
||||
7.633E+03 1.530E+04 2.584E+04 3.925E+04 5.550E+04 7.457E+04 9.651E+04 1.213E+05
|
||||
1.492E+05 1.799E+05 2.138E+05 2.506E+05 2.908E+05 3.340E+05 3.807E+05 4.308E+05
|
||||
4.487E+02 2.390E+03 6.556E+03 1.315E+04 2.221E+04 3.370E+04 4.760E+04 6.391E+04
|
||||
8.264E+04 1.038E+05 1.275E+05 1.537E+05 1.824E+05 2.138E+05 2.480E+05 2.849E+05
|
||||
3.245E+05 3.673E+05 3.877E+02 2.075E+03 5.707E+03 1.146E+04 1.934E+04 2.934E+04
|
||||
4.142E+04 5.556E+04 7.177E+04 9.009E+04 1.106E+05 1.332E+05 1.580E+05 1.852E+05
|
||||
2.146E+05 2.465E+05 2.808E+05 3.176E+05 3.716E+02 1.992E+03 5.482E+03 1.101E+04
|
||||
1.858E+04 2.818E+04 3.978E+04 5.335E+04 6.891E+04 8.646E+04 1.061E+05 1.278E+05
|
||||
1.516E+05 1.776E+05 2.058E+05 2.363E+05 2.692E+05 3.046E+05 4.285E+02 2.286E+03
|
||||
6.276E+03 1.259E+04 2.126E+04 3.226E+04 4.556E+04 6.115E+04 7.904E+04 9.926E+04
|
||||
1.219E+05 1.469E+05 1.744E+05 2.043E+05 2.369E+05 2.721E+05 3.100E+05 3.507E+05
|
||||
6.722E+02 3.528E+03 9.611E+03 1.925E+04 3.255E+04 4.949E+04 7.007E+04 9.432E+04
|
||||
1.223E+05 1.540E+05 1.896E+05 2.289E+05 2.722E+05 3.193E+05 3.705E+05 4.258E+05
|
||||
4.854E+05 5.496E+05 1.774E+03 8.938E+03 2.404E+04 4.823E+04 8.203E+04 1.259E+05
|
||||
1.801E+05 2.446E+05 3.195E+05 4.044E+05 4.995E+05 6.048E+05 7.208E+05 8.478E+05
|
||||
9.864E+05 1.137E+06 1.301E+06 1.477E+06 6.965E+03 3.303E+04 8.826E+04 1.798E+05
|
||||
3.120E+05 4.866E+05 7.046E+05 9.674E+05 1.277E+06 1.636E+06 2.046E+06 2.510E+06
|
||||
3.027E+06 3.600E+06 4.230E+06 4.917E+06 5.663E+06 6.471E+06 2.793E+04 1.246E+05
|
||||
3.327E+05 6.880E+05 1.221E+06 1.960E+06 2.929E+06 4.146E+06 5.627E+06 7.381E+06
|
||||
9.416E+06 1.174E+07 1.435E+07 1.725E+07 2.045E+07 2.396E+07 2.778E+07 3.191E+07
|
||||
8.122E+04 3.350E+05 8.800E+05 1.837E+06 3.327E+06 5.467E+06 8.364E+06 1.211E+07
|
||||
1.678E+07 2.245E+07 2.917E+07 3.699E+07 4.594E+07 5.605E+07 6.738E+07 7.996E+07
|
||||
9.381E+07 1.090E+08 1.996E+03 5.796E+03 1.157E+04 1.916E+04 2.850E+04 3.948E+04
|
||||
5.209E+04 6.628E+04 8.216E+04 9.958E+04 1.187E+05 1.394E+05 1.620E+05 1.862E+05
|
||||
2.123E+05 2.404E+05 2.703E+05 3.023E+05 1.615E+03 4.700E+03 9.382E+03 1.553E+04
|
||||
2.307E+04 3.192E+04 4.207E+04 5.348E+04 6.623E+04 8.022E+04 9.554E+04 1.122E+05
|
||||
1.303E+05 1.497E+05 1.706E+05 1.931E+05 2.170E+05 2.427E+05 1.368E+03 3.990E+03
|
||||
7.965E+03 1.318E+04 1.956E+04 2.704E+04 3.562E+04 4.527E+04 5.598E+04 6.779E+04
|
||||
8.071E+04 9.477E+04 1.100E+05 1.263E+05 1.440E+05 1.629E+05 1.830E+05 2.046E+05
|
||||
1.260E+03 3.676E+03 7.341E+03 1.215E+04 1.801E+04 2.491E+04 3.279E+04 4.166E+04
|
||||
5.152E+04 6.236E+04 7.424E+04 8.711E+04 1.011E+05 1.161E+05 1.323E+05 1.496E+05
|
||||
1.682E+05 1.880E+05 1.075E+03 3.145E+03 6.282E+03 1.039E+04 1.541E+04 2.129E+04
|
||||
2.801E+04 3.557E+04 4.396E+04 5.319E+04 6.329E+04 7.425E+04 8.612E+04 9.890E+04
|
||||
1.126E+05 1.274E+05 1.431E+05 1.600E+05 9.309E+02 2.727E+03 5.451E+03 9.017E+03
|
||||
1.336E+04 1.846E+04 2.428E+04 3.081E+04 3.807E+04 4.605E+04 5.477E+04 6.424E+04
|
||||
7.448E+04 8.552E+04 9.738E+04 1.101E+05 1.237E+05 1.382E+05 8.927E+02 2.617E+03
|
||||
5.231E+03 8.653E+03 1.282E+04 1.771E+04 2.329E+04 2.956E+04 3.652E+04 4.416E+04
|
||||
5.252E+04 6.159E+04 7.141E+04 8.198E+04 9.336E+04 1.055E+05 1.186E+05 1.325E+05
|
||||
1.028E+03 3.007E+03 6.007E+03 9.935E+03 1.473E+04 2.035E+04 2.677E+04 3.399E+04
|
||||
4.201E+04 5.082E+04 6.046E+04 7.092E+04 8.226E+04 9.446E+04 1.076E+05 1.216E+05
|
||||
1.367E+05 1.527E+05 1.602E+03 4.661E+03 9.303E+03 1.540E+04 2.287E+04 3.164E+04
|
||||
4.170E+04 5.303E+04 6.563E+04 7.951E+04 9.469E+04 1.112E+05 1.291E+05 1.484E+05
|
||||
1.691E+05 1.913E+05 2.151E+05 2.405E+05 4.176E+03 1.205E+04 2.413E+04 4.021E+04
|
||||
6.010E+04 8.369E+04 1.109E+05 1.417E+05 1.760E+05 2.139E+05 2.555E+05 3.008E+05
|
||||
3.499E+05 4.030E+05 4.602E+05 5.215E+05 5.873E+05 6.575E+05 1.638E+04 4.762E+04
|
||||
9.728E+04 1.653E+05 2.512E+05 3.544E+05 4.747E+05 6.119E+05 7.659E+05 9.368E+05
|
||||
1.125E+06 1.330E+06 1.553E+06 1.795E+06 2.055E+06 2.334E+06 2.634E+06 2.954E+06
|
||||
6.216E+04 1.908E+05 4.100E+05 7.266E+05 1.142E+06 1.656E+06 2.267E+06 2.973E+06
|
||||
3.774E+06 4.670E+06 5.661E+06 6.747E+06 7.931E+06 9.215E+06 1.060E+07 1.209E+07
|
||||
1.369E+07 1.541E+07 1.311E+05 4.416E+05 1.030E+06 1.965E+06 3.295E+06 5.051E+06
|
||||
7.251E+06 9.906E+06 1.302E+07 1.660E+07 2.064E+07 2.516E+07 3.015E+07 3.562E+07
|
||||
4.158E+07 4.805E+07 5.503E+07 6.254E+07 6.720E+03 3.196E+04 8.530E+04 1.739E+05
|
||||
3.016E+05 4.710E+05 6.810E+05 9.330E+05 1.232E+06 1.580E+06 1.974E+06 2.418E+06
|
||||
2.915E+06 3.469E+06 4.077E+06 4.745E+06 5.462E+06 6.244E+06 5.523E+03 2.650E+04
|
||||
7.075E+04 1.436E+05 2.486E+05 3.872E+05 5.585E+05 7.659E+05 1.007E+06 1.288E+06
|
||||
1.602E+06 1.962E+06 2.357E+06 2.807E+06 3.289E+06 3.815E+06 4.389E+06 5.007E+06
|
||||
4.539E+03 2.194E+04 5.871E+04 1.188E+05 2.050E+05 3.185E+05 4.600E+05 6.285E+05
|
||||
8.251E+05 1.051E+06 1.307E+06 1.593E+06 1.912E+06 2.266E+06 2.656E+06 3.082E+06
|
||||
3.541E+06 4.038E+06 3.735E+03 1.821E+04 4.868E+04 9.827E+04 1.691E+05 2.624E+05
|
||||
3.781E+05 5.161E+05 6.757E+05 8.592E+05 1.065E+06 1.296E+06 1.555E+06 1.838E+06
|
||||
2.148E+06 2.491E+06 2.862E+06 3.260E+06 3.069E+03 1.509E+04 4.044E+04 8.141E+04
|
||||
1.396E+05 2.161E+05 3.107E+05 4.237E+05 5.543E+05 7.033E+05 8.715E+05 1.058E+06
|
||||
1.266E+06 1.495E+06 1.746E+06 2.020E+06 2.318E+06 2.638E+06 2.524E+03 1.252E+04
|
||||
3.358E+04 6.749E+04 1.154E+05 1.779E+05 2.556E+05 3.481E+05 4.555E+05 5.772E+05
|
||||
7.140E+05 8.663E+05 1.034E+06 1.219E+06 1.422E+06 1.643E+06 1.883E+06 2.142E+06
|
||||
2.079E+03 1.040E+04 2.792E+04 5.608E+04 9.556E+04 1.470E+05 2.106E+05 2.866E+05
|
||||
3.746E+05 4.744E+05 5.861E+05 7.102E+05 8.469E+05 9.972E+05 1.162E+06 1.340E+06
|
||||
1.535E+06 1.743E+06 1.713E+03 8.642E+03 2.326E+04 4.664E+04 7.931E+04 1.217E+05
|
||||
1.740E+05 2.362E+05 3.085E+05 3.904E+05 4.822E+05 5.840E+05 6.955E+05 8.181E+05
|
||||
9.519E+05 1.097E+06 1.255E+06 1.425E+06 1.414E+03 7.195E+03 1.939E+04 3.888E+04
|
||||
6.599E+04 1.010E+05 1.440E+05 1.953E+05 2.546E+05 3.221E+05 3.976E+05 4.811E+05
|
||||
5.729E+05 6.733E+05 7.824E+05 9.011E+05 1.030E+06 1.168E+06 1.169E+03 5.998E+03
|
||||
1.620E+04 3.247E+04 5.505E+04 8.405E+04 1.196E+05 1.619E+05 2.108E+05 2.664E+05
|
||||
3.287E+05 3.975E+05 4.731E+05 5.558E+05 6.455E+05 7.429E+05 8.479E+05 9.614E+05
|
||||
9.691E+02 5.011E+03 1.358E+04 2.719E+04 4.605E+04 7.019E+04 9.969E+04 1.346E+05
|
||||
1.751E+05 2.210E+05 2.725E+05 3.294E+05 3.920E+05 4.603E+05 5.344E+05 6.145E+05
|
||||
7.013E+05 7.944E+05 8.056E+02 4.198E+03 1.140E+04 2.284E+04 3.864E+04 5.882E+04
|
||||
8.340E+04 1.124E+05 1.460E+05 1.841E+05 2.268E+05 2.740E+05 3.259E+05 3.825E+05
|
||||
4.440E+05 5.104E+05 5.821E+05 6.592E+05 6.721E+02 3.527E+03 9.609E+03 1.925E+04
|
||||
3.254E+04 4.948E+04 7.006E+04 9.430E+04 1.223E+05 1.540E+05 1.895E+05 2.289E+05
|
||||
2.721E+05 3.192E+05 3.705E+05 4.258E+05 4.854E+05 5.495E+05 1.579E+04 4.598E+04
|
||||
9.373E+04 1.593E+05 2.420E+05 3.418E+05 4.573E+05 5.883E+05 7.366E+05 9.026E+05
|
||||
1.082E+06 1.279E+06 1.494E+06 1.727E+06 1.979E+06 2.249E+06 2.537E+06 2.847E+06
|
||||
1.297E+04 3.764E+04 7.648E+04 1.294E+05 1.960E+05 2.760E+05 3.683E+05 4.747E+05
|
||||
5.928E+05 7.257E+05 8.686E+05 1.028E+06 1.198E+06 1.388E+06 1.587E+06 1.800E+06
|
||||
2.030E+06 2.275E+06 1.065E+04 3.081E+04 6.248E+04 1.054E+05 1.591E+05 2.234E+05
|
||||
2.984E+05 3.834E+05 4.787E+05 5.848E+05 7.006E+05 8.271E+05 9.640E+05 1.113E+06
|
||||
1.274E+06 1.447E+06 1.631E+06 1.828E+06 8.758E+03 2.530E+04 5.106E+04 8.592E+04
|
||||
1.295E+05 1.815E+05 2.418E+05 3.103E+05 3.867E+05 4.719E+05 5.646E+05 6.665E+05
|
||||
7.776E+05 8.967E+05 1.025E+06 1.164E+06 1.313E+06 1.471E+06 7.199E+03 2.078E+04
|
||||
4.186E+04 7.021E+04 1.055E+05 1.477E+05 1.963E+05 2.517E+05 3.133E+05 3.818E+05
|
||||
4.571E+05 5.389E+05 6.278E+05 7.240E+05 8.279E+05 9.394E+05 1.059E+06 1.186E+06
|
||||
5.926E+03 1.710E+04 3.435E+04 5.746E+04 8.620E+04 1.203E+05 1.598E+05 2.046E+05
|
||||
2.548E+05 3.101E+05 3.709E+05 4.372E+05 5.090E+05 5.864E+05 6.703E+05 7.602E+05
|
||||
8.567E+05 9.597E+05 4.886E+03 1.410E+04 2.826E+04 4.718E+04 7.062E+04 9.845E+04
|
||||
1.306E+05 1.670E+05 2.077E+05 2.525E+05 3.017E+05 3.554E+05 4.136E+05 4.765E+05
|
||||
5.443E+05 6.171E+05 6.953E+05 7.783E+05 4.034E+03 1.164E+04 2.331E+04 3.882E+04
|
||||
5.801E+04 8.075E+04 1.070E+05 1.366E+05 1.697E+05 2.062E+05 2.463E+05 2.901E+05
|
||||
3.372E+05 3.885E+05 4.436E+05 5.026E+05 5.661E+05 6.337E+05 3.336E+03 9.639E+03
|
||||
1.927E+04 3.204E+04 4.780E+04 6.645E+04 8.791E+04 1.122E+05 1.392E+05 1.691E+05
|
||||
2.018E+05 2.375E+05 2.761E+05 3.178E+05 3.626E+05 4.109E+05 4.626E+05 5.178E+05
|
||||
2.765E+03 8.000E+03 1.598E+04 2.653E+04 3.953E+04 5.487E+04 7.252E+04 9.244E+04
|
||||
1.146E+05 1.392E+05 1.660E+05 1.952E+05 2.268E+05 2.610E+05 2.977E+05 3.372E+05
|
||||
3.794E+05 4.246E+05 2.298E+03 6.659E+03 1.329E+04 2.205E+04 3.280E+04 4.547E+04
|
||||
6.004E+04 7.647E+04 9.477E+04 1.150E+05 1.370E+05 1.611E+05 1.871E+05 2.152E+05
|
||||
2.455E+05 2.779E+05 3.126E+05 3.497E+05 1.915E+03 5.561E+03 1.110E+04 1.839E+04
|
||||
2.733E+04 3.785E+04 4.992E+04 6.353E+04 7.867E+04 9.537E+04 1.136E+05 1.335E+05
|
||||
1.550E+05 1.782E+05 2.032E+05 2.300E+05 2.587E+05 2.893E+05 1.602E+03 4.660E+03
|
||||
9.301E+03 1.540E+04 2.286E+04 3.164E+04 4.170E+04 5.302E+04 6.561E+04 7.949E+04
|
||||
9.468E+04 1.112E+05 1.290E+05 1.483E+05 1.691E+05 1.913E+05 2.151E+05 2.405E+05
|
||||
@@ -1,91 +0,0 @@
|
||||
90
|
||||
1 0.0
|
||||
1 -1.0
|
||||
1 -2.0
|
||||
1 -3.0
|
||||
1 -5.0
|
||||
1 -7.5
|
||||
1 -10.0
|
||||
1 -12.5
|
||||
1 -15.
|
||||
1 -20.
|
||||
1 -35.
|
||||
1 -50.
|
||||
1 -70.
|
||||
1 -100.
|
||||
1 -125.
|
||||
1 -200.
|
||||
1 -350.
|
||||
1 -600.
|
||||
1 -800.
|
||||
1 -1000.
|
||||
1 -1500.
|
||||
1 -2500.
|
||||
1 -3000.
|
||||
1 -3500.
|
||||
1 -5000.
|
||||
1 -6000.
|
||||
1 -7500.
|
||||
1 -8700.
|
||||
2 5.
|
||||
2 10.
|
||||
2 15.
|
||||
2 20.
|
||||
2 25.
|
||||
2 30.
|
||||
2 40.
|
||||
2 50.
|
||||
2 60.
|
||||
2 70.
|
||||
2 80.
|
||||
2 90.
|
||||
2 100.
|
||||
2 110.
|
||||
2 120.
|
||||
2 130.
|
||||
2 140.
|
||||
2 150.
|
||||
2 160.
|
||||
2 170.
|
||||
2 180.
|
||||
2 190.
|
||||
2 200.
|
||||
2 210.
|
||||
2 220.
|
||||
2 235.
|
||||
2 250.
|
||||
2 275.
|
||||
2 300.
|
||||
2 350.
|
||||
2 400.
|
||||
2 450.
|
||||
2 500.
|
||||
2 600.
|
||||
2 700.
|
||||
2 800.
|
||||
2 1000.
|
||||
2 1250.
|
||||
2 1500.
|
||||
2 1750.
|
||||
2 2000.
|
||||
2 2500.
|
||||
2 3000.
|
||||
2 3500.
|
||||
2 4000.
|
||||
2 4500.
|
||||
2 5000.
|
||||
2 5500.
|
||||
2 6000.
|
||||
2 6500.
|
||||
2 7000.
|
||||
2 8000.
|
||||
2 9000.
|
||||
2 10000.
|
||||
2 11000.
|
||||
2 12000.
|
||||
2 18000.
|
||||
2 24000.
|
||||
2 30000.
|
||||
2 40000.
|
||||
2 50000.
|
||||
2 60000.
|
||||
@@ -1,45 +0,0 @@
|
||||
from dataclasses import dataclass
|
||||
#from dataclasses_json import dataclass_json
|
||||
from dataclasses import asdict as dc_asdict
|
||||
from typing import Optional, List
|
||||
|
||||
import kaipy.rcm.lambdautils.AlamParams as aP
|
||||
|
||||
# dataclasses_json isn't a default package. Since its only used for reading, don't want to make it a requirement for everyone
|
||||
try:
|
||||
from dataclasses_json import dataclass_json
|
||||
dataclasses_json_module_imported = True
|
||||
except ModuleNotFoundError:
|
||||
dataclass_json = None
|
||||
dataclasses_json_module_imported = False
|
||||
|
||||
def conditional_decorator(dec, dataclasses_json_module_imported):
|
||||
def decorator(func):
|
||||
if not dataclasses_json_module_imported:
|
||||
# Return the function unchanged, not decorated.
|
||||
return func
|
||||
return dec(func)
|
||||
return decorator
|
||||
|
||||
@dataclass
|
||||
class Species:
|
||||
n: int # Number of channels
|
||||
alams: List[float] # Lambda channel values
|
||||
amins: List[float] # Lower lambda bounds for species
|
||||
amaxs: List[float] # Upper lambda bound for species
|
||||
flav: int # "Flavor", used to distinguish species types in RCM
|
||||
# 1 = electrons, 2 = protons
|
||||
fudge: Optional[float] = 0 # "Fudge factor" loss ratio
|
||||
params: Optional[aP.SpecParams] = None # Parameters used to generate this instance of Species
|
||||
name: Optional[str] = None
|
||||
|
||||
#@dataclass_json
|
||||
@conditional_decorator(dataclass_json, dataclasses_json_module_imported)
|
||||
@dataclass
|
||||
class AlamData:
|
||||
""" Main class that most things will interact with
|
||||
"""
|
||||
doUsePsphere: bool # Whether or not this dataset includes a zero-energy plasmasphere channel
|
||||
specs: List[Species] # List of Species objects
|
||||
params: Optional[aP.AlamParams] = None # Parameters used to generate this instance of AlamData
|
||||
|
||||
@@ -1,61 +0,0 @@
|
||||
from dataclasses import dataclass
|
||||
#from dataclasses_json import dataclass_json
|
||||
from dataclasses import asdict as dc_asdict
|
||||
from typing import Optional, List
|
||||
|
||||
#Import other things from this package space
|
||||
import kaipy.rcm.lambdautils.DistTypes as dT
|
||||
|
||||
# dataclasses_json isn't a default package. Since its only used for reading, don't want to make it a requirement for everyone
|
||||
try:
|
||||
from dataclasses_json import dataclass_json
|
||||
dataclasses_json_module_imported = True
|
||||
except ModuleNotFoundError:
|
||||
dataclass_json = None
|
||||
dataclasses_json_module_imported = False
|
||||
|
||||
def conditional_decorator(dec, dataclasses_json_module_imported):
|
||||
def decorator(func):
|
||||
if not dataclasses_json_module_imported:
|
||||
# Return the function unchanged, not decorated.
|
||||
return func
|
||||
return dec(func)
|
||||
return decorator
|
||||
|
||||
|
||||
# Defines a single species
|
||||
@dataclass
|
||||
class SpecParams:
|
||||
""" Defines a single species
|
||||
A full species parameter set is defined by both the params listed here AND the ones in whatever DistType is chosen
|
||||
"""
|
||||
n: int # Number of channels
|
||||
amin: float # Lower lambda bound for species
|
||||
amax: float # Upper lambda bound for species
|
||||
distType: dT.DistType # DistType params used to generate final lambad distribution
|
||||
flav: int # "Flavor", used to distinguish species types in RCM
|
||||
# 1 = electrons, 2 = protons
|
||||
fudge: Optional[float] = 0 # "Fudge factor" loss ratio
|
||||
name: Optional[str] = None
|
||||
|
||||
def genAlams(self): # This will call the given DistType's 'required' function to generate alams based on its rules
|
||||
specData = self.distType.genAlamsFromSpecies(self)
|
||||
return specData
|
||||
|
||||
#@dataclass_json
|
||||
@conditional_decorator(dataclass_json, dataclasses_json_module_imported)
|
||||
@dataclass
|
||||
class AlamParams:
|
||||
doUsePsphere: bool # Whether or not the resulting dataset will include a zero-energy plasmasphere channel
|
||||
specParams: List[SpecParams] # List of all specParams to be included in dataset
|
||||
|
||||
# These can help to determine some things for higher-level lambda generators
|
||||
#tiote: Optional[float] = None # Ratio of ion temperature to electron temperature
|
||||
#ktMax: Optional[float] = None # Energy in eV
|
||||
emine: Optional[float] = None # Electron min energy in eV
|
||||
eminp: Optional[float] = None # Proton min energy in eV
|
||||
emaxe: Optional[float] = None # Electron max energy in eV
|
||||
emaxp: Optional[float] = None # Proton max energy in eV
|
||||
L_kt : Optional[float] = None # L value that e/p min/maxes correspond to
|
||||
|
||||
|
||||
@@ -1,179 +0,0 @@
|
||||
from dataclasses import dataclass
|
||||
#from dataclasses_json import dataclass_json
|
||||
from dataclasses import asdict as dc_asdict
|
||||
from typing import Optional, List
|
||||
|
||||
import numpy as np
|
||||
|
||||
# dataclasses_json isn't a default package. Since its only used for reading, don't want to make it a requirement for everyone
|
||||
try:
|
||||
from dataclasses_json import dataclass_json
|
||||
dataclasses_json_module_imported = True
|
||||
except ModuleNotFoundError:
|
||||
dataclass_json = None
|
||||
dataclasses_json_module_imported = False
|
||||
|
||||
def conditional_decorator(dec, dataclasses_json_module_imported):
|
||||
def decorator(func):
|
||||
if not dataclasses_json_module_imported:
|
||||
# Return the function unchanged, not decorated.
|
||||
return func
|
||||
return dec(func)
|
||||
return decorator
|
||||
|
||||
|
||||
def getDistTypeFromKwargs(**kwargs):
|
||||
""" This takes a set of kwargs and, using a present 'name' key, decides which DistType implementation they belong to
|
||||
And then returns an object of that DistType
|
||||
"""
|
||||
if 'name' in kwargs.keys():
|
||||
if kwargs['name'] == 'Wolf':
|
||||
return DT_Wolf.from_dict(kwargs)
|
||||
elif kwargs['name'] == 'ValueSpec':
|
||||
return DT_ValueSpec.from_dict(kwargs)
|
||||
else:
|
||||
return DistType.from_dict(kwargs)
|
||||
|
||||
|
||||
#------
|
||||
# Parameters needed to determine lambda distribution
|
||||
#------
|
||||
|
||||
@dataclass
|
||||
class DistType: # Empty class just so we can force the type in dataclasses below
|
||||
name: str = "Empty"
|
||||
|
||||
#------
|
||||
# Specific implementations of DistType
|
||||
#------
|
||||
|
||||
#@dataclass_json
|
||||
@conditional_decorator(dataclass_json, dataclasses_json_module_imported)
|
||||
@dataclass
|
||||
class DT_Manual(DistType): # Also pretty much empty, but can be used to allow user to add anything they want to save
|
||||
def __post_init__(self):
|
||||
if self.name == "Empty": self.name = "Manual"
|
||||
|
||||
#@dataclass_json
|
||||
@conditional_decorator(dataclass_json, dataclasses_json_module_imported)
|
||||
@dataclass
|
||||
class DT_Wolf(DistType):
|
||||
""" Lambda channel spacing based on Wolf's notes
|
||||
(ask Anthony Sciola or Frank Toffoletto for a copy)
|
||||
With the addition that there can be 2 p values for the start and end, and pStar transitions between them
|
||||
"""
|
||||
p1: float = None
|
||||
p2: float = None
|
||||
|
||||
def __post_init__(self):
|
||||
self.name = "Wolf"
|
||||
|
||||
def genAlamsFromSpecies(self,sP):
|
||||
return self.genAlams(sP.n,sP.amin,sP.amax)
|
||||
|
||||
def genAlams(self, n, amin, amax, kmin=0, kmax=-1):
|
||||
if kmax == -1: kmax = n
|
||||
|
||||
alams = []
|
||||
for k in range(n):
|
||||
kfrac = (k-kmin)/(kmax-kmin) # How far through the channel range are we
|
||||
pstar = (1-kfrac)*self.p1 + kfrac*self.p2
|
||||
lammax = amax-amin
|
||||
lam = lammax*((k - kmin + 0.5)/(kmax-kmin + 0.5))**pstar + amin
|
||||
alams.append(lam)
|
||||
return alams
|
||||
|
||||
|
||||
#@dataclass_json
|
||||
@conditional_decorator(dataclass_json, dataclasses_json_module_imported)
|
||||
@dataclass
|
||||
class ValueSpec:
|
||||
start: float
|
||||
end: float
|
||||
scaleType: str # See 'goodScaleTypes' below for valid strings
|
||||
n: Optional[int] = None # Number of channels
|
||||
c: Optional[float] = None
|
||||
""" c has different meanings depending on scaleType
|
||||
lin: If given, will use set spacing c
|
||||
log: If given, will use log of base c
|
||||
spacing_lin: If given, will use as Sum_{k=1}^{N} c*k, where N is calculated based on start, end, and c
|
||||
"""
|
||||
|
||||
def __post_init__(self):
|
||||
goodScaleTypes = ['lin', 'log', 'spacing_lin']
|
||||
if self.scaleType not in goodScaleTypes:
|
||||
print("Error in ValueSpec, scaleType must be in {}, not {}. Defaulting to {}".format(goodScaleTypes, self.scaleType, goodScaleTypes[0]))
|
||||
self.scaleType = goodScaleTypes[0]
|
||||
if self.n is None and self.c is None:
|
||||
if self.scaleType == 'lin': self.c = 1
|
||||
print("Error in ValueSpec, must provide either (n) or (c). See source code to see what (c) does for each scaleType. Defaulting to " + str(self.c))
|
||||
|
||||
|
||||
def eval(self, doEnd):
|
||||
# Performs the appropriate operation given self's attributes and returns a list of values
|
||||
if self.scaleType == 'lin':
|
||||
line = np.linspace(sL.start, sL.end, sL.n, endpoint=doEnd)
|
||||
elif self.scaleType == 'log':
|
||||
lbase = self.c
|
||||
sign = 1 if self.start > 0 else -1
|
||||
start = np.log(np.abs(self.start))/np.log(lbase)
|
||||
end = np.log(np.abs(self.end))/np.log(lbase)
|
||||
line = np.logspace(start, end, self.n, base=lbase, endpoint=doEnd)
|
||||
elif self.scaleType == 'spacing_lin':
|
||||
diff = self.end-self.start
|
||||
if self.c is not None:
|
||||
#Set n based on c if needed
|
||||
#But also force n to be an integer
|
||||
self.n = int(0.5*(np.sqrt(8*diff/self.c + 1) + 1))
|
||||
#(Re)calculate c based on integer n
|
||||
self.c = 2*diff/(self.n**2 + self.n)
|
||||
print("Spacing_lin: n={}, c={}".format(self.n, self.c))
|
||||
|
||||
spacings = np.array([self.c*k for k in range(self.n)])
|
||||
line = np.array([self.start + np.sum(spacings[:k]) for k in range(self.n)])
|
||||
|
||||
return line
|
||||
|
||||
#@dataclass_json
|
||||
@conditional_decorator(dataclass_json, dataclasses_json_module_imported)
|
||||
@dataclass
|
||||
class DT_ValueSpec(DistType):
|
||||
""" Lambda channel spacing based on a series of slope specifications
|
||||
"""
|
||||
specList: List[ValueSpec] = None
|
||||
|
||||
def __post_init__(self):
|
||||
self.name = "ValueSpec"
|
||||
#Check to see if all slopes are contiguous
|
||||
if len(self.specList) > 1:
|
||||
tol = 1E-4
|
||||
for i in range(len(self.specList)-1):
|
||||
if np.abs(self.specList[i].end - self.specList[i+1].start) > tol:
|
||||
print("Error creating a DistType_SlopeSpec: SlopeSpec[{}].end ({}) != SlopeSpec[{}].start ({}). Undefined behavior"\
|
||||
.format(i, self.specList[i].end, i+1, self.specList[i+1].start))
|
||||
|
||||
def genAlamsFromSpecies(self, sP):
|
||||
#See if end points match up
|
||||
tol = 1E-4
|
||||
if np.abs(self.specList[0].start - sP.amin) > tol:
|
||||
print("SpecList[0].start={}, SpecParams.amin={}. Overwriting SpecParams.amin to SpecList[0].start".format(self.specList[0].start, sP.amin))
|
||||
sP.amin = self.specList[0].start
|
||||
if np.abs(self.specList[-1].end - sP.amax) > tol:
|
||||
print("SpecList[-1].end={}, SpecParams.amax={}. Overwriting SpecParams.amax to SpecList[-1].end".format(self.specList[0].start, sP.amin))
|
||||
sP.amax = self.specList[-1].end
|
||||
return self.genAlams(sP.n, sP.amin,sP.amax)
|
||||
|
||||
def genAlams(self, n, amin, amax):
|
||||
nSL = len(self.specList)
|
||||
alams = np.array([])
|
||||
for i in range(nSL):
|
||||
doEnd = False if i < nSL-1 else True
|
||||
alams = np.append(alams, self.specList[i].eval(doEnd))
|
||||
return alams.tolist()
|
||||
|
||||
|
||||
|
||||
|
||||
|
||||
|
||||
|
||||
@@ -1,70 +0,0 @@
|
||||
import os
|
||||
import numpy as np
|
||||
import json
|
||||
import h5py as h5
|
||||
from dataclasses import asdict as dc_asdict
|
||||
|
||||
import kaipy.kaijson as kj
|
||||
import kaipy.rcm.lambdautils.AlamParams as aP
|
||||
import kaipy.rcm.lambdautils.DistTypes as dT
|
||||
|
||||
try:
|
||||
import kaipy.rcm.rcminit as rcminit
|
||||
hasKaiRCM = True
|
||||
except:
|
||||
print("Couldn't load kaipy.rcm.init, can't add dktable to rcmconfig file.")
|
||||
hasKaiRCM = False
|
||||
|
||||
|
||||
def saveRCMConfig(alamData, params=None, fname = 'rcmconfig.h5'):
|
||||
f5 = h5.File(fname, 'w')
|
||||
saveData(f5, alamData)
|
||||
if params is not None:
|
||||
saveParams(f5, params)
|
||||
f5.close()
|
||||
|
||||
|
||||
#These save and load AlamParams so that we can always tell how a lambda distribution was generated
|
||||
def saveParams(f5, alamParams):
|
||||
f5.attrs['AlamParams'] = kj.dumps(dc_asdict(alamParams),noIndent=True)
|
||||
def loadParams(f5):
|
||||
aPDict = kj.loads(f5.attrs['AlamParams'])
|
||||
try:
|
||||
aPObj = aP.AlamParams.from_dict(aPDict)
|
||||
except AttributeError:
|
||||
print("ERROR (loadParams): Can't turn dictionary into object. Please install the dataclasses_json module")
|
||||
print(" Returning as dictionary instead")
|
||||
return aPDict
|
||||
#DistTypes won't load correctly using from_dict because we're using inherited classes, need to instantiate ourselves
|
||||
for sPDict, sPObj in zip(aPDict['specParams'], aPObj.specParams):
|
||||
sPObj.distType = dT.getDistTypeFromKwargs(**sPDict['distType'])
|
||||
|
||||
return aPObj
|
||||
|
||||
def saveData(f5, alamData,doPrint=False):
|
||||
""" Takes an AlamData object, formats it to rcmconfig.h5 style, and saves it
|
||||
"""
|
||||
|
||||
lambdas = np.array([])
|
||||
flavs = np.array([],dtype=int)
|
||||
fudges = np.array([])
|
||||
|
||||
for spec in alamData.specs:
|
||||
lambdas = np.append(lambdas, spec.alams)
|
||||
flavs = np.append(flavs, [spec.flav for f in range(spec.n)])
|
||||
fudges = np.append(fudges, [spec.fudge for f in range(spec.n)])
|
||||
if doPrint:
|
||||
print(lambdas)
|
||||
print(flavs)
|
||||
print(fudges)
|
||||
|
||||
f5.create_dataset('alamc', data=lambdas)
|
||||
f5.create_dataset('ikflavc', data=flavs)
|
||||
f5.create_dataset('fudgec', data=fudges)
|
||||
|
||||
if hasKaiRCM:
|
||||
dktab = rcminit.LoadDKTab()
|
||||
f5.create_dataset('dktable', data=dktab)
|
||||
else:
|
||||
print("Couldn't load kaipy.rcm.init, can't add dktable to rcmconfig file.")
|
||||
|
||||
@@ -1,54 +0,0 @@
|
||||
""" This script is responsible for taking AlamParam objects and turning it into lambdas and associated attributes for AlamData objects
|
||||
"""
|
||||
import numpy as np
|
||||
|
||||
import kaipy.rcm.lambdautils.AlamParams as aP
|
||||
import kaipy.rcm.lambdautils.AlamData as aD
|
||||
import kaipy.rcm.lambdautils.DistTypes as dT
|
||||
|
||||
#------
|
||||
# Main functions
|
||||
#------
|
||||
|
||||
def getAlamMinMax(alams):
|
||||
amin = np.array([])
|
||||
amax = np.array([])
|
||||
for i in range(len(alams)):
|
||||
if i == 0:
|
||||
amax = np.append(amax, 0.5*(np.abs(alams[i])+np.abs(alams[i+1])))
|
||||
amin = np.append(amin, 0)
|
||||
elif i == len(alams)-1:
|
||||
amax = np.append(amax, 1.5*np.abs(alams[i]) - 0.5*np.abs(alams[i-1]))
|
||||
amin = np.append(amin, 0.5*(np.abs(alams[i])+np.abs(alams[i-1])))
|
||||
else:
|
||||
amax = np.append(amax, 0.5*(np.abs(alams[i])+np.abs(alams[i+1])))
|
||||
amin = np.append(amin, 0.5*(np.abs(alams[i])+np.abs(alams[i-1])))
|
||||
|
||||
return amin.tolist(), amax.tolist()
|
||||
|
||||
def genSpeciesFromParams(specParams):
|
||||
""" Takes a SpecParams object and generates a new Species object
|
||||
"""
|
||||
alams = specParams.genAlams()
|
||||
n = len(alams) # !!!Bad workaround. Since genAlams might change n, it should set it in its specParams container itself
|
||||
amins,amaxs = getAlamMinMax(alams)
|
||||
flav = specParams.flav
|
||||
fudge = specParams.fudge
|
||||
name = specParams.name
|
||||
return aD.Species(n, alams, amins, amaxs, flav, fudge, params=specParams, name=name)
|
||||
|
||||
def genAlamDataFromParams(alamParams):
|
||||
doUsePsphere = alamParams.doUsePsphere
|
||||
specList = [genSpeciesFromParams(sP) for sP in alamParams.specParams]
|
||||
if doUsePsphere:
|
||||
specList.insert(0,genPsphereSpecies())
|
||||
return aD.AlamData(doUsePsphere, specList, params=alamParams)
|
||||
|
||||
|
||||
#------
|
||||
# Helpers
|
||||
#------
|
||||
|
||||
def genPsphereSpecies():
|
||||
params = dT.DT_Manual(name='Plasmasphere')
|
||||
return aD.Species(1, [0], [0], [0], 1, 0, params=params, name='Plasmasphere')
|
||||
@@ -1,7 +0,0 @@
|
||||
Data classes:
|
||||
DistTypes: Contains different ways of generating lambad distributions
|
||||
AlamParams: Contains all information needed to produce a unique rcmconfig.h5
|
||||
AlamData: Contains the final lambda distributions, their mins/maxes, and a copy of the AlamParams used to generate it
|
||||
|
||||
Worker scripts:
|
||||
genAlam: Takes an AlamParams object and returns a complete AlamData object
|
||||
@@ -1,139 +0,0 @@
|
||||
import matplotlib.pyplot as plt
|
||||
import matplotlib.gridspec as gridspec
|
||||
import numpy as np
|
||||
|
||||
import kaipy.kaiTools as kT
|
||||
|
||||
|
||||
def plotLambdas_Val_Spac(specDataList, yscale='log',L=None):
|
||||
doEnergy = True if L is not None else False
|
||||
if doEnergy:
|
||||
bVol = kT.L_to_bVol(L)
|
||||
vm = bVol**(-2/3)
|
||||
if not isinstance(specDataList, list):
|
||||
specDataList = [specDataList]
|
||||
|
||||
fig = plt.figure(figsize=(10,5))
|
||||
gs = gridspec.GridSpec(1,2)
|
||||
AxAlams = fig.add_subplot(gs[:,0])
|
||||
AxDiffs = fig.add_subplot(gs[:,1])
|
||||
|
||||
for specData in specDataList:
|
||||
chNum = np.array([i for i in range(specData.n)])
|
||||
if doEnergy:
|
||||
energies = np.abs(specData.alams)*vm*1E-3 # [ev -> keV]
|
||||
energyDiff = np.diff(energies)
|
||||
AxAlams.step(chNum, energies, label=specData.name)
|
||||
AxDiffs.step(chNum[:-1], energyDiff, label=specData.name)
|
||||
else:
|
||||
alams = np.abs(specData.alams)
|
||||
alamDiff = np.diff(alams)
|
||||
AxAlams.step(chNum, alams, label=specData.name)
|
||||
AxDiffs.step(chNum[:-1], alamDiff, label=specData.name)
|
||||
AxAlams.set_yscale(yscale)
|
||||
AxAlams.legend()
|
||||
AxAlams.set_xlabel('Channel Number')
|
||||
AxAlams.title.set_text("Values")
|
||||
|
||||
AxDiffs.set_yscale(yscale)
|
||||
AxDiffs.legend()
|
||||
AxDiffs.set_xlabel('Channel Number')
|
||||
AxDiffs.title.set_text("Spacing")
|
||||
|
||||
if doEnergy:
|
||||
AxAlams.set_ylabel("E [keV]")
|
||||
AxDiffs.set_ylabel(r"$\Delta$E [keV]")
|
||||
plt.suptitle("L={} vm={:2.2f}".format(L, vm))
|
||||
else:
|
||||
AxAlams.set_ylabel(r"$\lambda$")
|
||||
AxDiffs.set_ylabel(r"$\Delta\lambda$")
|
||||
plt.show()
|
||||
|
||||
def plotLambdasBySpec(specDataList, yscale='log',L=None):
|
||||
doEnergy = True if L is not None else False
|
||||
if doEnergy:
|
||||
bVol = kT.L_to_bVol(L)
|
||||
vm = bVol**(-2/3)
|
||||
if not isinstance(specDataList, list):
|
||||
specDataList = [specDataList]
|
||||
specPlotList = []
|
||||
for i in range(len(specDataList)):
|
||||
if specDataList[i].name != "Plasmasphere":
|
||||
specPlotList.append(specDataList[i])
|
||||
|
||||
nSpecs = len(specPlotList)
|
||||
|
||||
fig = plt.figure(figsize=(10,5))
|
||||
gs = gridspec.GridSpec(1,nSpecs)
|
||||
#AxAlams = fig.add_subplot(gs[:,0])
|
||||
#AxDiffs = fig.add_subplot(gs[:,1])
|
||||
|
||||
for i in range(nSpecs):
|
||||
specData = specPlotList[i]
|
||||
chNum = np.array([i for i in range(specData.n)])
|
||||
Ax = fig.add_subplot(gs[:,i])
|
||||
if doEnergy:
|
||||
energies = np.abs(specData.alams)*vm*1E-3 # [ev -> keV]
|
||||
energyDiff = np.diff(energies)
|
||||
Ax.step(chNum, energies, label='Values')
|
||||
Ax.step(chNum[:-1], energyDiff, label="Spacing")
|
||||
Ax.set_ylabel("E [keV]")
|
||||
else:
|
||||
alams = np.abs(specData.alams)
|
||||
alamDiff = np.diff(alams)
|
||||
Ax.step(chNum, alams, label="Values")
|
||||
Ax.step(chNum[:-1], alamDiff, label="Spacing")
|
||||
Ax.set_ylabel(r"$\lambda$")
|
||||
Ax.set_yscale(yscale)
|
||||
Ax.legend()
|
||||
Ax.grid(True)
|
||||
Ax.set_xlabel('Channel Number')
|
||||
Ax.title.set_text(specData.name)
|
||||
if doEnergy:
|
||||
plt.suptitle("Energy grid values and spacing\n@ L={}, bVol={:2.2f}, vm={:2.2f}".format(L, bVol, vm))
|
||||
plt.show()
|
||||
|
||||
def plotEnergyRange(specDataList, rInner=1.5, rOuter=15, rRes=100):
|
||||
"""Plot energy range of each species as a function of L shell
|
||||
"""
|
||||
rVals = np.linspace(rInner, rOuter, rRes)
|
||||
bVols = np.array([kT.L_to_bVol(r) for r in rVals])
|
||||
vms = bVols**(-2/3)
|
||||
|
||||
allMin = 1e8
|
||||
allMax = -1
|
||||
specPlotList = []
|
||||
for i in range(len(specDataList)):
|
||||
specData = specDataList[i]
|
||||
if specData.name != "Plasmasphere":
|
||||
specPlotList.append(specData)
|
||||
allMin = np.min((allMin, np.abs(specData.alams[0])*vms[-1]*1E-3))
|
||||
allMax = np.max((allMax, np.abs(specData.alams[-1])*vms[0]*1E-3))
|
||||
nSpecs = len(specPlotList)
|
||||
|
||||
allMax
|
||||
|
||||
|
||||
fig = plt.figure(figsize=(10,5))
|
||||
gs = gridspec.GridSpec(1,nSpecs)
|
||||
|
||||
for i in range(nSpecs):
|
||||
specData = specPlotList[i]
|
||||
|
||||
lamMin = np.abs(specData.alams[0])
|
||||
lamMax = np.abs(specData.alams[-1])
|
||||
eMins = lamMin*vms*1E-3 # [eV -> keV]
|
||||
eMaxs = lamMax*vms*1E-3 # [eV -> keV]
|
||||
|
||||
Ax = fig.add_subplot(gs[:,i])
|
||||
Ax.fill_between(rVals, eMins, eMaxs)
|
||||
Ax.set_yscale('log')
|
||||
Ax.set_xlabel('L Shell [R$_p$]')
|
||||
Ax.set_ylabel('Energy [keV]')
|
||||
Ax.set_ylim([0.8*allMin, 1.2*allMax])
|
||||
Ax.grid(True)
|
||||
Ax.set_title(specData.name)
|
||||
plt.suptitle("Covered enery range w.r.t. dipole L-shell")
|
||||
plt.show()
|
||||
|
||||
|
||||
@@ -1,128 +0,0 @@
|
||||
import h5py as h5
|
||||
import numpy as np
|
||||
import hashlib
|
||||
|
||||
class AlamParams:
|
||||
|
||||
#All energies in eV
|
||||
def __init__(self, distType = 'wolf',
|
||||
num_e = 39 , num_p = 120,
|
||||
alamMin_e = -1.0 , alamMin_p = 10,
|
||||
ktMax = 15000, L_kt = 10, tiote=4.0,
|
||||
p1 = 3.0 , p2 = 1.0,
|
||||
addPsphere = True):
|
||||
self.distType = distType
|
||||
self.num_e = num_e
|
||||
self.num_p = num_p
|
||||
self.aMin_e = alamMin_e
|
||||
self.aMin_p = alamMin_p
|
||||
self.ktMax = ktMax
|
||||
self.L_kt = L_kt
|
||||
self.tiote = tiote
|
||||
self.p1 = p1
|
||||
self.p2 = p2
|
||||
self.doAddPsphere = addPsphere
|
||||
|
||||
def getAttrs(self):
|
||||
return {
|
||||
'hash': self.getHash(),
|
||||
'distType': self.distType,
|
||||
'num_e': self.num_e,
|
||||
'num_p': self.num_p,
|
||||
'aMin_e': self.aMin_e,
|
||||
'aMin_p': self.aMin_p,
|
||||
'ktMax': self.ktMax,
|
||||
'L_kt': self.L_kt,
|
||||
'tiote': self.tiote,
|
||||
'p1': self.p1,
|
||||
'p2': self.p2,
|
||||
'doAddPsphere': self.doAddPsphere
|
||||
}
|
||||
# Generate an identifier for the current settings
|
||||
def getHash(self):
|
||||
l = [self.num_e, self.num_p, self.aMin_e, self.aMin_p, self.ktMax,
|
||||
self.L_kt, self.tiote, self.p1, self.p2, self.doAddPsphere]
|
||||
s = '-'.join(["{:1.2f}".format(i) for i in l]).encode('utf-8')
|
||||
m = hashlib.md5()
|
||||
m.update(s)
|
||||
return m.hexdigest()
|
||||
|
||||
class AlamData:
|
||||
|
||||
def __init__(self, filename=None, doUsePsphere=False, doReadNow=True, alamdict=None, alamParams=None):
|
||||
self.filename = filename
|
||||
self.doUsePsphere = doUsePsphere
|
||||
|
||||
if doReadNow and filename is not None:
|
||||
self.alams, self.amins, self.amaxs = self.readFile(filename)
|
||||
|
||||
if alamdict is not None:
|
||||
self.buildFromData(alamdict)
|
||||
|
||||
if alamParams is not None:
|
||||
self.params = alamParams
|
||||
else:
|
||||
self.params = AlamParams()
|
||||
|
||||
def readFile(self, fname):
|
||||
if 'h5' in fname:
|
||||
return self.readrcmconfig(fname)
|
||||
|
||||
def readrcmconfig(self, fname):
|
||||
f5 = h5.File(fname, 'r')
|
||||
|
||||
alamdict = {}
|
||||
|
||||
#Initialize
|
||||
numSpec = max(f5['ikflavc'])
|
||||
for i in range(1,numSpec+1):
|
||||
alamdict['spec'+str(i)] = np.array([])
|
||||
|
||||
#Populate
|
||||
for i in range(len(f5['alamc'])):
|
||||
specStr = 'spec' + str(f5['ikflavc'][i])
|
||||
alamdict[specStr] = np.append(alamdict[specStr], f5['alamc'][i])
|
||||
|
||||
#If doUsePsphere == False, remove 0-channel from electron species
|
||||
if not self.doUsePsphere:
|
||||
for k in alamdict.keys():
|
||||
if alamdict[k][1] < 0: # Find channel with negative alam, i.e. electron channel
|
||||
alamdict[k] = alamdict[k][1:]
|
||||
break
|
||||
|
||||
#print(alamdict)
|
||||
#alamdict['spec2'][0] = 5.645
|
||||
|
||||
amindict, amaxdict = self.getAlamMinMax(alamdict)
|
||||
|
||||
return alamdict, amindict, amaxdict
|
||||
|
||||
|
||||
def buildFromData(self, alamdict):
|
||||
if self.doUsePsphere == False and alamdict['spec1'][0] == 0:
|
||||
alamdict['spec1'] = alamdict['spec1'][1:]
|
||||
self.alams = alamdict
|
||||
self.amins, self.amaxs = self.getAlamMinMax(self.alams)
|
||||
|
||||
#Helper functions, broken out so others can use them too
|
||||
def getAlamMinMax(self, alamdict):
|
||||
amindict = {}
|
||||
amaxdict = {}
|
||||
for k in alamdict.keys():
|
||||
amin = np.array([])
|
||||
amax = np.array([])
|
||||
alams = alamdict[k]
|
||||
for i in range(len(alams)):
|
||||
if i == 0:
|
||||
amax = np.append(amax, 0.5*(np.abs(alams[i])+np.abs(alams[i+1])))
|
||||
amin = np.append(amin, 0)
|
||||
elif i == len(alams)-1:
|
||||
amax = np.append(amax, 1.5*np.abs(alams[i]) - 0.5*np.abs(alams[i-1]))
|
||||
amin = np.append(amin, 0.5*(np.abs(alams[i])+np.abs(alams[i-1])))
|
||||
else:
|
||||
amax = np.append(amax, 0.5*(np.abs(alams[i])+np.abs(alams[i+1])))
|
||||
amin = np.append(amin, 0.5*(np.abs(alams[i])+np.abs(alams[i-1])))
|
||||
amindict[k] = amin
|
||||
amaxdict[k] = amax
|
||||
|
||||
return amindict, amaxdict
|
||||
@@ -1,18 +0,0 @@
|
||||
Supporting scripts:
|
||||
AlamData: class to store alam data, with functions to read from file
|
||||
plotter: basic plots of eta vs. alam, etc.
|
||||
|
||||
Main scripts:
|
||||
|
||||
dpetadp: Includes functions for dp->eta and eta->dp
|
||||
- based on etautils.F90, toRCM.F90, and toMHD.F90
|
||||
- as main, see the eta distribution for a single value of density, pressure, and vm
|
||||
|
||||
dpRangeEval: evaluate how well a certain alam distribution does for a range of densities and pressures
|
||||
- as main, just enter which rcmconfig file you want to use the alam channels from
|
||||
- density and pressure ranges set in main
|
||||
|
||||
genAlam: generate alam distribution and write it into an rcmconfig.h5
|
||||
|
||||
alamTester: Given an alam distribution, runs tests to see how good the distribution is
|
||||
- smearTest: See if lambda+ and lambda- drift farther than 1 grid cell spacing per timestep (bad)
|
||||
@@ -1,178 +0,0 @@
|
||||
import numpy as np
|
||||
import h5py as h5
|
||||
|
||||
from kaipy.rcm.lambdautils.AlamData import AlamData
|
||||
from kaipy.rcm.lambdautils.helperdefs import L_to_bVol
|
||||
import kaipy.rcm.lambdautils.dpRangeEval as dpRangeEval
|
||||
#Constants
|
||||
radius_earth_m = 6.371E6
|
||||
ev = 1.6e-19 # electron volt
|
||||
|
||||
# Enter testing through one of these
|
||||
# They all just use the input data to make an AlamData object, then send to testAlams
|
||||
def testAlam_arr(alam_arr):
|
||||
alamdict = {}
|
||||
iproton = len(alam_arr)-1
|
||||
while alam_arr[iproton-1] > 0:
|
||||
iproton -= 1
|
||||
alamdict['spec1'] = alam_arr[:iproton] # Electrons
|
||||
alamdict['spec2'] = alam_arr[iproton:] # Assuming sincle ion species
|
||||
testAlam_dict(alamdict)
|
||||
|
||||
def testAlam_dict(alamdict):
|
||||
alamdata = AlamData(alamdict=alamdict)
|
||||
testAlams(alamdata)
|
||||
|
||||
def testAlam_config(fname):
|
||||
alamdata = AlamData(filename=fname)
|
||||
testAlams(alamdata)
|
||||
|
||||
def testAlam_AD(alamdata):
|
||||
testAlams(alamdata)
|
||||
|
||||
# Actual alam testing start
|
||||
def testAlams(alamdata, LSmearTest=2.5, LRangeTest=10, ratioTolerance=0.02):
|
||||
kap = 5
|
||||
smearResult = smearTest(alamdata, L=LSmearTest)
|
||||
maxwellRangeMin, maxwellRangeMax, maxwell_vsq_d, maxwell_vsq_p = ktRangeTest(alamdata, ratioTolerance, L=LRangeTest)
|
||||
print(ktRangeTest(alamdata, ratioTolerance, L=LRangeTest, kap=kap))
|
||||
kapRangeMin, kapRangeMax, kap_vsq_d, kap_vsq_p = ktRangeTest(alamdata, ratioTolerance, L=LRangeTest, kap=kap)
|
||||
|
||||
if smearResult < 1:
|
||||
resultstr = "Passed"
|
||||
|
||||
else:
|
||||
resultstr = "Failed"
|
||||
print("Smear test at L = {}: {}".format(LSmearTest, resultstr))
|
||||
print(" Worst smear/cellWidth: {:2.2e}".format(smearResult))
|
||||
print("kT min/max range within {:3.1f}% tolerance:".format(ratioTolerance*100))
|
||||
print(" Maxwellian : {:1.2e}/{:1.2e} [keV]".format(maxwellRangeMin, maxwellRangeMax))
|
||||
print(" Variance: D = {:1.2e} P = {:1.2e}".format(maxwell_vsq_d, maxwell_vsq_p))
|
||||
print(" kappa = {:3.0f}: {:1.2e}/{:1.2e} [keV]".format(kap, kapRangeMin, kapRangeMax))
|
||||
print(" Variance: D = {:1.2e} P = {:1.2e}".format(kap_vsq_d, kap_vsq_p))
|
||||
|
||||
|
||||
"""
|
||||
Quantify "smearing" of energy channel by calculating
|
||||
the difference in drift velocities between lamba+ and
|
||||
lambda- values over some time dt.
|
||||
|
||||
If smear > individual cell width, lambda channel width
|
||||
is too large.
|
||||
|
||||
Inputs:
|
||||
alamdata: AlamData object
|
||||
L : L shell in R_e
|
||||
dt : time-delta in seconds
|
||||
deg : longitudinal RCM resolution in
|
||||
|
||||
Outputs:
|
||||
Pass/Fail value
|
||||
0 = Pass, non-zero = maxSmear/cellWidth > 1
|
||||
"""
|
||||
def smearTest(alamdata, L=2.5, dt=10, deg=1, doVerbose=False):
|
||||
# Get width of a grid cell in meters
|
||||
cellWidth = (L*radius_earth_m)*(np.pi/180*deg)
|
||||
if doVerbose: print("Cell width: {:1.2e}".format(cellWidth))
|
||||
bVol = L_to_bVol(L)
|
||||
vm = bVol**(-2./3.)
|
||||
if doVerbose: print("bVol = {}, vm = {}".format(bVol, vm))
|
||||
|
||||
smeardict = {}
|
||||
maxSmear = 0
|
||||
for s in alamdata.alams.keys():
|
||||
alams = alamdata.alams[s]
|
||||
amins = alamdata.amins[s]
|
||||
amaxs = alamdata.amaxs[s]
|
||||
|
||||
smear_arr = np.array([])
|
||||
|
||||
# Drift velocity ~ W_k*delB/q/B^2
|
||||
bMag = 3.03E-5*(L)**(-3) # [T]
|
||||
delB = 9.09E-5*(L)**(-4)/radius_earth_m # [T/m]
|
||||
const = delB/ev/bMag**2
|
||||
|
||||
driftMin = const*alams[1]*vm*ev
|
||||
driftMax = const*alams[-1]*vm*ev
|
||||
if doVerbose: print("Drift min/max ({}): {:1.2e}/{:1.2e}".format(s, driftMin, driftMax))
|
||||
|
||||
for i in range(len(alams)):
|
||||
|
||||
wMinus = amins[i]*vm*ev # [J]
|
||||
wPlus = amaxs[i]*vm*ev # [J]
|
||||
|
||||
smear = const*(wPlus-wMinus) * dt # [m]
|
||||
|
||||
smear_arr = np.append(smear_arr, smear)
|
||||
if smear > maxSmear:
|
||||
maxSmear = smear
|
||||
|
||||
energy = alams[i]*vm*1E-3
|
||||
drift = const*alams[i]*vm*ev
|
||||
if(doVerbose):
|
||||
print("Energy = {:1.2E} [keV] Drift: {:1.2e} [m/s] Smear: {:1.2e} [m] Smear/CellWidth: {:1.2e}".format(energy, drift, smear, smear/cellWidth))
|
||||
|
||||
#if maxSmear/cellWidth < 1:
|
||||
# return 0 # Pass
|
||||
#else:
|
||||
return maxSmear/cellWidth # Return ratio of worst offender
|
||||
|
||||
# Similar setup in main of dpRangeEval.py
|
||||
# Calculate X'/X for range ot kT's, then determine min/max kT within tolerance range
|
||||
def ktRangeTest(alamdata, tol, L=10, kap=-1):
|
||||
|
||||
# Defaults for now
|
||||
nSamples = 100
|
||||
ktmin = 1E-3 # [keV]
|
||||
ktmax = 1000 # [keV]
|
||||
dconst = 10 # [1/cc]
|
||||
kt_arr = np.logspace(np.log10(ktmin), np.log10(ktmax), nSamples)
|
||||
dens_arr = np.ones((nSamples))*dconst*1E6 # [1/m^3]
|
||||
press_arr = np.array([kt*dconst/6.25 * 1E-9 for kt in kt_arr]) # [Pa]
|
||||
bVol = L_to_bVol(L)
|
||||
vm = bVol**(-2./3.)
|
||||
|
||||
dRatios, pRatios = dpRangeEval.getRatios1D(alamdata, dens_arr, press_arr, vm, kap)
|
||||
|
||||
# This next part is not efficient
|
||||
|
||||
ktTolMin = kt_arr[0]
|
||||
ktTolMax = kt_arr[-1]
|
||||
# Find point closest to 1keV
|
||||
iStart = np.abs(kt_arr - 1).argmin()
|
||||
if (np.abs(dRatios[iStart] - 1) > tol) or (np.abs(pRatios[iStart] - 1) > tol):
|
||||
return -1, -1, -1, -1
|
||||
|
||||
# Scan to find kT values where X'/X falls out of tolerance range,
|
||||
iTolMin = 0
|
||||
iTolMax = 0
|
||||
iScan = iStart
|
||||
while iScan < len(kt_arr):
|
||||
if (np.abs(dRatios[iScan] - 1) > tol) or (np.abs(pRatios[iScan] - 1) > tol):
|
||||
iTolMax = iScan - 1
|
||||
ktTolMax = kt_arr[iTolMax]
|
||||
iScan = 2*len(kt_arr)
|
||||
else:
|
||||
iScan += 1
|
||||
iScan = iStart
|
||||
while iScan > -1:
|
||||
if (np.abs(dRatios[iScan] - 1) > tol) or (np.abs(pRatios[iScan] - 1) > tol):
|
||||
iTolMin = iScan + 1
|
||||
ktTolMin = kt_arr[iTolMin]
|
||||
iScan = -1
|
||||
else:
|
||||
iScan -= 1
|
||||
# Make a metric for how much the ratios deviate from 1 within the tolerance range
|
||||
var_sq_d = 0
|
||||
var_sq_p = 0
|
||||
for k in range(iTolMin, iTolMax):
|
||||
var_sq_d += np.abs(dRatios[k]-1)**2
|
||||
var_sq_p += np.abs(pRatios[k]-1)**2
|
||||
var_sq_d /= (iTolMax-iTolMin)
|
||||
var_sq_p /= (iTolMax-iTolMin)
|
||||
|
||||
return ktTolMin, ktTolMax, var_sq_d, var_sq_p
|
||||
|
||||
|
||||
|
||||
|
||||
@@ -1,162 +0,0 @@
|
||||
import numpy as np
|
||||
import argparse
|
||||
from argparse import RawTextHelpFormatter
|
||||
|
||||
from kaipy.rcm.lambdautils.AlamData import AlamData
|
||||
import kaipy.rcm.lambdautils.dpetadp as dpetadp
|
||||
import kaipy.rcm.lambdautils.plotter as plotter
|
||||
|
||||
#Constants
|
||||
boltz = 1.38e-23 # boltzmann constant
|
||||
ev = 1.6e-19 # electron volt
|
||||
nt = 1.0E-9
|
||||
m_e = 9.109E-31
|
||||
m_p = 1.673E-27
|
||||
radius_earth_m = 6.371E6
|
||||
pressure_factor = 2./3.*ev/radius_earth_m*nt
|
||||
density_factor = nt/radius_earth_m
|
||||
|
||||
#Input defaults
|
||||
f_in = "rcmconfig.h5"
|
||||
tag = ""
|
||||
tiote = 4.0
|
||||
L_in = 10
|
||||
kap_in = -1
|
||||
doShowPlot = False
|
||||
|
||||
def getEtas(alamData, dens, press, vm, kap):
|
||||
if kap == kap_in:
|
||||
etas = dpetadp.dp2eta(dens, press, vm, tiote, alamData)
|
||||
else:
|
||||
etas = dpetadp.dp2eta_kap_runov(dens, press, vm, tiote, kap, alamData)
|
||||
return etas
|
||||
|
||||
"""
|
||||
Calculate how many channels contribute (1-epsilon)*P pressure out of total pressure P
|
||||
Highest channels contributing epsilon pressure can be ignored by RCM advector
|
||||
|
||||
**This implementation keeps all electron channels and only removes ion channels
|
||||
Need to check how okay this is to do
|
||||
"""
|
||||
def getFracChannelUse(alamData, dens_arr, press_arr, vm, kap, epsilon=1E-6):
|
||||
fracChannelUse = np.zeros((len(press_arr))) # Fraction of total proton channel use
|
||||
|
||||
alams_p = alamData.alams['spec2']
|
||||
|
||||
for i in range(len(press_arr)):
|
||||
etas = getEtas(alamData, dens_arr[i], press_arr[i], vm, kap)
|
||||
dTotal, pTotal = dpetadp.eta2dp(etas, alamData, vm)
|
||||
|
||||
numK = len(etas['spec2'])
|
||||
k_cutoff = numK-1
|
||||
eps_pressure = 0 # Epsilon pressure
|
||||
doContinue = True
|
||||
while k_cutoff > 0:
|
||||
press_new = pressure_factor*np.abs(alams_p[k_cutoff])*etas['spec2'][k_cutoff]*vm**2.5
|
||||
if press_new + eps_pressure < epsilon*pTotal: # Safe to include this channel to those that will be cut off
|
||||
k_cutoff -= 1
|
||||
eps_pressure += press_new
|
||||
else:
|
||||
break
|
||||
|
||||
fracChannelUse[i] = (k_cutoff+1)/numK
|
||||
return fracChannelUse
|
||||
|
||||
|
||||
def getRatios1D(alamData, dens_arr, press_arr, vm, kap):
|
||||
dRatios = np.zeros((len(press_arr)))
|
||||
pRatios = np.zeros((len(press_arr)))
|
||||
|
||||
for i in range(len(press_arr)):
|
||||
etas = getEtas(alamData, dens_arr[i], press_arr[i], vm, kap)
|
||||
dRatios[i], pRatios[i] = dpetadp.eta2dp(etas, alamData, vm)
|
||||
dRatios[i] /= dens_arr[i]
|
||||
pRatios[i] /= press_arr[i]
|
||||
return dRatios, pRatios
|
||||
|
||||
def getRatios2D(alamData, dens_arr, press_arr, vm):
|
||||
|
||||
dRatios = np.zeros((len(press_arr), len(dens_arr)))
|
||||
pRatios = np.zeros((len(press_arr), len(dens_arr)))
|
||||
|
||||
for i in range(len(press_arr)):
|
||||
for j in range(len(dens_arr)):
|
||||
etas = dpetadp.dp2eta(dens_arr[j], press_arr[i], vm, tiote, alamData)
|
||||
dRatios[i,j], pRatios[i,j] = dpetadp.eta2dp(etas, alamData, vm)
|
||||
dRatios[i,j] /= dens_arr[j]
|
||||
pRatios[i,j] /= press_arr[i]
|
||||
return dRatios, pRatios
|
||||
|
||||
if __name__=="__main__":
|
||||
|
||||
MainS = """Evaluate DP->eta->DP accuracy for a given alam distribution"""
|
||||
|
||||
|
||||
parser = argparse.ArgumentParser(description=MainS, formatter_class=RawTextHelpFormatter)
|
||||
parser.add_argument('--file', type=str, metavar="<eta file>",default=f_in,
|
||||
help="Name of file containing alam channels (default: %(default)s)")
|
||||
parser.add_argument('--tiote', type=float,default=tiote,
|
||||
help="T_ion/T_electron (default: %(default)s)")
|
||||
parser.add_argument('--L', type=float, metavar="[Re]",default=L_in,
|
||||
help="L shell in [nPa] (default: %(default)s)")
|
||||
parser.add_argument('--tag', type=str,default=tag,
|
||||
help="Tag for plot title (default: %(default)s)")
|
||||
parser.add_argument('--kap', type=float, metavar="K", default=kap_in,
|
||||
help="Kappa value. If unspecified, Maxwellian is used.")
|
||||
parser.add_argument("--show", default=False, action='store_true',
|
||||
help="Show superplot after saving (default: %(default)s)")
|
||||
|
||||
args = parser.parse_args()
|
||||
fname = args.file
|
||||
tiote = args.tiote
|
||||
tag = args.tag
|
||||
Lshell = args.L
|
||||
kap = args.kap
|
||||
doShowPlot = args.show
|
||||
|
||||
bVol = 0.34 #* 6.371E15 # [Re/nT] * 1E9 * 6.371E6
|
||||
vm = bVol**(-2./3.)
|
||||
bVol = dpetadp.L_to_bVol(Lshell)
|
||||
vm = bVol**(-2./3.)
|
||||
|
||||
alamData = AlamData(fname)
|
||||
|
||||
nSamples = 100
|
||||
dMin = 0.01 * 1E6
|
||||
dMax = 500 * 1E6
|
||||
pMin = 0.01 * 1E-9
|
||||
pMax = 1000 * 1E-9
|
||||
doLog = True
|
||||
|
||||
if(doLog):
|
||||
dens_arr = np.logspace(np.log10(dMin), np.log10(dMax), nSamples)
|
||||
press_arr = np.logspace(np.log10(pMin), np.log10(pMax), nSamples)
|
||||
else:
|
||||
dens_arr = np.linspace(dMin, dMax, nSamples)
|
||||
press_arr = np.linspace(pMin, pMax, nSamples)
|
||||
|
||||
|
||||
#dRatios, pRatios = getRatios2D(alamData, dens_arr, press_arr, vm)
|
||||
#plotter.plotRatios_dpRange2D(dens_arr, press_arr, dRatios, pRatios, tag)
|
||||
|
||||
# Do range of temperatures instead
|
||||
ktmin = 1E-3 # [keV]
|
||||
ktmax = 1000 # [keV]
|
||||
dconst = 10 # [1/cc]
|
||||
kt_arr = np.logspace(np.log10(ktmin), np.log10(ktmax), nSamples)
|
||||
dens_arr = np.ones((nSamples))*dconst*1E6 # [1/m^3]
|
||||
press_arr = np.array([kt*dconst/6.25 * 1E-9 for kt in kt_arr]) # [Pa]
|
||||
|
||||
#print(press_arr)
|
||||
|
||||
dRatios, pRatios = getRatios1D(alamData, dens_arr, press_arr, vm, kap)
|
||||
fracChannelUse = getFracChannelUse(alamData, dens_arr, press_arr, vm, kap)
|
||||
|
||||
title = tag
|
||||
if kap == kap_in:
|
||||
title += " Maxwellian"
|
||||
else:
|
||||
title += " Kappa = " + str(kap)
|
||||
title += "\nL = {} bVol = {:4.2e}".format(Lshell, bVol)
|
||||
title += "\nd = {} [1/cc], p = ({:1.2e}, {:1.2e}) [nPa]".format(dconst, press_arr[0]*1E9, press_arr[-1]*1E9)
|
||||
plotter.plotRatios_tempRange1D(kt_arr, dRatios, pRatios, title, fracChannelUse, doShow=doShowPlot)
|
||||
@@ -1,321 +0,0 @@
|
||||
import numpy as np
|
||||
import argparse
|
||||
from argparse import RawTextHelpFormatter
|
||||
from math import gamma
|
||||
|
||||
from kaipy.rcm.lambdautils.AlamData import AlamData
|
||||
from kaipy.rcm.lambdautils.helperdefs import L_to_bVol
|
||||
import kaipy.rcm.lambdautils.plotter as plotter
|
||||
|
||||
|
||||
#Constants
|
||||
boltz = 1.38e-23 # boltzmann constant
|
||||
ev = 1.6e-19 # electron volt
|
||||
nt = 1.0E-9
|
||||
m_e = 9.109E-31
|
||||
m_p = 1.673E-27
|
||||
radius_earth_m = 6.371E6
|
||||
pressure_factor = 2./3.*ev/radius_earth_m*nt
|
||||
density_factor = nt/radius_earth_m
|
||||
|
||||
isMain = False
|
||||
|
||||
def erfexpdiff(A, xplus, xminus):
|
||||
|
||||
#Difference of erf's using Abramowitz & Stegun, 7.1.26
|
||||
p = 0.3275911
|
||||
a1 = 0.254829592
|
||||
a2 = -0.284496736
|
||||
a3 = 1.421413741
|
||||
a4 = -1.453152027
|
||||
a5 = 1.061405429
|
||||
|
||||
tp = 1.0/(1+p*xplus)
|
||||
tm = 1.0/(1+p*xminus)
|
||||
ep = np.exp(-(xplus**2))
|
||||
em = np.exp(-(xminus**2))
|
||||
|
||||
erfdiff = - (a1*tp + a2*(tp**2.0) + a3*(tp**3.0) + a4*(tp**4.0) + a5*(tp**5.0))*ep \
|
||||
+ (a1*tm + a2*(tm**2.0) + a3*(tm**3.0) + a4*(tm**4.0) + a5*(tm**5.0))*em
|
||||
expdiff = 2.0*(xplus*ep - xminus*em)/np.sqrt(np.pi)
|
||||
#print("efrfdiff:{:1.2e}\texpdiff:{:1.2e}".format(erfdiff, expdiff))
|
||||
eta = A*(erfdiff-expdiff)
|
||||
return eta
|
||||
|
||||
def dp2eta(dens, press, vm, tiote, alamData): # dens = [1/m^3], press = [Pa]
|
||||
pion = press*tiote/(1.0+tiote)
|
||||
pele = press* 1.0/(1.0+tiote)
|
||||
|
||||
ti = pion/dens/boltz
|
||||
te = pele/dens/boltz
|
||||
|
||||
if isMain:
|
||||
print("Ti={:2.2e} [eV]\tTe={:2.2e} [eV]".format(ti*boltz/1.6E-19,te*boltz/1.6E-19))
|
||||
|
||||
A0 = (dens/density_factor)/vm**1.5
|
||||
|
||||
etadict = {}
|
||||
|
||||
for s in alamData.alams.keys(): # s = species
|
||||
alams = alamData.alams[s]
|
||||
amins = alamData.amins[s]
|
||||
amaxs = alamData.amaxs[s]
|
||||
|
||||
tk = ti if alams[1] > 0 else te
|
||||
|
||||
eta_arr = np.array([])
|
||||
for k in range(len(alams)):
|
||||
xplus = np.sqrt(ev*np.abs(amaxs[k])*vm/boltz/tk)
|
||||
xminus = np.sqrt(ev*np.abs(amins[k])*vm/boltz/tk)
|
||||
|
||||
eta = erfexpdiff(A0, xplus, xminus)
|
||||
eta_arr = np.append(eta_arr, eta)
|
||||
etadict[s] = eta_arr
|
||||
|
||||
return etadict
|
||||
|
||||
# Python implementation of Kareem's code (which is an implementation of original kappa notes)
|
||||
def dp2eta_kap_kfort(dens, press, vm, tiote, kap, alamData):
|
||||
pion = press*tiote/(1.0+tiote)
|
||||
pele = press* 1.0/(1.0+tiote)
|
||||
|
||||
tk_i = pion/dens
|
||||
tk_e = pele/dens
|
||||
|
||||
if isMain:
|
||||
print("Ti={:2.2e} [eV]\tTe={:2.2e} [eV]".format(tk_i/1.6E-19,tk_e/1.6E-19))
|
||||
|
||||
kap15 = kap-1.5
|
||||
kapgam = gamma(kap+1.0)/gamma(kap-0.5)
|
||||
kapbar = kap15
|
||||
|
||||
etadict = {}
|
||||
|
||||
for s in alamData.alams.keys():
|
||||
alams = alamData.alams[s]
|
||||
amins = alamData.amins[s]
|
||||
amaxs = alamData.amaxs[s]
|
||||
|
||||
tk = tk_i if alams[1] > 0 else tk_e
|
||||
|
||||
Tev = tk/1.6E-19
|
||||
E0_ev = Tev*kap15/kap
|
||||
A0 = (2.0/np.sqrt(np.pi))*(dens/density_factor)/vm**1.5
|
||||
|
||||
eta_arr = np.array([])
|
||||
for k in range(len(alams)):
|
||||
E_ev = abs(alams[k])*vm # [eV]
|
||||
kArg = 1 + (E_ev/E0_ev)/kapbar
|
||||
delscl = (amaxs[k]-amins[k])/E0_ev
|
||||
etak = A0*kapgam/kapbar**1.5 * np.sqrt(E_ev/E0_ev)*delscl*kArg**(-kap-1)
|
||||
|
||||
eta_arr = np.append(eta_arr, etak)
|
||||
etadict[s] = eta_arr
|
||||
|
||||
return etadict
|
||||
|
||||
# Runov et al. (2015) pg. 4377 10.1002/2015JA021166
|
||||
def dp2eta_kap_runov(dens, press, vm, tiote, kap, alamData):
|
||||
pion = press*tiote/(1.0+tiote)
|
||||
pele = press* 1.0/(1.0+tiote)
|
||||
|
||||
tk_i = pion/dens
|
||||
tk_e = pele/dens
|
||||
|
||||
if isMain:
|
||||
print("Ti={:2.2e} [eV]\tTe={:2.2e} [eV]".format(tk_i/1.6E-19,tk_e/1.6E-19))
|
||||
|
||||
kap15 = kap-1.5
|
||||
kapgam = gamma(kap+1.0)/gamma(kap-0.5)
|
||||
|
||||
etadict = {}
|
||||
|
||||
for s in alamData.alams.keys():
|
||||
alams = alamData.alams[s]
|
||||
amins = alamData.amins[s]
|
||||
amaxs = alamData.amaxs[s]
|
||||
|
||||
tk = tk_i if alams[1] > 0 else tk_e
|
||||
m_s = m_p if alams[1] > 0 else m_e
|
||||
Tev = tk/1.6E-19
|
||||
E0_ev = Tev*kap15/kap
|
||||
#E0_ev = Tev
|
||||
A0 = (2.0/np.sqrt(np.pi))*(dens/density_factor)/vm**1.5
|
||||
#A0 = (dens/density_factor)/vm**1.5
|
||||
|
||||
eta_arr = np.array([])
|
||||
|
||||
for k in range(len(alams)):
|
||||
E_ev = abs(alams[k])*vm # [eV]
|
||||
kArg = 1 + E_ev/(kap*E0_ev)
|
||||
delscl = (amaxs[k]-amins[k])*vm/E0_ev
|
||||
|
||||
etak = A0*np.sqrt(E_ev/E0_ev) * delscl / (kap)**1.5 * kapgam * kArg**(-kap-1)
|
||||
|
||||
#etak = A0*kapgam/kapbar**1.5 * np.sqrt(E_ev/E0_ev)*delscl*kArg**(-kap-1)
|
||||
|
||||
eta_arr = np.append(eta_arr, etak)
|
||||
"""
|
||||
for k in range(len(alams)):
|
||||
E_ev_min = abs(amins[k])*vm
|
||||
E_ev_max = abs(amaxs[k])*vm
|
||||
kArg_min = (1+E_ev_min/(kap*E0_ev))
|
||||
kArg_max = (1+E_ev_max/(kap*E0_ev))
|
||||
|
||||
consts = A0 /(kap*E0_ev)**1.5 * kapgam
|
||||
|
||||
etak = (amaxs[k]-amins[k])*vm/2 * consts*((np.sqrt(E_ev_max)*kArg_max**(-kap-1)) + np.sqrt(E_ev_min)*kArg_min**(-kap-1))
|
||||
|
||||
eta_arr = np.append(eta_arr, etak)
|
||||
"""
|
||||
etadict[s] = eta_arr
|
||||
|
||||
return etadict
|
||||
|
||||
def etaLinearRescaler(alamData, etaData, targetN, targetP, vBol):
|
||||
vm = vBol**(-2/3)
|
||||
tN = targetN/density_factor#/vm**1.5
|
||||
tP = targetP/pressure_factor#/vm**2.5
|
||||
|
||||
newEtaData = etaData
|
||||
|
||||
for s in alamData.alams.keys():
|
||||
alams = alamData.alams[s]
|
||||
etas = etaData[s]
|
||||
|
||||
#Do the summations
|
||||
|
||||
kMax = len(alams)-1
|
||||
doIterate = True
|
||||
while doIterate:
|
||||
S1 = 0 # Sum eta_k
|
||||
S2 = 0 # Sum eta_k*abs(alam_k)
|
||||
S3 = 0 # Sum eta_k*abs(alam_k)^2
|
||||
for k in range(kMax+1):
|
||||
S1 += etas[k]
|
||||
S2 += etas[k]*np.abs(alams[k])
|
||||
S3 += etas[k]*alams[k]**2
|
||||
|
||||
denom = 1/(S1*S3 - S2**2)
|
||||
a = denom*(S3*tN*bVol - S2*1.5*tP*bVol**(5/3))
|
||||
b = denom*(-S2*tN*bVol + S1*1.5*tP*bVol**(5/3))
|
||||
print("a, b = {},{}".format(a, b))
|
||||
#TODO: set new kMax and iterate if necessary
|
||||
if (a+b*np.abs(alams[kMax]))*etas[kMax] < 0:
|
||||
etas[kMax] = 0
|
||||
kMax -= 1
|
||||
else:
|
||||
doIterate = False
|
||||
newEtaData[s] = (a+b*np.abs(alams))*etas
|
||||
|
||||
return newEtaData
|
||||
|
||||
def eta2dp(etaData, alamData, vm):
|
||||
|
||||
dTot = 0
|
||||
pTot = 0
|
||||
|
||||
for s in alamData.alams.keys(): # s = species
|
||||
alams = alamData.alams[s]
|
||||
etas = etaData[s]
|
||||
|
||||
dSpec, pSpec = eta2dp_s(etas, alams, vm)
|
||||
if isMain:
|
||||
print("{}: d = {:1.2e} [1/cc] p = {:1.2e} [nPa]".format(s, dSpec*1E-6, pSpec*1E9))
|
||||
pTot += pSpec
|
||||
if "1" not in s:
|
||||
dTot += dSpec
|
||||
if isMain:
|
||||
print("Total: d = {:1.2e} [1/cc] p = {:1.2e} [nPa]".format(dSpec*1E-6, pSpec*1E9))
|
||||
|
||||
return dTot, pTot
|
||||
|
||||
def eta2dp_s(etas_s, alams_s, vm, k1=-1, k2=-1): # etas_s, alams_s are of a specific species
|
||||
if k1 == -1:
|
||||
k1 = 0
|
||||
if k2 == -1:
|
||||
k2 = len(etas_s)-1
|
||||
|
||||
dens = 0 # [1/m^2]
|
||||
press = 0 # [Pa]
|
||||
|
||||
for k in range(k1,k2+1):
|
||||
dens += density_factor*etas_s[k]*vm**1.5
|
||||
press += pressure_factor*np.abs(alams_s[k])*etas_s[k]*vm**2.5
|
||||
return dens, press
|
||||
|
||||
|
||||
if __name__=="__main__":
|
||||
isMain = True
|
||||
MainS = """Calculate DP => RCM etas => DP for a given alam distribution"""
|
||||
|
||||
f_in = "rcmconfig.h5"
|
||||
dens_in = 0.5
|
||||
press_in = 0.85
|
||||
tiote_in = 4.0
|
||||
L_in = 10
|
||||
kap_in = -1
|
||||
tag = ""
|
||||
parser = argparse.ArgumentParser(description=MainS, formatter_class=RawTextHelpFormatter)
|
||||
parser.add_argument('--file', type=str, metavar="<eta file>",default=f_in,
|
||||
help="Name of file containing alam channels (default: %(default)s)")
|
||||
parser.add_argument('--d', type=float, metavar="[1/cc]",default=dens_in,
|
||||
help="Density in [1/cc] (default: %(default)s)")
|
||||
parser.add_argument('--p', type=float, metavar="[nPa]",default=dens_in,
|
||||
help="Pressure in [nPa] (default: %(default)s)")
|
||||
parser.add_argument('--L', type=float, metavar="[Re]",default=L_in,
|
||||
help="L shell in [nPa] (default: %(default)s)")
|
||||
parser.add_argument('--tiote', type=float,default=tiote_in,
|
||||
help="T_ion/T_electron (default: %(default)s)")
|
||||
parser.add_argument('--tag', type=str,default=tag,
|
||||
help="Tag for plot title (default: %(default)s)")
|
||||
parser.add_argument('--kap', type=float, metavar="K", default=kap_in,
|
||||
help="Kappa value. If unspecified, Maxwellian is used.")
|
||||
parser.add_argument("--show", default=False, action='store_true',
|
||||
help="Show superplot after saving (default: %(default)s)")
|
||||
args = parser.parse_args()
|
||||
fname = args.file
|
||||
dens = args.d*1E6 # 1/cc to 1/m^3
|
||||
press = args.p*1E-9 # nPa to Pa
|
||||
Lshell = args.L
|
||||
tiote = args.tiote
|
||||
tag = args.tag
|
||||
kap = args.kap
|
||||
doShowPlot = args.show
|
||||
|
||||
bVol = 0.34 #* 6.371E15 # [Re/nT] * 1E9 * 6.371E6
|
||||
bVol = L_to_bVol(Lshell)
|
||||
vm = bVol**(-2./3.)
|
||||
print("bVol = {}, vm = {}".format(bVol, vm))
|
||||
alamData = AlamData(filename=fname)
|
||||
if kap == -1:
|
||||
etaData = dp2eta(dens, press, vm, tiote, alamData)
|
||||
else:
|
||||
#etaData = dp2eta_kap_runov(dens, press, vm, tiote, kap, alamData)
|
||||
etaData = dp2eta_kap_runov(dens, press, vm, tiote, kap, alamData)
|
||||
|
||||
#etaLinearRescaler(alamData, etaData, dens, press, bVol)
|
||||
|
||||
dTot, pTot = eta2dp(etaData, alamData, vm) # [1/m^3] and [Pa]
|
||||
dNew_o_dOrig = dTot/dens
|
||||
pNew_o_pOrig = pTot/press
|
||||
|
||||
dens_cc = dens*1E-6
|
||||
press_npa = press*1E9
|
||||
kT = 6.25*press_npa/dens_cc # [keV]
|
||||
|
||||
title = tag
|
||||
if kap == kap_in:
|
||||
title += " Maxwellian"
|
||||
else:
|
||||
title += " Kappa = " + str(kap)
|
||||
title += "\nd = {:4.2f} [1/cc] p = {:4.2f} [nPa] kT = {:1.2e} [keV]".format(dens_cc, press_npa, kT)
|
||||
title += "\nL = {} bVol = {:4.2f}".format(Lshell, bVol)
|
||||
title += "\nD'/D = {:1.2e} P'/P = {:1.2e}".format(dNew_o_dOrig, pNew_o_pOrig)
|
||||
plotter.plotEtas(alamData, etaData, vm, title, doShow=doShowPlot)
|
||||
|
||||
|
||||
|
||||
|
||||
print("p_new/p_0: {:0.2e}".format(pNew_o_pOrig))
|
||||
print("d_new/d_0: {:0.2e}".format(dNew_o_dOrig))
|
||||
@@ -1,194 +0,0 @@
|
||||
import numpy as np
|
||||
import h5py as h5
|
||||
import argparse
|
||||
from argparse import RawTextHelpFormatter
|
||||
|
||||
from kaipy.rcm.lambdautils.dpetadp import L_to_bVol
|
||||
import kaipy.rcm.lambdautils.alamTester as alamTester
|
||||
import kaipy.rcm.lambdautils.plotter as plotter
|
||||
from kaipy.rcm.lambdautils.AlamData import AlamParams
|
||||
|
||||
try:
|
||||
import kaipy.rcm.rcminit as rcminit
|
||||
hasKaiRCM = True
|
||||
except:
|
||||
print("Couldn't load kaipy.rcm.init, can't add dktable to rcmconfig file.")
|
||||
hasKaiRCM = False
|
||||
|
||||
EFLAV = 1
|
||||
PFLAV = 2
|
||||
|
||||
EFUDGE = 1./3.
|
||||
PFUDGE = 0.0
|
||||
|
||||
distTypes = {'lin', 'log'}
|
||||
|
||||
# Takes full alams, flavs, fudges, and dktable arrays
|
||||
# Writes arrays to file in rcmconfig.h5 format
|
||||
def genh5(fname, inputParams, doTests=True, doShowPlot=False):
|
||||
|
||||
alams, flavs, fudges = genAlams(inputParams, doTests=doTests, doShowPlot=doShowPlot)
|
||||
attrs = inputParams.getAttrs()
|
||||
|
||||
f5 = h5.File(fname, 'w')
|
||||
f5.create_dataset('alamc', data=alams)
|
||||
f5.create_dataset('ikflavc', data=flavs)
|
||||
f5.create_dataset('fudgec', data=fudges)
|
||||
if hasKaiRCM:
|
||||
dktab = rcminit.LoadDKTab()
|
||||
f5.create_dataset('dktable', data=dktab)
|
||||
else:
|
||||
print("Couldn't load kaipy.rcm.init, can't add dktable to rcmconfig file.")
|
||||
|
||||
for key in attrs.keys():
|
||||
f5.attrs[key] = attrs[key]
|
||||
f5.close()
|
||||
|
||||
# Adds completely new channel to alamc, ikflavc, and fudges
|
||||
def addPsphere(alams, flavs, fudges):
|
||||
alam_wp = np.concatenate(([0], alams))
|
||||
flav_wp = np.concatenate(([1], flavs))
|
||||
fudge_wp = np.concatenate(([0], fudges))
|
||||
return alam_wp, flav_wp, fudge_wp
|
||||
|
||||
# Takes alams as an array, and single values for ikflav and fudge
|
||||
# Returns arrays ready to write in rcmconfig.h5 format
|
||||
def genspecData(alams, flav, fudge):
|
||||
#Very dumb
|
||||
flavs = np.array([flav for i in range(len(alams))])
|
||||
fudges = np.array([fudge for i in range(len(alams))])
|
||||
return alams, flavs, fudges
|
||||
|
||||
def wolfAlam(k, kmin, kmax, lammin, lammax, p1, p2):
|
||||
kfrac = (k-kmin)/(kmax-kmin)
|
||||
pstar = (1-kfrac)*p1 + kfrac*p2
|
||||
|
||||
lammax2 = lammax - lammin
|
||||
#return lammax*((k - kmin + 0.5)/(kmax-kmin + 0.5))**p
|
||||
return lammax2*((k - kmin + 0.5)/(kmax-kmin + 0.5))**pstar + lammin
|
||||
|
||||
# Main function to get things going
|
||||
def genAlams(alamParams, doTests=True, doShowPlot=False):
|
||||
|
||||
#Unpack the basics
|
||||
bVol = L_to_bVol(alamParams.L_kt)
|
||||
vm = bVol**(-2/3)
|
||||
alamMin_p = alamParams.aMin_p
|
||||
alamMax_p = 10*(alamParams.ktMax/vm)
|
||||
numAlam_p = alamParams.num_p
|
||||
|
||||
alamMin_e = alamParams.aMin_e
|
||||
alamMax_e = -1*alamMax_p/alamParams.tiote
|
||||
numAlam_e = alamParams.num_e
|
||||
|
||||
# Gen desired alam distribution
|
||||
lbase = 10
|
||||
if alamParams.distType == 'lin':
|
||||
alams_e = np.linspace(alamMin_e, alamMax_e, numAlam_e, endpoint=True)
|
||||
alams_p = np.linspace(alamMin_p, alamMax_p, numAlam_p, endpoint=True)
|
||||
elif alamParams.distType == 'log':
|
||||
aminlog_e = np.log(np.abs(alamMin_e))/np.log(lbase)
|
||||
amaxlog_e = np.log(np.abs(alamMax_e))/np.log(lbase)
|
||||
aminlog_p = np.log(np.abs(alamMin_p))/np.log(lbase)
|
||||
amaxlog_p = np.log(np.abs(alamMax_p))/np.log(lbase)
|
||||
alams_e = -1*np.logspace(aminlog_e, amaxlog_e, numAlam_e, base=lbase, endpoint=True)
|
||||
alams_p = np.logspace(aminlog_p, amaxlog_p, numAlam_p, base=lbase, endpoint=True)
|
||||
elif alamParams.distType == 'wolf':
|
||||
alams_e = np.array([])
|
||||
alams_p = np.array([])
|
||||
p1 = alamParams.p1
|
||||
p2 = alamParams.p2
|
||||
for k in range(numAlam_e):
|
||||
a = wolfAlam(k, 0, numAlam_e, alamMin_e, alamMax_e, p1, p2)
|
||||
alams_e = np.append(alams_e, a)
|
||||
for k in range(numAlam_p):
|
||||
a = wolfAlam(k, 0, numAlam_p, alamMin_p, alamMax_p, p1, p2)
|
||||
alams_p = np.append(alams_p, a)
|
||||
|
||||
# Questionable implementation
|
||||
alams_e, flavs_e, fudges_e = genspecData(alams_e, EFLAV, EFUDGE)
|
||||
alams_p, flavs_p, fudges_p = genspecData(alams_p, PFLAV, PFUDGE)
|
||||
|
||||
# Combine all species
|
||||
alams = np.concatenate((alams_e , alams_p ))
|
||||
flavs = np.concatenate((flavs_e , flavs_p ))
|
||||
fudges = np.concatenate((fudges_e, fudges_p))
|
||||
|
||||
# Add on plasmasphere channel if desired
|
||||
if alamParams.doAddPsphere:
|
||||
alams, flavs, fudges = addPsphere(alams, flavs, fudges)
|
||||
|
||||
# Run lambda channel tests
|
||||
if doTests:
|
||||
alamTester.testAlam_arr(alams)
|
||||
|
||||
# TODO: Write superplot, where fig is returned, and we will save it here
|
||||
plotter.plotChannels(alams, doShow=doShowPlot)
|
||||
|
||||
return alams, flavs, fudges
|
||||
|
||||
|
||||
"""
|
||||
TODO: Maybe need to make a config file in the future to reduce command line arguments
|
||||
Especially if we want multi-ion species
|
||||
"""
|
||||
if __name__ == "__main__":
|
||||
|
||||
MainS = """Generate rcmconfig.h5 file with custom alam distribution"""
|
||||
|
||||
ofname_in = "tmprcmconfig.h5"
|
||||
noPSphere = False
|
||||
doShowPlot = False
|
||||
|
||||
dP = AlamParams() # Default params
|
||||
|
||||
parser = argparse.ArgumentParser(description=MainS, formatter_class=RawTextHelpFormatter)
|
||||
parser.add_argument('--outfile', type=str, metavar="<filename>",default=ofname_in,
|
||||
help="Name of output file (default: %(default)s)")
|
||||
parser.add_argument('--L', type=float, default=dP.L_kt,
|
||||
help="L shell [R_e] at which tmax should be resolved (default: %(default)s R_E)")
|
||||
parser.add_argument('--tmax', type=float,default=dP.ktMax/1E3,
|
||||
help="Max desired kT to resolve at L [keV] (default: %(default)s keV)")
|
||||
parser.add_argument('--tiote', type=float,default=dP.tiote,
|
||||
help="T_ion/T_electron (default: %(default)s)")
|
||||
parser.add_argument('--nrgmin_e', type=float,default=dP.aMin_e,
|
||||
help="Mimumim electron energy [eV] (excluding plasmasphere) (default: %(default)s eV)")
|
||||
parser.add_argument('--nrgmin_p', type=float,default=dP.aMin_p,
|
||||
help="Mimumim proton energy [eV] (default: %(default)s eV)")
|
||||
parser.add_argument('--num_e', type=float,default=dP.num_e,
|
||||
help="Number of electron channels (excluding plasmasphere) (default: %(default)s)")
|
||||
parser.add_argument('--num_p', type=float,default=dP.num_p,
|
||||
help="Number of proton channels (default: %(default)s)")
|
||||
parser.add_argument('--p1', type=float,default=dP.p1,
|
||||
help="Value for p1 parameter in Wolf distribution (default: %(default)s)")
|
||||
parser.add_argument('--p2', type=float,default=dP.p2,
|
||||
help="Value for p2 parameter in Wolf distribution (default: %(default)s)")
|
||||
parser.add_argument("--noPsphere", default=False, action='store_true',
|
||||
help="Don't add plasmasphere channel (default: %(default)s)")
|
||||
parser.add_argument("--noTests", default=False, action='store_true',
|
||||
help="Don't run any tests (default: %(default)s)")
|
||||
parser.add_argument("--show", default=False, action='store_true',
|
||||
help="Show superplot after saving (default: %(default)s)")
|
||||
|
||||
args = parser.parse_args()
|
||||
ofname = args.outfile
|
||||
doTests = not args.noTests
|
||||
doShowPlot = args.show
|
||||
|
||||
inputParams = AlamParams(
|
||||
distType='wolf',
|
||||
num_e = args.num_e,
|
||||
num_p = args.num_p,
|
||||
alamMin_e = args.nrgmin_e,
|
||||
alamMin_p = args.nrgmin_p,
|
||||
ktMax = args.tmax*1E3,
|
||||
L_kt = args.L,
|
||||
tiote = args.tiote,
|
||||
p1 = args.p1,
|
||||
p2 = args.p2,
|
||||
addPsphere = not args.noPsphere
|
||||
)
|
||||
|
||||
alams, flavs, fudges = genAlams(inputParams, doTests=doTests, doShowPlot=doShowPlot)
|
||||
|
||||
genh5(ofname, alams, flavs, fudges)
|
||||
@@ -1,11 +0,0 @@
|
||||
import numpy as np
|
||||
|
||||
def L_to_bVol(L): # L shell [Re] to V [Re/nT]
|
||||
bsurf_nT = 3.11E4
|
||||
colat = np.arcsin(np.sqrt(1.0/L))
|
||||
|
||||
cSum = 35*np.cos(colat) - 7*np.cos(3*colat) +(7./5.)*np.cos(5*colat) - (1./7.)*np.cos(7*colat)
|
||||
cSum /= 64.
|
||||
s8 = np.sin(colat)**8
|
||||
V = 2*cSum/s8/bsurf_nT
|
||||
return V
|
||||
@@ -1,264 +0,0 @@
|
||||
import matplotlib
|
||||
defaultBackend = matplotlib.get_backend() # Save whatever the default loaded backend is for future GUI use
|
||||
matplotlib.use('Agg')
|
||||
import matplotlib.pyplot as plt
|
||||
from matplotlib import ticker, colors
|
||||
import numpy as np
|
||||
|
||||
from kaipy.rcm.lambdautils.helperdefs import L_to_bVol
|
||||
|
||||
titlesize = 16
|
||||
ylabelsize = 22
|
||||
xlabelsize = 20
|
||||
xlabelpad = 8
|
||||
ylabelpad = 8
|
||||
ticklabelsize = 16
|
||||
xticklabelsize = 15
|
||||
legendsize = 20
|
||||
|
||||
def makeShowable():
|
||||
matplotlib.use(defaultBackend)
|
||||
import matplotlib.pyplot as plt
|
||||
from matplotlib import ticker, colors
|
||||
|
||||
def plotChannels(alams, doShow=False):
|
||||
titlesize = 22
|
||||
ylabelsize = 22
|
||||
xlabelsize = 20
|
||||
xlabelpad = 8
|
||||
ylabelpad = 8
|
||||
ticklabelsize = 16
|
||||
xticklabelsize = 15
|
||||
legendsize = 20
|
||||
|
||||
if(doShow): makeShowable()
|
||||
fig, ax = plt.subplots(1)
|
||||
|
||||
# Divide alams by e and i species
|
||||
iproton = len(alams)-1
|
||||
while alams[iproton-1] > 0:
|
||||
iproton -= 1
|
||||
alams_e = alams[:iproton]
|
||||
alams_p = alams[iproton:]
|
||||
k_arr_e = np.array([k for k in range(len(alams_e))])
|
||||
k_arr_p = np.array([k for k in range(len(alams_p))])
|
||||
aSpace_e = alams_e[1:]-alams_e[:-1]
|
||||
aSpace_p = alams_p[1:]-alams_p[:-1]
|
||||
|
||||
# Plot alam values first
|
||||
ax.plot(k_arr_p, alams_p, label="ions")
|
||||
ax.plot(k_arr_e, np.abs(alams_e), label="electrons")
|
||||
#ax.plot(k_arr_p[:-1], aSpace_p, '--')
|
||||
#ax.plot(k_arr_e[:-1], np.abs(aSpace_e), '--')
|
||||
ax.set_xlabel("Channel #", fontsize=xlabelsize)
|
||||
ax.set_ylabel("$\\lambda$", fontsize = ylabelsize)
|
||||
#ax.set_yscale('log')
|
||||
ax.legend(prop={'size': legendsize})
|
||||
ax.grid(True)
|
||||
ax.tick_params(axis="x", labelsize=ticklabelsize)
|
||||
ax.tick_params(axis="y", labelsize=ticklabelsize)
|
||||
plt.suptitle("Energy Channel Distribution", fontsize=titlesize)
|
||||
|
||||
|
||||
if(doShow): plt.show()
|
||||
|
||||
|
||||
def plotEtas(alamData, etaData, vm, title, doShow=False):
|
||||
|
||||
if(doShow): makeShowable()
|
||||
fig, ax = plt.subplots()
|
||||
|
||||
s = "spec2" # species label for protons
|
||||
legendText = "Protons"
|
||||
|
||||
widths = (alamData.amaxs[s]-alamData.amins[s])
|
||||
mids = (alamData.amaxs[s]+alamData.amins[s])/2.0
|
||||
ax.bar(mids, etaData[s]/widths, widths*0.9, label=legendText)
|
||||
#for i in range(len(alamData.alams[s])):
|
||||
# ax.plot([alamData.alams[s][i], alamData.alams[s][i]], [0, etaData[s][i]/widths[i]], 'r-')
|
||||
|
||||
ax.set_xlabel("Energy Invariant $\lambda$", fontsize=xlabelsize)
|
||||
ax.set_ylabel("$\\frac{\\eta}{\\Delta \\lambda}$", fontsize=28)
|
||||
ax.set_ylim((1E15, 5E17))
|
||||
#ax.set_yscale('log')
|
||||
ax.set_title(title, fontsize=titlesize)
|
||||
|
||||
for tick in ax.yaxis.get_major_ticks():
|
||||
tick.label.set_fontsize(ticklabelsize)
|
||||
for tick in ax.xaxis.get_major_ticks():
|
||||
tick.label.set_fontsize(ticklabelsize)
|
||||
|
||||
if(doShow): plt.show()
|
||||
|
||||
return ax
|
||||
|
||||
def plotLambdaVsLShell(alamData, Llow=1.5, Lhigh=10, doShow=False):
|
||||
nSamples = 100
|
||||
lshell_arr = np.linspace(Llow, Lhigh, nSamples, endpoint=True)
|
||||
vm_arr = np.array([L_to_bVol(L) for L in lshell_arr])**(-2/3)
|
||||
iLams_e = np.array([0, len(alamData.alams['spec1'])-1])
|
||||
if np.abs(alamData.alams['spec1'][0]) < 1E-5:
|
||||
iLams_e[0] += 1
|
||||
iLams_p = np.array([0, len(alamData.alams['spec2'])-1])
|
||||
|
||||
lams_e = np.array([np.abs(alamData.alams['spec1'][i]) for i in iLams_e])
|
||||
lams_p = np.array([alamData.alams['spec2'][i] for i in iLams_p])
|
||||
print(lams_e)
|
||||
energies_e = np.zeros((len(iLams_e), nSamples))
|
||||
energies_p = np.zeros((len(iLams_p), nSamples))
|
||||
|
||||
print(energies_e[0])
|
||||
for i in range(nSamples):
|
||||
#print(energies_e[:][:])
|
||||
energies_e[:,i] = lams_e*vm_arr[i]
|
||||
energies_p[:,i] = lams_p*vm_arr[i]
|
||||
|
||||
print(energies_e)
|
||||
if(doShow): makeShowable()
|
||||
fig, ax = plt.subplots()
|
||||
|
||||
for e_e in energies_e:
|
||||
line_e, = ax.plot(lshell_arr, e_e, color="red")
|
||||
for e_p in energies_p:
|
||||
line_p, = ax.plot(lshell_arr, e_p, color="blue")
|
||||
|
||||
ax.set_yscale('log')
|
||||
ax.set_xlabel("L shell [$R_E$]", fontsize=xlabelsize)
|
||||
ax.set_ylabel("Channel Energy [eV]", fontsize=ylabelsize)
|
||||
ax.tick_params(axis="x", labelsize=ticklabelsize)
|
||||
ax.tick_params(axis="y", labelsize=ticklabelsize)
|
||||
ax.grid(True)
|
||||
ax.legend([line_e, line_p], ["Electron min/max", "Ion min/max"])
|
||||
plt.suptitle("RCM Channel energy range vs. L shell")
|
||||
|
||||
|
||||
if(doShow): plt.show()
|
||||
|
||||
return ax
|
||||
|
||||
def plotRatios_tempRange1D(kt_arr, dRatios, pRatios, tag, fracChannelUse=None, doShow=False):
|
||||
|
||||
#Calc plot bounds based on tolerance of pressure
|
||||
itolMin = 0
|
||||
itolMax = len(dRatios)-1
|
||||
|
||||
if(doShow): makeShowable()
|
||||
fig, ax = plt.subplots()
|
||||
|
||||
ax.plot(kt_arr[itolMin:itolMax], dRatios[itolMin:itolMax], label="D'/D")
|
||||
ax.plot(kt_arr[itolMin:itolMax], pRatios[itolMin:itolMax], label="P'/P")
|
||||
ax.plot([kt_arr[itolMin], kt_arr[itolMax]], [1,1], 'k--')
|
||||
ax.set_xlabel("kT [keV]", fontsize=xlabelsize)
|
||||
ax.set_ylabel("X'/X", fontsize=ylabelsize)
|
||||
ax.set_xscale("log")
|
||||
ax.set_xlim((kt_arr[itolMin], kt_arr[itolMax]))
|
||||
ax.set_ylim((0.90, 1.1))
|
||||
ax.legend(loc='upper left', prop={'size': legendsize})
|
||||
|
||||
for tick in ax.yaxis.get_major_ticks():
|
||||
tick.label.set_fontsize(ticklabelsize)
|
||||
for tick in ax.xaxis.get_major_ticks():
|
||||
tick.label.set_fontsize(ticklabelsize)
|
||||
|
||||
if fracChannelUse is not None:
|
||||
ax2=ax.twinx()
|
||||
ax2.plot(kt_arr, fracChannelUse, '-.', color="red", label="frac. channel use")
|
||||
ax2.set_ylabel("Fraction of channel use", color="red", fontsize=ylabelsize)
|
||||
#ax2.set_ylim((0,1))
|
||||
ax2.tick_params(axis="y", colors="red", labelsize=ticklabelsize)
|
||||
#for tick in ax2.yaxis.get_major_ticks():
|
||||
# tick.label.set_fontsize(ticklabelsize)
|
||||
|
||||
plt.suptitle(tag, fontsize=titlesize)
|
||||
|
||||
|
||||
if(doShow): plt.show()
|
||||
|
||||
return ax, ax2
|
||||
|
||||
def plotRatios_dpRange2D(dens_arr, press_arr, dRatios, pRatios, tag, doShow=False):
|
||||
|
||||
#dd, pp = np.meshgrid(dens_arr, press_arr, indexing='ij')
|
||||
dd, pp = np.meshgrid(dens_arr, press_arr)
|
||||
|
||||
if(doShow): makeShowable()
|
||||
fig, (ax1, ax2) = plt.subplots(1,2)
|
||||
|
||||
lvl_min = .85
|
||||
lvl_max = 1.15
|
||||
|
||||
levels = np.linspace(lvl_min, lvl_max, 10)
|
||||
level_ticks = np.linspace(lvl_min, lvl_max, 5, endpoint=True)
|
||||
level_tick_str = ["{:1.2f}".format(x) for x in level_ticks]
|
||||
|
||||
CS_d = ax1.contourf(dd*1E-6, pp*1E9, dRatios, levels, cmap=plt.cm.plasma)
|
||||
cbar_d = fig.colorbar(CS_d)
|
||||
cbar_d.set_ticks(level_ticks)
|
||||
cbar_d.set_ticklabels(level_tick_str)
|
||||
ax1.set_xlabel("Density [1/cc]")
|
||||
ax1.set_ylabel("Pressure [nPa]")
|
||||
ax1.set_xscale("log")
|
||||
ax1.set_yscale("log")
|
||||
ax1.set_title("D'/D")
|
||||
|
||||
CS_p = ax2.contourf(dd*1E-6, pp*1E9, pRatios, levels, cmap=plt.cm.plasma)
|
||||
#cbar_p = fig.colorbar(CS_p)
|
||||
#cbar_p.set_ticks(level_ticks)
|
||||
#cbar_p.set_ticklabels(level_tick_str)
|
||||
ax2.set_xlabel("Density [1/cc]")
|
||||
ax2.set_ylabel("Pressure [nPa]")
|
||||
ax2.set_xscale("log")
|
||||
ax2.set_yscale("log")
|
||||
ax2.set_title("P'/P")
|
||||
|
||||
plt.suptitle(tag)
|
||||
|
||||
|
||||
if(doShow): plt.show()
|
||||
|
||||
return ax1, ax2
|
||||
|
||||
#def superPlot(filename=None):
|
||||
# fig, axs = plt.subplots()
|
||||
|
||||
#Graveyard
|
||||
|
||||
""" log levels
|
||||
#lev_exp = np.linspace(np.floor(np.log10(z.min())-1), np.ceil(np.log10(z.max())+1), 100)
|
||||
lev_exp = np.linspace(np.floor(np.log10(lvl_min)), np.ceil(np.log10(lvl_max)), 100)
|
||||
levels = np.power(10, lev_exp)
|
||||
|
||||
#lev_tick_exp = np.linspace(np.floor(np.log10(z.min())-1), np.ceil(np.log10(z.max())+1), 5)
|
||||
lev_tick_exp = np.linspace(np.floor(np.log10(lvl_min)), np.ceil(np.log10(lvl_max)), 5)
|
||||
level_ticks = np.power(10, lev_tick_exp)
|
||||
level_tick_str = ["{:1.2e}".format(x) for x in level_ticks]
|
||||
|
||||
CS_d = ax.contourf(dd*1E-6, pp*1E9, z, levels, norm=colors.LogNorm(), cmap=plt.cm.plasma)
|
||||
"""
|
||||
|
||||
#Adjust x range for ratio_1D plot
|
||||
"""
|
||||
tol_min = 0.75
|
||||
tol_max = 1.25
|
||||
for i in range(len(kt_arr)-1):
|
||||
#Try to capture transitions from in to out of tolerance, and visa-versa
|
||||
if (pRatios[i] > tol_min and pRatios[i+1] < tol_min) \
|
||||
or (pRatios[i] < tol_min and pRatios[i+1] > tol_min) \
|
||||
or (pRatios[i] > tol_max and pRatios[i+1] < tol_max) \
|
||||
or (pRatios[i] < tol_max and pRatios[i+1] > tol_max):
|
||||
if itolMin == 0:
|
||||
itolMin = i
|
||||
print("set itolMin to" + str(itolMin))
|
||||
break
|
||||
for i in range(len(kt_arr)-2, 0, -1):
|
||||
if (pRatios[i] > tol_min and pRatios[i+1] < tol_min) \
|
||||
or (pRatios[i] < tol_min and pRatios[i+1] > tol_min) \
|
||||
or (pRatios[i] > tol_max and pRatios[i+1] < tol_max) \
|
||||
or (pRatios[i] < tol_max and pRatios[i+1] > tol_max):
|
||||
itolMax = i
|
||||
print("set itolMax to" + str(itolMax))
|
||||
break
|
||||
"""
|
||||
#itolMax = len(dRatios)-1
|
||||
#print("{} (dR = {}, pR = {})".format(itolMin, dRatios[itolMin], pRatios[itolMin]))
|
||||
#print("{} (dR = {}, pR = {})".format(itolMax, dRatios[itolMax], pRatios[itolMax]))
|
||||
@@ -1,47 +0,0 @@
|
||||
#Various routines to generate RCM data
|
||||
import numpy as np
|
||||
|
||||
def LoadLAS1(fIn="rcmlas1"):
|
||||
import os
|
||||
__location__ = os.path.realpath(os.path.join(os.getcwd(), os.path.dirname(__file__)))
|
||||
|
||||
fIn = os.path.join(__location__,fIn)
|
||||
|
||||
print("Reading %s"%(fIn))
|
||||
|
||||
Q = np.loadtxt(fIn,skiprows=2)
|
||||
|
||||
alamc = Q[:,0]
|
||||
etac = Q[:,1]
|
||||
ikflavc = Q[:,2]
|
||||
fudgec = Q[:,3]
|
||||
|
||||
return alamc,etac,ikflavc,fudgec
|
||||
|
||||
def LoadDKTab(fIn="dktable"):
|
||||
import os
|
||||
__location__ = os.path.realpath(os.path.join(os.getcwd(), os.path.dirname(__file__)))
|
||||
|
||||
fIn = os.path.join(__location__,fIn)
|
||||
|
||||
print("Reading %s"%(fIn))
|
||||
|
||||
Q = np.loadtxt(fIn)
|
||||
|
||||
return Q.flatten()
|
||||
|
||||
def LoadEnchan(fIn="enchan.dat"):
|
||||
import os
|
||||
__location__ = os.path.realpath(os.path.join(os.getcwd(), os.path.dirname(__file__)))
|
||||
|
||||
fIn = os.path.join(__location__,fIn)
|
||||
|
||||
print("Reading %s"%(fIn))
|
||||
|
||||
Q = np.loadtxt(fIn,skiprows=1)
|
||||
|
||||
iflavin = Q[:,0]
|
||||
alamin = Q[:,1]
|
||||
|
||||
return iflavin,alamin
|
||||
|
||||
@@ -1,92 +0,0 @@
|
||||
0000000090
|
||||
(2(TR2,ES23.15), (TR2,I10.10), (TR2,ES23.15))
|
||||
0.000000000000000E-00 0.000000000000000E+00 0000000001 0.000000000000000E-00
|
||||
-1.000000000000000E+00 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-2.000000000000000E+00 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-3.000000000000000E+00 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-5.000000000000000E+00 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-7.500000000000000E+00 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-1.000000000000000E+01 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-1.250000000000000E+01 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-1.500000000000000E+01 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-2.000000000000000E+01 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-3.500000000000000E+01 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-5.000000000000000E+01 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-7.000000000000000E+01 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-1.000000000000000E+02 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-1.250000000000000E+02 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-2.000000000000000E+02 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-3.500000000000000E+02 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-6.000000000000000E+02 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-8.000000000000000E+02 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-1.000000000000000E+03 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-1.500000000000000E+03 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-2.500000000000000E+03 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-3.000000000000000E+03 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-3.500000000000000E+03 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-5.000000000000000E+03 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-6.000000000000000E+03 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-7.500000000000000E+03 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
-8.700000000000000E+03 0.000000000000000E+00 0000000001 3.332999944686890E-01
|
||||
5.000000000000000E+00 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.000000000000000E+01 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.500000000000000E+01 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
2.000000000000000E+01 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
2.500000000000000E+01 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
3.000000000000000E+01 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
4.000000000000000E+01 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
5.000000000000000E+01 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
6.000000000000000E+01 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
7.000000000000000E+01 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
8.000000000000000E+01 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
9.000000000000000E+01 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.000000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.100000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.200000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.300000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.400000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.500000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.600000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.700000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.800000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.900000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
2.000000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
2.100000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
2.200000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
2.350000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
2.500000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
2.750000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
3.000000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
3.500000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
4.000000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
4.500000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
5.000000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
6.000000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
7.000000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
8.000000000000000E+02 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.000000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.250000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.500000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.750000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
2.000000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
2.500000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
3.000000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
3.500000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
4.000000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
4.500000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
5.000000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
5.500000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
6.000000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
6.500000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
7.000000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
8.000000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
9.000000000000000E+03 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.000000000000000E+04 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.100000000000000E+04 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.200000000000000E+04 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
1.800000000000000E+04 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
2.400000000000000E+04 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
3.000000000000000E+04 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
4.000000000000000E+04 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
5.000000000000000E+04 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
6.000000000000000E+04 0.000000000000000E+00 0000000002 0.000000000000000E+00
|
||||
@@ -1,133 +0,0 @@
|
||||
import numpy as np
|
||||
import h5py as h5
|
||||
|
||||
import kaipy.kdefs as kd
|
||||
|
||||
|
||||
#------
|
||||
# Factors
|
||||
#------
|
||||
massi = kd.Mp_cgs*1e-3 # mass of ions in kg
|
||||
masse = kd.Me_cgs*1e-3 # mass of lectrons in kg
|
||||
nt = 1.0e-9 # nt
|
||||
ev = kd.eCharge # 1ev in J
|
||||
rx = kd.Re_cgs*1e-2 # radius of earth in m
|
||||
|
||||
pressure_factor = 2./3.*ev/rx*nt
|
||||
specFlux_factor_i = 1/np.pi/np.sqrt(8)*np.sqrt(ev/massi)*nt/rx/1.0e1 # [units/cm^2/keV/str]
|
||||
specFlux_factor_e = 1/np.pi/np.sqrt(8)*np.sqrt(ev/masse)*nt/rx/1.0e1 # [units/cm^2/keV/str]
|
||||
TINY = 1.0e-8
|
||||
|
||||
def updateFactors(rxNew):
|
||||
global rx
|
||||
global pressure_factor
|
||||
global specFlux_factor_i
|
||||
global specFlux_factor_e
|
||||
|
||||
rx = rxNew # [m]
|
||||
|
||||
pressure_factor = 2./3.*ev/rx*nt
|
||||
specFlux_factor_i = 1/np.pi/np.sqrt(8)*np.sqrt(ev/massi)*nt/rx/1.0e1 # [units/cm^2/keV/str]
|
||||
specFlux_factor_e = 1/np.pi/np.sqrt(8)*np.sqrt(ev/masse)*nt/rx/1.0e1 # [units/cm^2/keV/str]
|
||||
|
||||
#------
|
||||
# Lambda Channels
|
||||
#------
|
||||
|
||||
#electrons: kStart = kStart, kEnd = kIon
|
||||
#ions: kStart = kIon, kEnd = len(rcmS0['alamc'])
|
||||
def getSpecieslambdata(rcmS0, species='ions'):
|
||||
#Determine what our bounds are
|
||||
kStart = 1 if rcmS0['alamc'][0] == 0 else 0 # Check channel 0 for plasmasphere
|
||||
kIon = (rcmS0['alamc'][kStart:]>0).argmax()+kStart
|
||||
if species == 'electrons':
|
||||
kEnd = kIon
|
||||
elif species == 'ions':
|
||||
kStart = kIon
|
||||
kEnd = len(rcmS0['alamc'])
|
||||
|
||||
ilamc = rcmS0['alamc'][kStart:kEnd] # Cell centers
|
||||
Nk = len(ilamc)
|
||||
ilami = np.zeros(Nk+1) # Cell interfaces
|
||||
for n in range(0, Nk-1):
|
||||
ilami[n+1] = 0.5*(ilamc[n]+ilamc[n+1])
|
||||
ilami[Nk] = ilamc[-1] + 0.5*(ilamc[-1]-ilamc[-2])
|
||||
|
||||
ilamc = np.abs(ilamc)
|
||||
ilami = np.abs(ilami)
|
||||
lamscl = np.diff(ilami)*np.sqrt(ilamc)
|
||||
|
||||
result = { 'kStart': kStart,
|
||||
'kEnd' : kEnd,
|
||||
'ilamc' : ilamc,
|
||||
'ilami' : ilami,
|
||||
'lamscl' : lamscl}
|
||||
return result
|
||||
|
||||
#------
|
||||
# Domain
|
||||
#------
|
||||
|
||||
def getClosedRegionMask(s5):
|
||||
|
||||
rmin = np.sqrt(s5['rcmxmin'][:]**2 + s5['rcmymin'][:]**2)
|
||||
|
||||
mask = np.full(s5['rcmxmin'].shape, False)
|
||||
mask = (s5['rcmvm'][:] <= 0) | (rmin < 1.0)
|
||||
|
||||
return mask
|
||||
|
||||
#------
|
||||
# Cumulative pressure
|
||||
#------
|
||||
def getCumulPress(ilamc, vm, eetas, doFraction=False):
|
||||
""" Returns 3D array of cumulative presures
|
||||
ilamc: [Nk] lambda values (Nk NOT the full number of energy channels, can be subset)
|
||||
vm : [Nj,Ni] vm value
|
||||
eetas: [Nk,Nj,Ni] eetas corresponding to ilamc values
|
||||
doFraction: return cumulative pressure fraction instead of cumulative pressure
|
||||
"""
|
||||
|
||||
Nk = len(ilamc)
|
||||
Nj,Ni = vm.shape
|
||||
pCumul = np.zeros((Nk,Nj,Ni))
|
||||
|
||||
ilam_kji = ilamc[:,np.newaxis,np.newaxis]
|
||||
vm_kji = vm[np.newaxis, :, :]
|
||||
|
||||
pPar = pressure_factor*ilam_kji*eetas*vm_kji**2.5 * 1E9 # [Pa -> nPa], partial pressures for each channel
|
||||
|
||||
pCumul[0] = pPar[0] # First bin's partial press = cumulative pressure
|
||||
for k in range(1,Nk):
|
||||
pCumul[k] = pCumul[k-1] + pPar[k] # Get current cumulative pressure by adding this bin's partial onto last bin's cumulative
|
||||
|
||||
if not doFraction:
|
||||
return pCumul
|
||||
else:
|
||||
return pCumul/pCumul[-1]
|
||||
|
||||
def getValAtLoc_linterp(val, xData, yData, getAxis='y'):
|
||||
""" Use linear interpolation to find desired x/y values in data
|
||||
val: x/y value to find y/x location of
|
||||
xData/yData: 1D arrays of equal length
|
||||
getAxis: desired axis. If 'y', assumes targets are x values, and visa versa
|
||||
"""
|
||||
|
||||
idx = 0
|
||||
if getAxis == 'y': # target is x-axis value, find its location in xData
|
||||
while xData[idx+1] < val: idx += 1
|
||||
elif getAxis == 'x': # target is y-axis value, find its location in yData
|
||||
while yData[idx+1] < val: idx += 1
|
||||
m = (yData[idx+1] - yData[idx])/(xData[idx+1] - xData[idx])
|
||||
b = yData[idx] - m*xData[idx]
|
||||
if getAxis == 'y':
|
||||
loc = m*val + b
|
||||
elif getAxis == 'x':
|
||||
loc = (val - b)/m
|
||||
|
||||
return loc
|
||||
|
||||
|
||||
|
||||
|
||||
|
||||
@@ -1,112 +0,0 @@
|
||||
"""
|
||||
RCM-specific tools to include h5 data in xmf files
|
||||
"""
|
||||
import h5py as h5
|
||||
import kaipy.kaixdmf as kxmf
|
||||
|
||||
|
||||
"""
|
||||
def AddGrid(fname,Geom,iDims,coordStrs):
|
||||
|
||||
for coordStr in coordStrs:
|
||||
xC = et.SubElement(Geom,"DataItem")
|
||||
xC.set("Dimensions",iDims)
|
||||
xC.set("NumberType","Float")
|
||||
xC.set("Precision","4")
|
||||
xC.set("Format","HDF")
|
||||
|
||||
text = fname+":/"+coordStr
|
||||
xC.text = text
|
||||
"""
|
||||
|
||||
def addRCMGeom(Geom, dimInfo, rcmInfo, sID):
|
||||
#Unpack
|
||||
rcmh5fname = rcmInfo['rcmh5fname']
|
||||
|
||||
sIDstr = "Step#" + str(sID)
|
||||
|
||||
gridVars = dimInfo['gridVars'] # Expect something like rcmxmin,rcmymin,alamc
|
||||
gDims = dimInfo['gDims'] # Someone before us should set kji dims
|
||||
#gDims[1] -= 2 # Remove 2 j vals (jWrap)
|
||||
|
||||
#all
|
||||
dSetDimStr = ' '.join([str(v) for v in gDims])
|
||||
|
||||
hsDimStr = "3 2" # row, col
|
||||
startStr = "2 0"
|
||||
strideStr = "1 1"
|
||||
numStr = "359 180"
|
||||
origDSetDimStr = str(gDims[0])
|
||||
|
||||
fileText = "{}:/{}/{}".format(rcmh5fname,sIDstr,'rxmxmin')
|
||||
kxmf.addHyperslab_DI(Geom, dSetDimStr, hsDimStr, startStr, strideStr, numStr, origDSetDimStr, fileText)
|
||||
|
||||
fileText = "{}:/{}/{}".format(rcmh5fname,sIDstr,'rcmymin')
|
||||
kxmf.addHyperslab_DI(Geom, dSetDimStr, hsDimStr, startStr, strideStr, numStr, origDSetDimStr, fileText)
|
||||
|
||||
hsDimStr = "3 1"
|
||||
startStr = "0"
|
||||
strideStr = "1"
|
||||
numStr = "140"
|
||||
fileText = "{}:/{}/{}".format(rcmh5fname,sIDstr,'alamc')
|
||||
kxmf.addHyperslab_DI(Geom, dSetDimStr, hsDimStr, startStr, strideStr, numStr, origDSetDimStr, fileText)
|
||||
|
||||
|
||||
def addRCMVars(Grid, dimInfo, rcmInfo, sID): # Used with the mhdrcm presets to add links to given RCM variables
|
||||
|
||||
sIDstr = "Step#" + str(sID)
|
||||
|
||||
trg_vDims = dimInfo['vDims'] # target file var dims (probably mhdrcm or rcm)
|
||||
trg_vDimStr = ' '.join([str(v) for v in trg_vDims])
|
||||
trg_nDims = len(trg_vDims)
|
||||
rcmh5fname = rcmInfo['rcmh5fname']
|
||||
rcmVars = rcmInfo['rcmVars'] # List of rcm.h5 variables we want in mhdrcm.xmf
|
||||
rcmKs = rcmInfo['rcmKs'] # List if rcm.h5 k values for 3d rcm.h5 vars
|
||||
|
||||
rcm5 = h5.File(rcmh5fname,'r')
|
||||
if 'Nk' not in rcmInfo.keys():
|
||||
rcmInfo['Nj'], rcmInfo['Ni'] = rcm5[sIDstr]['aloct'].shape
|
||||
rcmInfo['Nk'] = rcm5[sIDstr]['alamc'].shape[0]
|
||||
#print("Adding Nk to rcmInfo")
|
||||
Ni = rcmInfo['Ni']
|
||||
Nj = rcmInfo['Nj']
|
||||
Nk = rcmInfo['Nk']
|
||||
|
||||
|
||||
for vName in rcmVars:
|
||||
doHyperslab = False
|
||||
r_var = rcm5[sIDstr][vName]
|
||||
r_vShape = r_var.shape
|
||||
r_vDimStr = " ".join([str(d) for d in r_vShape])
|
||||
r_nDims = len(r_vShape)
|
||||
dimTrim = 0
|
||||
|
||||
if (r_nDims == 2 and trg_vDims[0] < Nj) or (r_nDims == 3 and trg_vDims[1] < Nj):
|
||||
doHyperslab = True
|
||||
dimTrim = (Nj - trg_vDims[0]) if trg_nDims == 2 else (Nj - trg_vDims[1]) # Shortening j-dir
|
||||
|
||||
if r_nDims == 2 and doHyperslab == False: # Easy add
|
||||
#print("Adding " + vName)
|
||||
kxmf.AddData(Grid,rcmh5fname, vName,"Cell",trg_vDimStr,sID)
|
||||
continue
|
||||
|
||||
#Add data as a hyperslab
|
||||
if doHyperslab:
|
||||
#Do 2D stuff. If 3D needed, will be added in a sec
|
||||
dimStr = "3 2"
|
||||
startStr = "{} 0".format(dimTrim)
|
||||
strideStr = "1 1"
|
||||
numStr = "{} {}".format(Nj-dimTrim, Ni)
|
||||
text = "{}:/{}/{}".format(rcmh5fname,sIDstr,vName)
|
||||
|
||||
if r_nDims == 2:
|
||||
kxmf.addHyperslab_Attr(Grid,vName,trg_vDimStr,dimStr,startStr,strideStr,numStr,r_vDimStr,text)
|
||||
continue
|
||||
elif r_nDims == 3:
|
||||
dimStr = "3 3"
|
||||
strideStr = str(Nk+1) + " 1 1"
|
||||
numStr = "1 {} {}".format(Nj-dimTrim,Ni)
|
||||
for k in rcmKs:
|
||||
startStr = "{} {} 0".format(k,dimTrim)
|
||||
vName_k = vName + "_k{}".format(k)
|
||||
kxmf.addHyperslab_Attr(Grid,vName_k,trg_vDimStr,dimStr,startStr,strideStr,numStr,r_vDimStr,text)
|
||||
@@ -1,169 +0,0 @@
|
||||
MLT Kp Intercept L log10(E) L^2 log10(E)^2 L^3 log10(E)^3 log10(E)*L log10(E)*L^2 log10(E)^2*L Adjusted R2
|
||||
0 1 -9.717181e+00 7.204274e+00 -3.773921e+00 -1.496923e+00 -8.897443e-01 1.122206e-01 1.720684e-01 7.319817e-01 7.886410e-02 3.525678e-01 0.82448
|
||||
0 2 -2.945411e+00 3.066352e+00 -3.141152e+00 -6.402161e-01 -1.039579e+00 5.404518e-02 1.168904e-01 9.266642e-01 5.994503e-02 3.966304e-01 0.93159
|
||||
0 3 9.890714e-01 6.886358e-01 -1.466153e+00 -1.451928e-01 -4.153113e-01 2.069758e-02 1.924237e-01 9.012235e-01 5.583555e-02 3.945901e-01 0.95829
|
||||
0 4 3.852039e+00 -1.176268e+00 -4.278696e-01 2.504448e-01 9.717711e-02 -5.547521e-03 2.740005e-01 9.408564e-01 5.187616e-02 4.049745e-01 0.96932
|
||||
0 5 6.006599e+00 -2.177471e+00 1.988820e+00 4.797396e-01 1.590386e+00 -2.211532e-02 5.205646e-01 1.016683e+00 3.518574e-02 3.863031e-01 0.97468
|
||||
0 6 9.362199e+00 -4.631816e+00 2.171715e+00 9.973425e-01 1.628007e+00 -5.584455e-02 5.182470e-01 9.777994e-01 3.918595e-02 3.857173e-01 0.97183
|
||||
0 7 1.407725e+01 -7.921180e+00 2.665594e+00 1.685897e+00 1.719137e+00 -1.007732e-01 5.024012e-01 8.108719e-01 4.952734e-02 3.557380e-01 0.96121
|
||||
1 1 -7.359401e+00 5.884180e+00 -2.919064e+00 -1.280964e+00 -7.194898e-01 1.004658e-01 1.848896e-01 4.476771e-01 9.795562e-02 3.246588e-01 0.8113
|
||||
1 2 -9.211592e-01 1.879919e+00 -2.331452e+00 -4.555934e-01 -9.799721e-01 4.440510e-02 9.607246e-02 5.884254e-01 8.034954e-02 3.569996e-01 0.93061
|
||||
1 3 2.214357e+00 -1.302451e-01 -1.253408e+00 -2.825422e-02 -6.760874e-01 1.478623e-02 1.114119e-01 6.211463e-01 6.977352e-02 3.569444e-01 0.95885
|
||||
1 4 4.602497e+00 -1.757413e+00 -5.268525e-01 3.225730e-01 -3.095982e-01 -8.982241e-03 1.642781e-01 7.068561e-01 5.973179e-02 3.663537e-01 0.96771
|
||||
1 5 5.647597e+00 -2.090594e+00 2.072220e+00 4.521858e-01 1.630797e+00 -2.093337e-02 5.073641e-01 9.731945e-01 2.705271e-02 3.561372e-01 0.9769
|
||||
1 6 9.041642e+00 -4.539197e+00 2.387552e+00 9.639003e-01 1.697711e+00 -5.406964e-02 5.076273e-01 8.951338e-01 3.382134e-02 3.521105e-01 0.97444
|
||||
1 7 1.358006e+01 -7.724426e+00 2.883817e+00 1.632235e+00 1.787948e+00 -9.760212e-02 4.934266e-01 7.232415e-01 4.596935e-02 3.247448e-01 0.96432
|
||||
2 1 -3.874943e+00 4.102231e+00 -1.373509e+00 -1.041292e+00 -4.183570e-01 9.227025e-02 2.361563e-01 -1.138304e-01 1.485082e-01 3.037375e-01 0.7916
|
||||
2 2 1.135135e+00 8.053878e-01 -1.219720e+00 -3.253353e-01 -8.572429e-01 4.055670e-02 9.456559e-02 1.233136e-01 1.146499e-01 3.188955e-01 0.92407
|
||||
2 3 3.470548e+00 -8.068562e-01 -5.982210e-01 3.832536e-02 -7.467759e-01 1.380794e-02 7.074457e-02 2.502543e-01 9.399586e-02 3.198763e-01 0.95775
|
||||
2 4 5.298927e+00 -2.116907e+00 -7.789224e-02 3.310106e-01 -4.724148e-01 -6.974028e-03 9.885310e-02 3.806822e-01 7.604378e-02 3.223885e-01 0.96672
|
||||
2 5 5.390708e+00 -2.080829e+00 1.977300e+00 4.387184e-01 1.568525e+00 -2.012174e-02 4.844172e-01 9.273081e-01 2.346362e-02 3.360744e-01 0.97834
|
||||
2 6 8.740577e+00 -4.493841e+00 2.354275e+00 9.429094e-01 1.665505e+00 -5.276517e-02 4.895662e-01 8.388821e-01 3.088775e-02 3.306408e-01 0.97598
|
||||
2 7 1.312859e+01 -7.579869e+00 2.884980e+00 1.591603e+00 1.778583e+00 -9.498086e-02 4.806610e-01 6.638055e-01 4.400758e-02 3.043388e-01 0.96631
|
||||
3 1 -3.007360e+00 3.878241e+00 -2.503594e-01 -1.104900e+00 -2.463186e-01 1.027349e-01 2.620712e-01 -5.812605e-01 1.875912e-01 2.802112e-01 0.76887
|
||||
3 2 1.428129e+00 7.946179e-01 -4.736181e-01 -4.029787e-01 -8.095079e-01 5.002179e-02 9.131136e-02 -2.468938e-01 1.429859e-01 2.920961e-01 0.91249
|
||||
3 3 3.492771e+00 -7.037845e-01 -6.385505e-02 -4.812099e-02 -7.847110e-01 2.270458e-02 4.455866e-02 -6.340309e-02 1.147853e-01 2.888142e-01 0.95362
|
||||
3 4 5.076508e+00 -1.881944e+00 3.548632e-01 2.252584e-01 -5.466503e-01 2.435504e-03 5.898316e-02 1.014577e-01 9.081530e-02 2.853255e-01 0.96397
|
||||
3 5 5.003611e+00 -1.994916e+00 1.763108e+00 4.165897e-01 1.480360e+00 -1.889926e-02 4.619276e-01 9.120572e-01 1.959584e-02 3.219342e-01 0.97861
|
||||
3 6 8.287509e+00 -4.367077e+00 2.157762e+00 9.136333e-01 1.595472e+00 -5.121285e-02 4.693425e-01 8.258174e-01 2.614249e-02 3.146205e-01 0.97598
|
||||
3 7 1.256192e+01 -7.383831e+00 2.689740e+00 1.549352e+00 1.722078e+00 -9.259352e-02 4.643921e-01 6.559621e-01 3.934115e-02 2.896038e-01 0.96627
|
||||
4 1 1.050305e+00 7.848777e-01 9.479916e-01 -3.083059e-01 1.306091e+00 3.153739e-02 4.688779e-01 -2.334505e-01 6.162030e-02 7.291783e-02 0.68054
|
||||
4 2 4.040210e+00 -1.134349e+00 -1.503822e-01 7.706201e-02 -9.964354e-02 6.942414e-03 1.651045e-01 -2.702495e-02 5.874122e-02 1.475941e-01 0.89639
|
||||
4 3 4.404270e+00 -1.469072e+00 1.979190e-03 1.664247e-01 -4.765612e-01 -5.731605e-05 3.152533e-02 7.061707e-02 5.191952e-02 1.669078e-01 0.95584
|
||||
4 4 4.323673e+00 -1.548876e+00 2.847488e-01 2.024510e-01 -4.088867e-01 -3.419682e-03 -1.370144e-03 2.202261e-01 3.701387e-02 1.739477e-01 0.96832
|
||||
4 5 2.515772e+00 -4.929388e-01 1.519877e+00 1.045296e-01 1.563366e+00 1.304891e-03 4.611017e-01 9.923663e-01 8.081022e-03 3.041743e-01 0.97983
|
||||
4 6 3.614171e+00 -1.434655e+00 2.191388e+00 3.093934e-01 2.156221e+00 -1.268924e-02 5.007234e-01 1.031511e+00 -8.471922e-03 2.473691e-01 0.97928
|
||||
4 7 1.181002e+00 8.305165e-02 4.211134e+00 5.334156e-04 3.472403e+00 6.208793e-03 4.135005e-01 8.435557e-01 -4.340292e-02 -2.193345e-02 0.90882
|
||||
5 1 -3.635509e-01 1.537124e+00 6.839448e-01 -4.374485e-01 1.477097e+00 3.619611e-02 5.420787e-01 -3.200998e-02 4.117443e-02 1.085585e-01 0.66573
|
||||
5 2 2.730877e+00 -4.037838e-01 -3.262462e-01 -5.815076e-02 8.927091e-02 1.267726e-02 2.225624e-01 1.105053e-01 3.799409e-02 1.519576e-01 0.85975
|
||||
5 3 3.130800e+00 -7.408152e-01 -8.019317e-03 2.688265e-02 -2.800136e-01 6.361500e-03 6.581481e-02 1.283701e-01 3.327723e-02 1.422884e-01 0.94739
|
||||
5 4 2.955802e+00 -7.650633e-01 2.303200e-01 5.182572e-02 -2.653012e-01 3.848474e-03 1.075704e-02 2.684518e-01 1.739558e-02 1.381535e-01 0.96545
|
||||
5 5 2.124358e+00 -4.028353e-01 1.101238e+00 9.212299e-02 1.452351e+00 2.396013e-03 4.613711e-01 1.037621e+00 1.078170e-02 3.217369e-01 0.97517
|
||||
5 6 5.591571e+00 -2.882277e+00 1.412788e+00 6.001848e-01 1.516588e+00 -3.005855e-02 4.286400e-01 9.915549e-01 1.723768e-02 3.235609e-01 0.95989
|
||||
5 7 4.501496e-01 3.031204e-01 3.365214e+00 -1.985564e-02 3.409760e+00 6.876650e-03 4.318068e-01 1.082152e+00 -5.730041e-02 1.509701e-03 0.90629
|
||||
6 1 -1.082603e+00 1.875584e+00 9.310370e-01 -4.950986e-01 1.787906e+00 3.858447e-02 6.521055e-01 1.961963e-02 4.202852e-02 1.523830e-01 0.71376
|
||||
6 2 2.226915e+00 -1.704689e-01 -3.963971e-01 -1.029844e-01 3.216038e-01 1.479182e-02 3.368555e-01 1.955210e-01 3.696059e-02 1.988433e-01 0.8417
|
||||
6 3 2.709992e+00 -5.353846e-01 -5.663882e-02 -1.585543e-02 -1.096716e-01 8.494261e-03 1.598446e-01 1.609246e-01 3.461982e-02 1.766625e-01 0.9334
|
||||
6 4 2.586263e+00 -5.847657e-01 1.943038e-01 1.230286e-02 -1.479929e-01 5.925418e-03 8.955435e-02 2.580448e-01 2.255908e-02 1.664718e-01 0.95531
|
||||
6 5 1.504292e+00 -1.921066e-01 4.736238e-01 4.748769e-02 1.344912e+00 6.977116e-03 5.404359e-01 1.107407e+00 2.810924e-02 4.008609e-01 0.96374
|
||||
6 6 4.466400e+00 -2.382881e+00 6.159318e-01 5.076358e-01 1.471883e+00 -2.276222e-02 5.221047e-01 1.166062e+00 2.602738e-02 4.047381e-01 0.94311
|
||||
6 7 2.351494e-01 1.666321e-01 2.214849e+00 2.901656e-02 3.314877e+00 4.447027e-03 5.253594e-01 1.391421e+00 -5.814033e-02 9.645109e-02 0.91061
|
||||
7 1 -1.609647e+00 2.138282e+00 9.978059e-01 -5.454796e-01 2.010335e+00 4.129492e-02 7.025682e-01 7.441586e-02 3.843694e-02 1.605779e-01 0.74681
|
||||
7 2 1.205435e+00 4.161637e-01 -6.240078e-01 -2.239074e-01 5.056336e-01 2.247393e-02 4.051097e-01 2.968045e-01 3.199971e-02 2.171849e-01 0.82391
|
||||
7 3 1.735397e+00 2.397207e-02 -2.982400e-01 -1.309153e-01 3.509832e-02 1.574091e-02 2.127733e-01 2.436606e-01 2.895244e-02 1.849069e-01 0.91497
|
||||
7 4 1.747765e+00 -1.078381e-01 -6.498805e-02 -8.557804e-02 -6.364141e-02 1.200978e-02 1.234992e-01 3.194689e-01 1.761723e-02 1.681927e-01 0.94378
|
||||
7 5 5.800442e-01 2.740269e-01 -1.060418e-01 -3.751396e-02 1.318171e+00 1.332550e-02 5.758035e-01 1.244108e+00 3.008228e-02 4.363843e-01 0.95472
|
||||
7 6 3.240336e+00 -1.725721e+00 5.217625e-02 3.879902e-01 1.535061e+00 -1.431980e-02 5.734181e-01 1.338752e+00 2.441768e-02 4.362915e-01 0.9364
|
||||
7 7 -3.419454e-01 3.364636e-01 1.162533e+00 2.115812e-02 3.261958e+00 5.064395e-03 5.677576e-01 1.717444e+00 -7.004800e-02 1.465979e-01 0.91279
|
||||
8 1 -1.308247e+00 1.888381e+00 9.812949e-01 -4.930137e-01 2.128228e+00 3.763054e-02 7.285720e-01 1.276625e-01 3.701688e-02 1.744106e-01 0.78102
|
||||
8 2 6.496435e-01 7.090310e-01 -9.210358e-01 -2.847685e-01 6.275309e-01 2.650405e-02 4.616605e-01 4.027105e-01 2.954339e-02 2.436590e-01 0.81642
|
||||
8 3 1.224925e+00 2.956671e-01 -5.856631e-01 -1.880907e-01 1.435859e-01 1.951742e-02 2.621966e-01 3.290408e-01 2.645165e-02 2.028016e-01 0.89064
|
||||
8 4 1.362127e+00 9.646588e-02 -2.953666e-01 -1.299670e-01 2.750683e-02 1.496309e-02 1.621236e-01 3.674189e-01 1.694558e-02 1.768604e-01 0.92377
|
||||
8 5 4.360637e-02 5.273507e-01 -5.878643e-01 -8.277919e-02 1.336013e+00 1.756848e-02 6.253131e-01 1.358198e+00 3.779334e-02 4.803578e-01 0.94084
|
||||
8 6 2.251631e+00 -1.218175e+00 -5.475816e-01 3.014285e-01 1.634329e+00 -7.652272e-03 6.444620e-01 1.540731e+00 2.635283e-02 4.850513e-01 0.92387
|
||||
8 7 -6.076540e-01 3.305252e-01 1.344023e-01 4.882027e-02 3.284135e+00 3.630749e-03 6.318609e-01 2.061262e+00 -8.015682e-02 2.045887e-01 0.91829
|
||||
9 1 -5.066641e-01 1.329285e+00 9.461658e-01 -3.763959e-01 2.240101e+00 2.978094e-02 7.368882e-01 1.972342e-01 3.197202e-02 1.768036e-01 0.81157
|
||||
9 2 9.160371e-02 1.003259e+00 -1.122999e+00 -3.433058e-01 8.014770e-01 3.033769e-02 5.132520e-01 4.999701e-01 2.610510e-02 2.586349e-01 0.82344
|
||||
9 3 6.441270e-01 6.074673e-01 -8.280261e-01 -2.502328e-01 3.001515e-01 2.354826e-02 3.102515e-01 4.242577e-01 2.217524e-02 2.137150e-01 0.86982
|
||||
9 4 9.621762e-01 3.067436e-01 -4.664940e-01 -1.727513e-01 1.712550e-01 1.775645e-02 2.018135e-01 4.221124e-01 1.508525e-02 1.801912e-01 0.90089
|
||||
9 5 -5.807546e-01 8.358583e-01 -9.227595e-01 -1.324629e-01 1.486863e+00 2.185117e-02 6.931474e-01 1.487158e+00 4.400470e-02 5.199000e-01 0.92804
|
||||
9 6 9.998263e-01 -5.206567e-01 -9.205089e-01 1.792725e-01 1.868123e+00 1.036909e-03 7.270077e-01 1.728786e+00 2.663989e-02 5.212735e-01 0.91573
|
||||
9 7 -1.395993e+00 6.936340e-01 -5.686723e-01 6.332513e-04 3.424236e+00 7.041325e-03 7.011817e-01 2.342476e+00 -8.797079e-02 2.473096e-01 0.92407
|
||||
10 1 6.079346e-01 5.764501e-01 8.115558e-01 -2.184695e-01 2.348472e+00 1.915197e-02 7.311287e-01 3.106179e-01 2.082615e-02 1.686596e-01 0.838
|
||||
10 2 -7.268649e-01 1.466423e+00 -1.092733e+00 -4.325192e-01 1.038170e+00 3.593924e-02 5.489411e-01 5.537068e-01 2.192478e-02 2.517090e-01 0.83772
|
||||
10 3 2.556828e-01 7.956948e-01 -1.003445e+00 -2.837742e-01 5.126386e-01 2.553391e-02 3.518927e-01 5.288852e-01 1.452997e-02 2.116595e-01 0.86064
|
||||
10 4 7.065774e-01 4.202723e-01 -6.093885e-01 -1.918654e-01 3.621433e-01 1.879915e-02 2.357079e-01 5.007935e-01 8.970089e-03 1.736803e-01 0.88263
|
||||
10 5 -9.592237e-01 1.000408e+00 -1.082641e+00 -1.462954e-01 1.769092e+00 2.324966e-02 7.676456e-01 1.630683e+00 4.522151e-02 5.448054e-01 0.92157
|
||||
10 6 -5.821246e-02 8.253724e-02 -1.046605e+00 8.037739e-02 2.225443e+00 7.622167e-03 8.093918e-01 1.903019e+00 2.274182e-02 5.378206e-01 0.91615
|
||||
10 7 -2.338184e+00 1.223269e+00 -7.855223e-01 -8.592414e-02 3.651338e+00 1.259107e-02 7.501100e-01 2.502162e+00 -9.368997e-02 2.579936e-01 0.93182
|
||||
11 1 1.584285e+00 -9.233146e-02 4.913702e-01 -7.566464e-02 2.481888e+00 9.490070e-03 7.329837e-01 4.912006e-01 3.914822e-03 1.591060e-01 0.85812
|
||||
11 2 -1.233141e+00 1.724787e+00 -9.581509e-01 -4.738511e-01 1.320496e+00 3.796105e-02 5.644950e-01 6.102217e-01 1.219256e-02 2.222982e-01 0.85947
|
||||
11 3 1.827068e-01 7.765828e-01 -1.183786e+00 -2.699423e-01 7.669048e-01 2.408920e-02 3.812356e-01 6.690887e-01 2.258100e-04 1.942093e-01 0.86762
|
||||
11 4 6.871972e-01 3.742267e-01 -7.970033e-01 -1.730136e-01 5.907723e-01 1.701475e-02 2.586978e-01 6.313598e-01 -4.919297e-03 1.544219e-01 0.87667
|
||||
11 5 -9.381048e-01 9.140218e-01 -1.186769e+00 -1.013428e-01 2.127841e+00 1.981853e-02 8.292878e-01 1.814266e+00 3.555110e-02 5.461664e-01 0.92408
|
||||
11 6 -4.972398e-01 3.141483e-01 -1.051545e+00 5.992790e-02 2.625577e+00 8.281900e-03 8.692018e-01 2.075338e+00 1.109089e-02 5.285473e-01 0.92303
|
||||
11 7 -2.912724e+00 1.566532e+00 -7.009429e-01 -1.358704e-01 3.905999e+00 1.504579e-02 7.656498e-01 2.588276e+00 -1.026651e-01 2.357367e-01 0.94093
|
||||
12 1 3.795952e+00 -1.609479e+00 -3.957772e-01 2.542400e-01 2.626393e+00 -1.324950e-02 7.607905e-01 8.914563e-01 -3.213962e-02 1.607167e-01 0.81496
|
||||
12 2 9.414399e-01 7.276113e-03 -2.638211e+00 -4.937976e-02 2.464290e+00 5.299087e-03 5.154030e-01 1.694110e+00 -1.217717e-01 1.060381e-02 0.92512
|
||||
12 3 -1.826336e+00 2.001220e+00 -1.062499e+00 -5.044658e-01 1.421460e+00 3.846524e-02 3.475318e-01 8.563474e-01 -3.515948e-02 7.200227e-02 0.93612
|
||||
12 4 1.091590e-01 6.744938e-01 -1.006791e+00 -2.180554e-01 1.035742e+00 1.896149e-02 2.513562e-01 8.626383e-01 -3.680987e-02 8.137101e-02 0.90779
|
||||
12 5 -2.650530e-01 3.934711e-01 -1.363908e+00 4.468812e-02 2.491388e+00 8.265016e-03 8.734229e-01 2.064115e+00 1.198487e-02 5.295803e-01 0.92943
|
||||
12 6 1.403355e+00 -9.923685e-01 -1.340616e+00 3.576970e-01 2.578394e+00 -1.248317e-02 9.303741e-01 2.201778e+00 1.047900e-02 5.851626e-01 0.89932
|
||||
12 7 2.509748e+00 -1.973148e+00 -1.179463e+00 5.883023e-01 2.987827e+00 -2.935602e-02 1.016046e+00 2.393637e+00 -1.646417e-02 5.747707e-01 0.92602
|
||||
13 1 4.746942e+00 -2.558156e+00 -1.186727e+00 4.880320e-01 2.900345e+00 -2.996777e-02 6.265849e-01 1.273604e+00 -7.816415e-02 5.587602e-02 0.88353
|
||||
13 2 4.831451e+00 -2.725641e+00 -2.085771e+00 5.398800e-01 2.502417e+00 -3.465279e-02 3.921621e-01 1.614453e+00 -1.319834e-01 -6.435277e-02 0.95219
|
||||
13 3 3.992977e+00 -2.157449e+00 -1.657250e+00 4.149461e-01 1.869796e+00 -2.561423e-02 2.871417e-01 1.343384e+00 -1.034915e-01 -3.756972e-02 0.95133
|
||||
13 4 2.400486e+00 -1.090502e+00 -1.266064e+00 1.786835e-01 1.361613e+00 -8.450192e-03 2.460354e-01 1.080190e+00 -6.583955e-02 2.563368e-02 0.92219
|
||||
13 5 -9.144487e-01 8.800053e-01 -1.485896e+00 -2.665061e-02 2.909180e+00 1.033890e-02 9.077201e-01 2.325317e+00 -2.244458e-02 4.854397e-01 0.94403
|
||||
13 6 -3.069663e+00 2.301743e+00 -2.144761e+00 -3.388892e-01 2.369229e+00 3.262324e-02 9.135671e-01 2.383983e+00 -4.136037e-03 5.984553e-01 0.9073
|
||||
13 7 -1.111552e+01 7.990864e+00 -3.070002e+00 -1.549400e+00 1.867375e+00 1.118725e-01 9.435024e-01 2.560170e+00 -1.446240e-02 6.814598e-01 0.88757
|
||||
14 1 1.242540e+00 -2.369845e-01 -1.419802e+00 8.260015e-03 2.972485e+00 1.156809e-03 5.212952e-01 1.408200e+00 -1.014738e-01 -2.296493e-02 0.89436
|
||||
14 2 1.368811e+00 -4.145601e-01 -2.280856e+00 5.740560e-02 2.450007e+00 -2.985853e-03 3.109832e-01 1.682819e+00 -1.424004e-01 -1.039245e-01 0.96163
|
||||
14 3 1.228625e+00 -3.074402e-01 -1.908024e+00 3.084710e-02 1.861609e+00 -7.324499e-04 2.322341e-01 1.454456e+00 -1.170960e-01 -6.583994e-02 0.95624
|
||||
14 4 9.318505e-01 -8.583122e-02 -1.478347e+00 -2.767564e-02 1.499320e+00 4.344851e-03 2.301372e-01 1.230955e+00 -8.575766e-02 -3.931169e-03 0.94057
|
||||
14 5 1.432796e+00 -7.039165e-01 -1.539426e+00 3.447957e-01 3.325479e+00 -1.743970e-02 9.270213e-01 2.570657e+00 -6.012586e-02 4.282312e-01 0.94925
|
||||
14 6 8.747952e+00 -5.660286e+00 -1.996150e+00 1.383810e+00 2.770045e+00 -8.538469e-02 9.037252e-01 2.494688e+00 -4.085627e-02 5.001229e-01 0.86508
|
||||
14 7 2.967365e+00 -1.483125e+00 -2.468505e+00 4.985097e-01 2.507725e+00 -2.839179e-02 9.571531e-01 2.559916e+00 -4.860509e-02 5.434484e-01 0.85267
|
||||
15 1 1.994942e+00 -6.555317e-01 -9.786397e-01 9.222377e-02 2.990598e+00 -4.051119e-03 5.103009e-01 1.267481e+00 -9.162911e-02 -3.369420e-02 0.89008
|
||||
15 2 1.963584e+00 -7.859760e-01 -2.306874e+00 1.416005e-01 2.554944e+00 -8.779408e-03 3.022099e-01 1.737735e+00 -1.513754e-01 -1.268836e-01 0.9563
|
||||
15 3 1.458040e+00 -4.180364e-01 -1.778768e+00 5.630375e-02 1.907537e+00 -2.330213e-03 2.224492e-01 1.426373e+00 -1.165456e-01 -7.909000e-02 0.95286
|
||||
15 4 2.745900e+00 -1.327290e+00 -1.972995e+00 2.563148e-01 1.682334e+00 -1.611474e-02 2.078639e-01 1.520069e+00 -1.218943e-01 -4.948951e-02 0.93794
|
||||
15 5 1.826867e+00 -9.040947e-01 -1.520564e+00 4.006556e-01 3.544015e+00 -2.263840e-02 9.401753e-01 2.685085e+00 -7.891802e-02 4.005182e-01 0.94983
|
||||
15 6 9.225378e+00 -5.938465e+00 -2.074143e+00 1.459699e+00 3.004200e+00 -9.190359e-02 9.271197e-01 2.649451e+00 -6.093322e-02 4.793848e-01 0.86549
|
||||
15 7 3.091311e+00 -1.498489e+00 -2.306911e+00 5.168763e-01 2.754097e+00 -3.127343e-02 9.674050e-01 2.639684e+00 -6.627824e-02 5.084716e-01 0.85807
|
||||
16 1 3.455794e+00 -1.486545e+00 -4.241646e-01 2.553252e-01 2.897685e+00 -1.393926e-02 4.953749e-01 1.043180e+00 -7.239104e-02 -3.229877e-02 0.88572
|
||||
16 2 2.605198e+00 -1.151861e+00 -2.244961e+00 2.195486e-01 2.583749e+00 -1.359540e-02 2.940331e-01 1.720754e+00 -1.512312e-01 -1.393042e-01 0.94717
|
||||
16 3 1.819715e+00 -5.552250e-01 -1.492429e+00 7.627047e-02 1.815396e+00 -2.575816e-03 2.228693e-01 1.269107e+00 -9.778961e-02 -6.373164e-02 0.94071
|
||||
16 4 1.261123e+00 -1.728350e-01 -1.180981e+00 -1.378674e-02 1.472255e+00 4.495729e-03 2.288470e-01 1.093459e+00 -6.965027e-02 1.820913e-03 0.92354
|
||||
16 5 1.662075e+00 -5.909674e-01 -1.032808e+00 3.036510e-01 3.420686e+00 -1.432329e-02 9.422668e-01 2.419683e+00 -5.111377e-02 4.185730e-01 0.93755
|
||||
16 6 9.062144e+00 -5.641461e+00 -1.647969e+00 1.368319e+00 2.893126e+00 -8.392754e-02 9.367054e-01 2.409603e+00 -3.379991e-02 5.021036e-01 0.83891
|
||||
16 7 2.972117e+00 -1.238725e+00 -1.911060e+00 4.349748e-01 2.623632e+00 -2.402190e-02 9.727758e-01 2.407711e+00 -3.981335e-02 5.321525e-01 0.8466
|
||||
17 1 6.065370e+00 -3.036624e+00 -1.204084e-02 5.641127e-01 2.756971e+00 -3.286474e-02 4.653054e-01 8.509755e-01 -5.683971e-02 -3.862627e-02 0.87655
|
||||
17 2 3.923084e+00 -1.907470e+00 -2.128049e+00 3.679667e-01 2.450187e+00 -2.189545e-02 2.936385e-01 1.601658e+00 -1.351094e-01 -1.236702e-01 0.92472
|
||||
17 3 1.621678e+00 -2.015437e-01 -6.733390e-01 -3.357035e-02 1.440304e+00 8.215388e-03 2.342461e-01 7.653045e-01 -3.439944e-02 5.107264e-03 0.91385
|
||||
17 4 1.111911e+00 1.243552e-01 -5.019693e-01 -1.052095e-01 1.134048e+00 1.355940e-02 2.308674e-01 6.698652e-01 -1.594878e-02 5.972407e-02 0.88394
|
||||
17 5 1.171040e+00 2.179109e-02 -3.418401e-01 1.133921e-01 2.971660e+00 2.502135e-03 9.291163e-01 1.896026e+00 9.636920e-03 4.748118e-01 0.90471
|
||||
17 6 8.870233e+00 -5.244293e+00 -1.112737e+00 1.223429e+00 2.451975e+00 -6.975656e-02 9.381103e-01 1.935719e+00 2.655594e-02 5.699057e-01 0.78699
|
||||
17 7 3.603072e+00 -1.434442e+00 -1.722606e+00 4.197760e-01 2.101419e+00 -1.864621e-02 9.686834e-01 2.030916e+00 1.464855e-02 6.122669e-01 0.83498
|
||||
18 1 1.082397e+01 -5.971812e+00 -4.770886e-01 1.146059e+00 2.577005e+00 -6.751868e-02 4.057286e-01 8.848197e-01 -6.116616e-02 -7.655496e-02 0.83153
|
||||
18 2 6.135939e+00 -3.064357e+00 -1.681550e+00 5.476164e-01 1.634596e+00 -2.726348e-02 2.771841e-01 1.006313e+00 -5.079006e-02 -1.432417e-02 0.83838
|
||||
18 3 1.724760e+00 -8.414072e-03 -3.017019e-01 -1.301847e-01 7.400475e-01 2.104870e-02 2.109209e-01 2.444144e-01 4.343080e-02 1.012454e-01 0.85289
|
||||
18 4 2.442864e+00 -5.483793e-01 -5.906341e-01 -6.476063e-03 5.333321e-01 1.231103e-02 2.145601e-01 3.817825e-01 3.833219e-02 1.472210e-01 0.83846
|
||||
18 5 1.344505e+00 9.699000e-02 -6.337698e-01 5.032382e-02 2.277124e+00 1.129115e-02 9.031503e-01 1.626972e+00 5.876497e-02 5.640278e-01 0.85781
|
||||
18 6 9.111154e+00 -5.207996e+00 -1.319588e+00 1.167587e+00 1.705285e+00 -6.148092e-02 8.926992e-01 1.622487e+00 7.799110e-02 6.537055e-01 0.76933
|
||||
18 7 3.367097e+00 -1.055645e+00 -1.444817e+00 2.936776e-01 1.358158e+00 -6.841480e-03 8.764732e-01 1.570444e+00 6.559029e-02 6.528755e-01 0.85086
|
||||
19 1 1.045173e+01 -4.941345e+00 2.088544e+00 7.367673e-01 1.576796e+00 -2.060349e-02 3.211369e-01 -6.732945e-01 1.313307e-01 3.047173e-02 0.62546
|
||||
19 2 3.703805e+00 -5.375542e-01 8.605968e-01 -2.386394e-01 2.000571e-01 5.240058e-02 2.518747e-01 -8.312531e-01 2.203020e-01 2.530480e-01 0.76811
|
||||
19 3 3.272628e+00 -4.558256e-01 -2.863843e-01 -2.107743e-01 -2.212628e-01 4.758636e-02 2.495467e-01 -3.954864e-01 1.979005e-01 3.445951e-01 0.83723
|
||||
19 4 4.151799e+00 -1.163107e+00 -7.815812e-01 -3.602281e-02 -3.369410e-01 3.421682e-02 2.939125e-01 -1.301308e-01 1.840421e-01 4.095479e-01 0.84295
|
||||
19 5 2.430916e+00 -5.853717e-01 -1.651001e+00 1.615683e-01 1.360993e+00 7.354574e-03 8.027559e-01 1.550617e+00 8.437972e-02 6.310538e-01 0.8633
|
||||
19 6 9.589982e+00 -5.442344e+00 -1.902050e+00 1.178300e+00 7.118181e-01 -5.898198e-02 7.425192e-01 1.372019e+00 1.104244e-01 6.923491e-01 0.81967
|
||||
19 7 3.876753e+00 -1.278652e+00 -1.571642e+00 3.014910e-01 3.879600e-01 -5.220906e-03 6.825008e-01 1.184419e+00 9.635829e-02 6.463116e-01 0.89373
|
||||
20 1 8.818423e+00 -3.885616e+00 1.977768e+00 5.171642e-01 3.360926e-01 -6.969479e-05 3.518455e-01 -1.178708e+00 2.501245e-01 2.894164e-01 0.40912
|
||||
20 2 4.558966e+00 -1.402672e+00 -9.888905e-01 3.233388e-02 -4.743974e-01 3.207056e-02 1.957514e-01 -3.101404e-01 2.026337e-01 3.518889e-01 0.78776
|
||||
20 3 5.278691e+00 -1.976263e+00 -2.136653e+00 1.696426e-01 -8.774690e-01 2.264980e-02 2.230293e-01 1.211223e-01 1.908473e-01 4.719043e-01 0.87646
|
||||
20 4 7.510426e+00 -3.536111e+00 -2.728126e+00 5.091674e-01 -9.617025e-01 -2.305694e-05 2.979294e-01 4.199695e-01 1.829638e-01 5.617737e-01 0.8876
|
||||
20 5 4.348244e+00 -1.800377e+00 -2.704540e+00 3.893456e-01 3.900327e-01 -2.537683e-03 6.766795e-01 1.545482e+00 1.164300e-01 7.199897e-01 0.91058
|
||||
20 6 1.124045e+01 -6.484624e+00 -2.881991e+00 1.373009e+00 -2.577640e-01 -6.712893e-02 6.072741e-01 1.352019e+00 1.407729e-01 7.735385e-01 0.8799
|
||||
20 7 4.717043e+00 -1.737761e+00 -1.978561e+00 3.722787e-01 -4.753988e-01 -6.761770e-03 5.151032e-01 1.002508e+00 1.231074e-01 6.697817e-01 0.92448
|
||||
21 1 4.640154e+00 -2.058466e+00 -2.997508e+00 3.229845e-01 -3.267520e-01 7.138257e-03 5.035649e-01 4.081604e-01 1.794630e-01 5.391301e-01 0.67759
|
||||
21 2 2.121799e+00 -2.683458e-01 -3.333377e+00 -5.632149e-02 -8.802042e-01 2.931274e-02 1.548270e-01 6.114660e-01 1.282823e-01 4.094238e-01 0.86667
|
||||
21 3 6.281104e+00 -3.060090e+00 -3.968978e+00 5.414357e-01 -1.146769e+00 -1.021923e-02 1.901006e-01 9.614629e-01 1.213459e-01 5.239261e-01 0.92484
|
||||
21 4 8.247573e+00 -4.368089e+00 -3.711893e+00 8.203851e-01 -1.261375e+00 -2.889684e-02 2.156578e-01 9.815061e-01 1.295587e-01 5.859233e-01 0.94245
|
||||
21 5 6.556615e+00 -3.025109e+00 -2.490098e+00 6.514720e-01 -2.943759e-02 -2.238848e-02 5.300817e-01 1.512397e+00 1.036178e-01 6.936618e-01 0.94549
|
||||
21 6 6.664013e+00 -3.151148e+00 -2.756030e+00 6.730895e-01 -5.035543e-01 -2.392248e-02 5.015257e-01 1.426664e+00 1.177137e-01 7.459815e-01 0.93986
|
||||
21 7 2.741656e+00 -2.924058e-01 -2.782497e+00 4.167455e-02 -1.626785e+00 1.572766e-02 2.898142e-01 9.446596e-01 1.393182e-01 7.278788e-01 0.93601
|
||||
22 1 -4.590363e+00 3.849984e+00 -3.307862e+00 -8.018508e-01 -5.969935e-01 6.933581e-02 2.171315e-01 6.565482e-01 9.535360e-02 3.544051e-01 0.77153
|
||||
22 2 -2.609181e+00 2.507249e+00 -5.141995e+00 -5.146901e-01 -1.571547e+00 5.116362e-02 1.732032e-01 1.201708e+00 8.957430e-02 5.433813e-01 0.9206
|
||||
22 3 1.080075e+00 3.236284e-01 -3.718565e+00 -5.764888e-02 -1.178401e+00 1.959957e-02 1.928291e-01 1.188282e+00 8.092215e-02 5.341144e-01 0.95301
|
||||
22 4 4.479736e+00 -1.791747e+00 -2.497527e+00 3.837625e-01 -7.002120e-01 -9.574992e-03 2.565598e-01 1.158360e+00 8.196728e-02 5.367337e-01 0.96423
|
||||
22 5 7.115847e+00 -2.980620e+00 8.689305e-02 6.478047e-01 7.610591e-01 -2.795117e-02 4.940494e-01 1.193656e+00 7.286485e-02 5.257920e-01 0.96623
|
||||
22 6 1.034411e+01 -5.385961e+00 1.065337e-01 1.161385e+00 7.716018e-01 -6.171584e-02 4.895997e-01 1.208054e+00 7.274434e-02 5.283104e-01 0.96174
|
||||
22 7 1.527996e+01 -8.823876e+00 5.233917e-01 1.885894e+00 9.122497e-01 -1.095329e-01 4.840952e-01 1.107045e+00 7.496147e-02 4.965770e-01 0.94807
|
||||
23 1 -9.118623e+00 6.724055e+00 -3.965887e+00 -1.375352e+00 -8.335226e-01 1.046972e-01 2.009562e-01 8.231081e-01 8.124472e-02 3.770911e-01 0.80809
|
||||
23 2 -3.740883e+00 3.467194e+00 -3.997971e+00 -7.001114e-01 -1.237937e+00 5.863242e-02 1.334926e-01 1.117128e+00 6.114471e-02 4.509570e-01 0.93032
|
||||
23 3 5.376906e-01 9.692099e-01 -2.061007e+00 -1.823208e-01 -5.029704e-01 2.387347e-02 2.247389e-01 1.071661e+00 5.850010e-02 4.461086e-01 0.95698
|
||||
23 4 3.849287e+00 -1.117338e+00 -7.892561e-01 2.559385e-01 8.074780e-02 -5.009557e-03 3.151658e-01 1.066045e+00 5.871764e-02 4.531396e-01 0.96842
|
||||
23 5 6.541330e+00 -2.454719e+00 1.481125e+00 5.404290e-01 1.340032e+00 -2.428085e-02 5.163963e-01 1.067777e+00 5.079943e-02 4.374805e-01 0.9716
|
||||
23 6 9.778494e+00 -4.861683e+00 1.537440e+00 1.053167e+00 1.355536e+00 -5.796366e-02 5.118758e-01 1.069339e+00 5.137129e-02 4.387966e-01 0.96811
|
||||
23 7 1.467645e+01 -8.275620e+00 1.985977e+00 1.769856e+00 1.458738e+00 -1.049781e-01 4.988052e-01 9.306013e-01 5.826336e-02 4.082278e-01 0.95666
|
||||
@@ -1,173 +0,0 @@
|
||||
import numpy as np
|
||||
import h5py as h5
|
||||
from scipy.interpolate import RectBivariateSpline
|
||||
from kaipy.rcm.wmutils.wmData import wmParams
|
||||
|
||||
def genWM(params):
|
||||
|
||||
import os
|
||||
|
||||
fInChorus = 'chorus_polynomial.txt'
|
||||
__location__ = os.path.realpath(os.path.join(os.getcwd(), os.path.dirname(__file__)))
|
||||
|
||||
fInChorus = os.path.join(__location__,fInChorus)
|
||||
|
||||
print("Reading %s"%fInChorus)
|
||||
|
||||
return genChorus(params,fInChorus)
|
||||
|
||||
# Add wpi-induced electron lifetime model to input file and create an output file
|
||||
# Writes arrays to file in rcmconfig.h5 format
|
||||
def genh5(fIn, fOut, inputParams):
|
||||
|
||||
if fIn != fOut:
|
||||
oH5 = h5.File(fOut, 'w')
|
||||
iH5 = h5.File(fIn, 'r')
|
||||
for Q in iH5.keys():
|
||||
sQ = str(Q)
|
||||
oH5.create_dataset(sQ, data=iH5[sQ])
|
||||
oH5.attrs.update(iH5.attrs)
|
||||
else:
|
||||
oH5 = h5.File(fOut, 'r+')
|
||||
|
||||
if not ('Taui' in oH5.keys()):
|
||||
kpi, mlti, li, eki, taui = genWM(inputParams)
|
||||
attrs = inputParams.getAttrs()
|
||||
|
||||
oH5.create_dataset('Kpi', data=kpi)
|
||||
oH5.create_dataset('MLTi', data=mlti)
|
||||
oH5.create_dataset('Li', data=li)
|
||||
oH5.create_dataset('Eki', data=eki)
|
||||
oH5.create_dataset('Taui', data=taui)
|
||||
for key in attrs.keys():
|
||||
oH5.attrs[key] = attrs[key]
|
||||
oH5.close()
|
||||
|
||||
#read parameters of the polynomial fit, Wang+,2023
|
||||
def readPoly(fIn):
|
||||
table = []
|
||||
with open(fIn, 'r') as file:
|
||||
# Skip the first row
|
||||
next(file)
|
||||
for line in file:
|
||||
row = line.strip().split('\t')[2:-1] # Discard the first two elements of each row
|
||||
row = [float(x) for x in row] # Convert the strings to float
|
||||
rowLen = len(row)
|
||||
table.append(np.array(row))
|
||||
return (rowLen,np.array(table))
|
||||
|
||||
#Chorus polynomial fit for the electron lifetime
|
||||
def ChorusPoly(Li,Eki,polyArray):
|
||||
# The 3-rd Order Polynomial Fit Coefficients of Electron Lifetime Caused by Interaction with Chorus Waves
|
||||
#(https://doi.org/will be provided)
|
||||
# Dedong Wang et al., in preparation
|
||||
# For each Kp (0,1,2...,maxKp) and each MLT (0,1,2,...,23), tau has a polynomial fit of Ek and L.
|
||||
|
||||
lenKp,lenMLT,lenParam = polyArray.shape
|
||||
#Extend polyArray
|
||||
polyArrayX = polyArray[:,:,:,np.newaxis,np.newaxis]
|
||||
#Extend Li and Ki
|
||||
lenL = len(Li)
|
||||
lenEki = len(Eki)
|
||||
Lx = np.tile(Li, (lenEki, 1)).T
|
||||
Lx = Lx[np.newaxis,np.newaxis,:,:]
|
||||
Ex = np.tile(Eki, (lenL, 1))
|
||||
Ex = Ex[np.newaxis,np.newaxis,:,:]
|
||||
|
||||
tau = np.ones((lenKp,lenMLT,lenL,lenEki))
|
||||
|
||||
c0 = polyArrayX[:,:,0,:,:]#Intercept
|
||||
c1 = polyArrayX[:,:,1,:,:] #L
|
||||
c2 = polyArrayX[:,:,2,:,:]#log10(E)
|
||||
c3 = polyArrayX[:,:,3,:,:]# L^2
|
||||
c4 = polyArrayX[:,:,4,:,:]#log10(E)^2
|
||||
c5 = polyArrayX[:,:,5,:,:]#L^3
|
||||
c6 = polyArrayX[:,:,6,:,:]#log10(E)^3
|
||||
c7 = polyArrayX[:,:,7,:,:]#log10(E)*L
|
||||
c8 = polyArrayX[:,:,8,:,:]#log10(E)*L^2
|
||||
c9 = polyArrayX[:,:,9,:,:]#log10(E)^2*L
|
||||
|
||||
tau = c0*tau+\
|
||||
c1*Lx+c2*Ex+\
|
||||
c3*np.power(Lx,2)+\
|
||||
c4*np.power(Ex,2)+\
|
||||
c5*np.power(Lx,3)+\
|
||||
c6*np.power(Ex,3)+\
|
||||
c7*Lx*Ex+\
|
||||
c8*np.power(Lx,2)*Ex+\
|
||||
c9*Lx*np.power(Ex,2) #in log10(days)
|
||||
|
||||
tau = 10.0**tau*(60.*60.*24.) #in seconds
|
||||
|
||||
return tau
|
||||
|
||||
def ReSample(L,MLT,Qp,xMLT):
|
||||
Nr,Np = Qp.shape
|
||||
#Add ghosts in MLT to handle periodic boundary
|
||||
Ng = 2
|
||||
Npg = Np+Ng*2
|
||||
gMLT = np.arange(0-Ng,24+Ng+1)
|
||||
Qpg = np.zeros((Nr,Npg))
|
||||
#Set center and then left/right strips
|
||||
Qpg[:,2:-2] = Qp
|
||||
Qpg[:,1] = Qp[:,-1]
|
||||
Qpg[:,0] = Qp[:,-2]
|
||||
Qpg[:,-1] = Qp[:,0]
|
||||
Qpg[:,-2] = Qp[:,1]
|
||||
|
||||
Q = np.log10(Qpg)
|
||||
upQ = RectBivariateSpline(L,gMLT,Q,s=10)
|
||||
|
||||
Qu = upQ(L,xMLT)
|
||||
xQp = 10.0**(Qu)
|
||||
#Enforce equality at overlap point
|
||||
tauP = 0.5*(xQp[:,0]+xQp[:,-1])
|
||||
xQp[:, 0] = tauP
|
||||
xQp[:,-1] = tauP
|
||||
|
||||
return xQp
|
||||
|
||||
def genChorus(params,fInChorus):
|
||||
print("Dimension of parameters in Chorus wave model, Kp:",params.nKp,"MLT:",params.nMLT,"L:",params.nL,"Ek:",params.nEk)
|
||||
dimKp = params.nKp #maximum Kp allowed
|
||||
rowLen,paramArray = readPoly(fInChorus)
|
||||
polyArray = paramArray.reshape(24,7,rowLen) #dim MLT: 24, Dim Kp: 7
|
||||
polyArray = polyArray[:,:dimKp,:] #use Kp = 1,2,...,maxKp
|
||||
polyArray = polyArray.transpose(1, 0, 2) #shape (,24,rowLen)
|
||||
lenMLT = 24
|
||||
#Kpi
|
||||
startValue = 1.0 #Kp index in real number
|
||||
endValue = float(dimKp)
|
||||
lenKp = dimKp
|
||||
Kpi = np.linspace(startValue, endValue, num=lenKp)
|
||||
#Eki
|
||||
startValue = 1.0e-3 #in MeV
|
||||
endValue = 2.0
|
||||
lenEk = 155
|
||||
Eki = np.linspace(np.log10(startValue), np.log10(endValue), lenEk) #in log10(MeV)
|
||||
#Li
|
||||
startValue = 3.0 #in Re
|
||||
endValue = 7.0
|
||||
lenL = 41
|
||||
Li = np.linspace(startValue, endValue, num=lenL)
|
||||
#Tau from polynomial fit
|
||||
tauP = ChorusPoly(Li,Eki,polyArray)
|
||||
#expand MLT from 0-23 to 0-24
|
||||
extraMLT0 = tauP[:, 0, :, :][:,np.newaxis,:,:]
|
||||
tauE = np.concatenate((tauP, extraMLT0), axis=1)
|
||||
tauE = tauE.T
|
||||
#Interpolation in the MLT dimesion
|
||||
xFac = 4
|
||||
lenMLTx = lenMLT*xFac+1 # 97
|
||||
MLTi = np.linspace(0,24,lenMLT+1)
|
||||
xMLTi = np.linspace(0,24,lenMLTx)
|
||||
tauX = np.zeros((lenEk,lenL,lenMLTx,lenKp))
|
||||
# Smoothing in MLT
|
||||
for i, j in np.ndindex(tauX.shape[0], tauX.shape[3]):
|
||||
Q = tauE[i, :, :, j]
|
||||
tauX[i, :, :, j] = ReSample(Li, MLTi, Q, xMLTi)
|
||||
Eki = 10.0**Eki #in MeV
|
||||
|
||||
return Kpi,xMLTi,Li,Eki,tauX
|
||||
|
||||
|
||||
@@ -1,109 +0,0 @@
|
||||
10 5.7366e-02 1.4341e-02 3.5854e-03
|
||||
20 9.2629e-02 2.3157e-02 5.7893e-03
|
||||
30 1.1716e-01 2.9291e-02 7.3228e-03
|
||||
40 1.3527e-01 3.3817e-02 8.4543e-03
|
||||
50 1.4918e-01 3.7294e-02 9.3235e-03
|
||||
60 1.6018e-01 4.0044e-02 1.0011e-02
|
||||
70 1.6907e-01 4.2269e-02 1.0567e-02
|
||||
80 1.7641e-01 4.4103e-02 1.1026e-02
|
||||
90 1.8255e-01 4.5638e-02 1.1409e-02
|
||||
100 1.8774e-01 4.6936e-02 1.1734e-02
|
||||
150 2.0453e-01 5.1132e-02 1.2783e-02
|
||||
200 2.1290e-01 5.3226e-02 1.3306e-02
|
||||
250 2.1743e-01 5.4356e-02 1.3589e-02
|
||||
300 2.1995e-01 5.4987e-02 1.3747e-02
|
||||
350 2.2134e-01 5.5336e-02 1.3834e-02
|
||||
400 2.2208e-01 5.5519e-02 1.3880e-02
|
||||
450 2.2241e-01 5.5602e-02 1.3900e-02
|
||||
500 2.2250e-01 5.5624e-02 1.3906e-02
|
||||
550 2.2246e-01 5.5614e-02 1.3903e-02
|
||||
600 2.2234e-01 5.5586e-02 1.3896e-02
|
||||
650 2.2220e-01 5.5549e-02 1.3887e-02
|
||||
700 2.2204e-01 5.5510e-02 1.3878e-02
|
||||
750 2.2190e-01 5.5474e-02 1.3869e-02
|
||||
800 2.2178e-01 5.5444e-02 1.3861e-02
|
||||
850 2.2169e-01 5.5422e-02 1.3855e-02
|
||||
900 2.2163e-01 5.5408e-02 1.3852e-02
|
||||
950 2.2161e-01 5.5403e-02 1.3851e-02
|
||||
1000 2.2163e-01 5.5407e-02 1.3852e-02
|
||||
1200 2.2204e-01 5.5510e-02 1.3878e-02
|
||||
1400 2.2293e-01 5.5732e-02 1.3933e-02
|
||||
1600 2.2418e-01 5.6045e-02 1.4011e-02
|
||||
1800 2.2570e-01 5.6425e-02 1.4106e-02
|
||||
2000 2.2741e-01 5.6853e-02 1.4213e-02
|
||||
2200 2.2927e-01 5.7317e-02 1.4329e-02
|
||||
2400 2.3122e-01 5.7806e-02 1.4451e-02
|
||||
2600 2.3326e-01 5.8314e-02 1.4579e-02
|
||||
2800 2.3535e-01 5.8837e-02 1.4709e-02
|
||||
3000 2.3749e-01 5.9371e-02 1.4843e-02
|
||||
3200 2.3966e-01 5.9916e-02 1.4979e-02
|
||||
3400 2.4188e-01 6.0469e-02 1.5117e-02
|
||||
3600 2.4412e-01 6.1031e-02 1.5258e-02
|
||||
3800 2.4640e-01 6.1601e-02 1.5400e-02
|
||||
4000 2.4872e-01 6.2179e-02 1.5545e-02
|
||||
4200 2.5106e-01 6.2766e-02 1.5691e-02
|
||||
4400 2.5344e-01 6.3360e-02 1.5840e-02
|
||||
4600 2.5586e-01 6.3964e-02 1.5991e-02
|
||||
4800 2.5831e-01 6.4576e-02 1.6144e-02
|
||||
5000 2.6079e-01 6.5198e-02 1.6299e-02
|
||||
5200 2.6331e-01 6.5828e-02 1.6457e-02
|
||||
5400 2.6587e-01 6.6468e-02 1.6617e-02
|
||||
5600 2.6847e-01 6.7117e-02 1.6779e-02
|
||||
5800 2.7110e-01 6.7776e-02 1.6944e-02
|
||||
6000 2.7378e-01 6.8444e-02 1.7111e-02
|
||||
6200 2.7649e-01 6.9122e-02 1.7280e-02
|
||||
6400 2.7923e-01 6.9808e-02 1.7452e-02
|
||||
6600 2.8202e-01 7.0505e-02 1.7626e-02
|
||||
6800 2.8484e-01 7.1210e-02 1.7802e-02
|
||||
7000 2.8770e-01 7.1924e-02 1.7981e-02
|
||||
7200 2.9059e-01 7.2648e-02 1.8162e-02
|
||||
7400 2.9352e-01 7.3380e-02 1.8345e-02
|
||||
7600 2.9648e-01 7.4121e-02 1.8530e-02
|
||||
7800 2.9948e-01 7.4870e-02 1.8718e-02
|
||||
8000 3.0251e-01 7.5628e-02 1.8907e-02
|
||||
8200 3.0558e-01 7.6395e-02 1.9099e-02
|
||||
8400 3.0868e-01 7.7169e-02 1.9292e-02
|
||||
8600 3.1181e-01 7.7952e-02 1.9488e-02
|
||||
8800 3.1497e-01 7.8742e-02 1.9686e-02
|
||||
9000 3.1816e-01 7.9540e-02 1.9885e-02
|
||||
9200 3.2138e-01 8.0346e-02 2.0087e-02
|
||||
9400 3.2464e-01 8.1159e-02 2.0290e-02
|
||||
9600 3.2792e-01 8.1980e-02 2.0495e-02
|
||||
9800 3.3123e-01 8.2808e-02 2.0702e-02
|
||||
10000 3.3457e-01 8.3643e-02 2.0911e-02
|
||||
12500 3.7853e-01 9.4631e-02 2.3658e-02
|
||||
15000 4.2609e-01 1.0652e-01 2.6630e-02
|
||||
17500 4.7675e-01 1.1919e-01 2.9797e-02
|
||||
20000 5.3017e-01 1.3254e-01 3.3136e-02
|
||||
22500 5.8614e-01 1.4653e-01 3.6634e-02
|
||||
25000 6.4447e-01 1.6112e-01 4.0279e-02
|
||||
27500 7.0505e-01 1.7626e-01 4.4065e-02
|
||||
30000 7.6776e-01 1.9194e-01 4.7985e-02
|
||||
32500 8.3254e-01 2.0813e-01 5.2034e-02
|
||||
35000 8.9929e-01 2.2482e-01 5.6206e-02
|
||||
37500 9.6797e-01 2.4199e-01 6.0498e-02
|
||||
40000 1.0385e+00 2.5963e-01 6.4907e-02
|
||||
42500 1.1109e+00 2.7772e-01 6.9430e-02
|
||||
45000 1.1850e+00 2.9625e-01 7.4064e-02
|
||||
47500 1.2609e+00 3.1522e-01 7.8805e-02
|
||||
50000 1.3384e+00 3.3461e-01 8.3653e-02
|
||||
52500 1.4177e+00 3.5441e-01 8.8604e-02
|
||||
55000 1.4985e+00 3.7462e-01 9.3656e-02
|
||||
57500 1.5809e+00 3.9523e-01 9.8808e-02
|
||||
60000 1.6649e+00 4.1623e-01 1.0406e-01
|
||||
62500 1.7505e+00 4.3761e-01 1.0940e-01
|
||||
65000 1.8375e+00 4.5937e-01 1.1484e-01
|
||||
67500 1.9260e+00 4.8150e-01 1.2038e-01
|
||||
70000 2.0160e+00 5.0400e-01 1.2600e-01
|
||||
72500 2.1074e+00 5.2685e-01 1.3171e-01
|
||||
75000 2.2003e+00 5.5006e-01 1.3752e-01
|
||||
77500 2.2945e+00 5.7362e-01 1.4341e-01
|
||||
80000 2.3901e+00 5.9752e-01 1.4938e-01
|
||||
82500 2.4871e+00 6.2176e-01 1.5544e-01
|
||||
85000 2.5853e+00 6.4634e-01 1.6158e-01
|
||||
87500 2.6850e+00 6.7124e-01 1.6781e-01
|
||||
90000 2.7859e+00 6.9647e-01 1.7412e-01
|
||||
92500 2.8881e+00 7.2202e-01 1.8051e-01
|
||||
95000 2.9916e+00 7.4789e-01 1.8697e-01
|
||||
97500 3.0963e+00 7.7408e-01 1.9352e-01
|
||||
100000 3.2023e+00 8.0057e-01 2.0014e-01
|
||||
@@ -1,21 +0,0 @@
|
||||
import h5py as h5
|
||||
import numpy as np
|
||||
|
||||
class wmParams:
|
||||
|
||||
#All energies in eV
|
||||
def __init__(self, dim = 4, nKp = 6, nMLT = 97, nL = 41, nEk = 155):
|
||||
self.dim = dim
|
||||
self.nKp = nKp
|
||||
self.nMLT = nMLT
|
||||
self.nL = nL
|
||||
self.nEk = nEk
|
||||
def getAttrs(self):
|
||||
return {
|
||||
'tauDim': self.dim,
|
||||
'nKp': self.nKp,
|
||||
'nMLT': self.nMLT,
|
||||
'nL': self.nL,
|
||||
'nEk': self.nEk,
|
||||
}
|
||||
|
||||
@@ -1,851 +0,0 @@
|
||||
import h5py
|
||||
import matplotlib.pyplot as plt
|
||||
import matplotlib.cm as cm
|
||||
import numpy as np
|
||||
import sys
|
||||
|
||||
Ri = 6.5 # radius of ionosphere in 1000km
|
||||
Re = 6.38 # radius of Earth in 1000km
|
||||
mu0o4pi = 1.e-7 # mu0=4pi*10^-7 => mu0/4pi=10^-7
|
||||
|
||||
#Setting globals here to grab them from other modules
|
||||
facMax = 1.5
|
||||
facCM = cm.RdBu_r
|
||||
flxCM = cm.inferno
|
||||
|
||||
class remix:
|
||||
def __init__(self,h5file,step):
|
||||
# create the ion object to store data and coordinates
|
||||
self.ion = self.get_data(h5file,step)
|
||||
self.Initialized=False
|
||||
|
||||
# DEFINE DATA LIMITS
|
||||
self.variables = { 'potential' : {'min':-100,
|
||||
'max': 100},
|
||||
'current' : {'min':-facMax,
|
||||
'max':facMax},
|
||||
'sigmap' : {'min':1,
|
||||
'max':20},
|
||||
'sigmah' : {'min':2,
|
||||
'max':40},
|
||||
'energy' : {'min':0,
|
||||
'max':20},
|
||||
'flux' : {'min':0,
|
||||
'max':1.e9},
|
||||
'eflux' : {'min':0,
|
||||
'max':10.},
|
||||
'efield' : {'min':-1,
|
||||
'max':1},
|
||||
'joule' : {'min':0,
|
||||
'max':10},
|
||||
'jhall' : {'min':-2,
|
||||
'max':2},
|
||||
'gtype' : {'min':0,
|
||||
'max':1},
|
||||
'npsp' : {'min':0,
|
||||
'max':1.e3},
|
||||
'Menergy' : {'min':0,
|
||||
'max':20},
|
||||
'Mflux' : {'min':0,
|
||||
'max':1.e10},
|
||||
'Meflux' : {'min':0,
|
||||
'max':10.},
|
||||
'Denergy' : {'min':0,
|
||||
'max':20},
|
||||
'Dflux' : {'min':0,
|
||||
'max':1.e10},
|
||||
'Deflux' : {'min':0,
|
||||
'max':10.},
|
||||
'Penergy' : {'min':0,
|
||||
'max':240},
|
||||
'Pflux' : {'min':0,
|
||||
'max':1.e7},
|
||||
'Peflux' : {'min':0,
|
||||
'max':1.}
|
||||
}
|
||||
|
||||
def get_data(self,h5file,step):
|
||||
ion = {}
|
||||
|
||||
with h5py.File(h5file,'r') as f:
|
||||
ion['X'] = f['X'][:]
|
||||
ion['Y'] = f['Y'][:]
|
||||
for h in f['Step#%d'%step].keys():
|
||||
ion[h] = f['Step#%d'%step][h][:]
|
||||
|
||||
# Get spherical coords
|
||||
ion['R'],ion['THETA'] = self.get_spherical(ion['X'],ion['Y'])
|
||||
|
||||
return ion
|
||||
|
||||
# TODO: check for variable names passed to plot
|
||||
def init_vars(self,hemisphere):
|
||||
h = hemisphere # for shortness
|
||||
|
||||
if (h.lower()=='north'):
|
||||
self.variables['potential']['data'] = self.ion['Potential '+h]
|
||||
self.variables['current']['data'] =-self.ion['Field-aligned current '+h] # note, converting to common convention (upward=positive)
|
||||
self.variables['sigmap']['data'] = self.ion['Pedersen conductance '+h]
|
||||
self.variables['sigmah']['data'] = self.ion['Hall conductance '+h]
|
||||
self.variables['energy']['data'] = self.ion['Average energy '+h]
|
||||
self.variables['flux']['data'] = self.ion['Number flux '+h]
|
||||
if 'RCM grid type '+h in self.ion.keys():
|
||||
self.variables['gtype']['data'] = self.ion['RCM grid type '+h]
|
||||
if 'RCM plasmasphere density '+h in self.ion.keys():
|
||||
self.variables['npsp']['data'] = self.ion['RCM plasmasphere density '+h]*1.0e-6 # /m^3 -> /cc.
|
||||
# variables['efield']['data'] = efield_n*1.e6
|
||||
# variables['joule']['data'] = sigmap_n*efield_n**2*1.e-3
|
||||
if 'Zhang average energy '+h in self.ion.keys():
|
||||
self.variables['Menergy']['data'] = self.ion['Zhang average energy '+h]
|
||||
self.variables['Mflux']['data'] = self.ion['Zhang number flux '+h]
|
||||
self.variables['Meflux']['data'] = self.variables['Menergy']['data']*self.variables['Mflux']['data']*1.6e-9
|
||||
if 'IM average energy '+h in self.ion.keys():
|
||||
self.variables['Denergy']['data'] = self.ion['IM average energy '+h]
|
||||
self.variables['Deflux']['data'] = self.ion['IM Energy flux '+h]
|
||||
self.variables['Denergy']['data'][self.variables['Denergy']['data']==0] = 1.e-20
|
||||
self.variables['Denergy']['data'][np.isnan(self.variables['Denergy']['data'])] = 1.e-20
|
||||
self.variables['Dflux']['data'] = self.variables['Deflux']['data']/self.variables['Denergy']['data']/(1.6e-9)
|
||||
self.variables['Dflux']['data'][self.variables['Denergy']['data']==1.e-20] = 0.
|
||||
if 'IM average energy proton '+h in self.ion.keys():
|
||||
self.variables['Penergy']['data'] = self.ion['IM average energy proton '+h]
|
||||
self.variables['Peflux']['data'] = self.ion['IM Energy flux proton '+h]
|
||||
self.variables['Penergy']['data'][self.variables['Penergy']['data']==0] = 1.e-20
|
||||
self.variables['Penergy']['data'][np.isnan(self.variables['Penergy']['data'])] = 1.e-20
|
||||
self.variables['Pflux']['data'] = self.variables['Peflux']['data']/self.variables['Penergy']['data']/(1.6e-9)
|
||||
self.variables['Pflux']['data'][self.variables['Penergy']['data']==1.e-20] = 0.
|
||||
else: # note flipping the y(phi)-axis
|
||||
self.variables['potential']['data'] = self.ion['Potential '+h][:,::-1]
|
||||
self.variables['current']['data'] = self.ion['Field-aligned current '+h][:,::-1]
|
||||
self.variables['sigmap']['data'] = self.ion['Pedersen conductance '+h][:,::-1]
|
||||
self.variables['sigmah']['data'] = self.ion['Hall conductance '+h][:,::-1]
|
||||
self.variables['energy']['data'] = self.ion['Average energy '+h][:,::-1]
|
||||
self.variables['flux']['data'] = self.ion['Number flux '+h][:,::-1]
|
||||
if 'RCM grid type '+h in self.ion.keys():
|
||||
self.variables['gtype']['data'] = self.ion['RCM grid type '+h][:,::-1]
|
||||
if 'RCM plasmasphere density '+h in self.ion.keys():
|
||||
self.variables['npsp']['data'] = self.ion['RCM plasmasphere density '+h][:,::-1]*1.0e-6 # /m^3 -> /cc.
|
||||
if 'Zhang average energy '+h in self.ion.keys():
|
||||
self.variables['Menergy']['data'] = self.ion['Zhang average energy '+h][:,::-1]
|
||||
self.variables['Mflux']['data'] = self.ion['Zhang number flux '+h][:,::-1]
|
||||
self.variables['Meflux']['data'] = self.variables['Menergy']['data']*self.variables['Mflux']['data']*1.6e-9
|
||||
if 'IM average energy '+h in self.ion.keys():
|
||||
self.variables['Denergy']['data'] = self.ion['IM average energy '+h][:,::-1]
|
||||
self.variables['Deflux']['data'] = self.ion['IM Energy flux '+h][:,::-1]
|
||||
self.variables['Denergy']['data'][self.variables['Denergy']['data']==0] = 1.e-20
|
||||
self.variables['Denergy']['data'][np.isnan(self.variables['Denergy']['data'])] = 1.e-20
|
||||
self.variables['Dflux']['data'] = self.variables['Deflux']['data']/self.variables['Denergy']['data']/(1.6e-9)
|
||||
self.variables['Dflux']['data'][self.variables['Denergy']['data']==1.e-20] = 0.
|
||||
if 'IM average energy proton '+h in self.ion.keys():
|
||||
self.variables['Penergy']['data'] = self.ion['IM average energy proton '+h][:,::-1]
|
||||
self.variables['Peflux']['data'] = self.ion['IM Energy flux proton '+h][:,::-1]
|
||||
self.variables['Penergy']['data'][self.variables['Penergy']['data']==0] = 1.e-20
|
||||
self.variables['Penergy']['data'][np.isnan(self.variables['Penergy']['data'])] = 1.e-20
|
||||
self.variables['Pflux']['data'] = self.variables['Peflux']['data']/self.variables['Penergy']['data']/(1.6e-9)
|
||||
self.variables['Pflux']['data'][self.variables['Penergy']['data']==1.e-20] = 0.
|
||||
|
||||
# convert energy flux to erg/cm2/s to conform to Newell++, doi:10.1029/2009JA014326, 2009
|
||||
self.variables['eflux']['data'] = self.variables['energy']['data']*self.variables['flux']['data']*1.6e-9
|
||||
# Mask out Eavg where EnFlux<0.1
|
||||
# self.variables['energy']['data'][self.variables['sigmap']['data']<=2.5]=0.0
|
||||
self.Initialized=True
|
||||
|
||||
|
||||
def get_spherical(self,x,y):
|
||||
# note, because of how the grid is set up in the h5 file,
|
||||
# the code below produces the first theta that's just shy of 2pi.
|
||||
# this is because the original grid is staggered at half-cells from data.
|
||||
# empirically, this is OK for pcolormesh plots under remix.plot.
|
||||
# but I still fix it manually.
|
||||
theta=np.arctan2(y,x)
|
||||
theta[theta<0]=theta[theta<0]+2*np.pi
|
||||
theta[:,0] -= 2*np.pi # fixing the first theta point to just below 0
|
||||
r=np.sqrt(x**2+y**2)
|
||||
|
||||
return(r,theta)
|
||||
def distance(self,p0, p1):
|
||||
""" Calculate the distance between p0 & p1--two points in R**3 """
|
||||
return( np.sqrt( (p0[0]-p1[0])**2 +
|
||||
(p0[1]-p1[1])**2 +
|
||||
(p0[2]-p1[2])**2 ) )
|
||||
|
||||
def calcFaceAreas(self,x,y):
|
||||
"""
|
||||
Calculate the area of each face in a quad mesh.
|
||||
|
||||
>>> calcFaceAreas(numpy.array([[ 0., 1.],[ 1., 0.]]), numpy.array([[ 0.,1.],[ 1.,0.]]), numpy.array([[ 0., 0.],[ 0.,0.]]))
|
||||
array([[ 2.]])
|
||||
"""
|
||||
(nLonP1, nLatP1) = x.shape
|
||||
(nLon, nLat) = (nLonP1-1, nLatP1-1)
|
||||
z=np.sqrt(1.0-x**2-y**2)
|
||||
|
||||
area = np.zeros((nLon, nLat))
|
||||
|
||||
for i in range(nLon):
|
||||
for j in range(nLat):
|
||||
left = self.distance( (x[i,j], y[i,j], z[i,j]), (x[i,j+1], y[i,j+1], z[i,j+1]) )
|
||||
right = self.distance( (x[i+1,j], y[i+1,j], z[i+1,j]), (x[i+1,j+1], y[i+1,j+1], z[i+1,j+1]) )
|
||||
top = self.distance( (x[i,j+1], y[i,j+1], z[i,j+1]), (x[i+1,j+1], y[i+1,j+1], z[i+1,j+1]) )
|
||||
bot = self.distance( (x[i,j], y[i,j], z[i,j]), (x[i+1,j], y[i+1,j], z[i+1,j]) )
|
||||
|
||||
area[i,j] = 0.5*(left+right) * 0.5*(top+bot)
|
||||
|
||||
return area
|
||||
|
||||
# TODO: define and consolidate allowed variable names
|
||||
def plot(self,varname,
|
||||
ncontours=16, # default number of potential contours
|
||||
addlabels={},
|
||||
gs=None,doInset=False,doCB=True,doCBVert=True,doGTYPE=False,doPP=False):
|
||||
|
||||
# define function for potential contour overplotting
|
||||
# to keep code below clean and compact
|
||||
def potential_overplot(doInset=False):
|
||||
tc = 0.25*(theta[:-1,:-1]+theta[1:,:-1]+theta[:-1,1:]+theta[1:,1:])
|
||||
rc = 0.25*(r[:-1,:-1]+r[1:,:-1]+r[:-1,1:]+r[1:,1:])
|
||||
|
||||
# trick to plot contours smoothly across the periodic boundary:
|
||||
# wrap around: note, careful with theta -- need to add 2*pi to keep it ascending
|
||||
# otherwise, contours mess up
|
||||
tc = np.hstack([tc,2.*np.pi+tc[:,[0]]])
|
||||
rc = np.hstack([rc,rc[:,[0]]])
|
||||
tmp=self.variables['potential']['data']
|
||||
lower = self.variables['potential']['min']
|
||||
upper = self.variables['potential']['max']
|
||||
tmp = np.hstack([tmp,tmp[:,[0]]])
|
||||
|
||||
# similar trick to make contours go through the pole
|
||||
# add pole
|
||||
tc = np.vstack([tc[[0],:],tc])
|
||||
rc = np.vstack([0.*rc[[0],:],rc])
|
||||
tmp = np.vstack([tmp[0,:].mean()*np.ones_like(tmp[[0],:]),tmp])
|
||||
|
||||
# finally, plot
|
||||
if (doInset):
|
||||
LW = 0.25
|
||||
alpha = 1
|
||||
tOff = 0.0
|
||||
else:
|
||||
LW = 0.5
|
||||
alpha = 1
|
||||
tOff = np.pi/2.
|
||||
contours = np.linspace(lower,upper,ncontours)
|
||||
ax.contour(tc+tOff,rc,tmp,contours,colors='black',linewidths=LW,alpha=alpha)
|
||||
|
||||
if (not doInset):
|
||||
# also, print min/max values of the potential
|
||||
ax.text(73.*np.pi/180.,1.03*r.max(),('min: '+format_str+'\nmax: ' +format_str) %
|
||||
(tmp.min() ,tmp.max()))
|
||||
|
||||
# define function for grid type contour overplotting
|
||||
# to keep code below clean and compact
|
||||
def boundary_overplot(con_name,con_level,con_color,doInset=False):
|
||||
tc = 0.25*(theta[:-1,:-1]+theta[1:,:-1]+theta[:-1,1:]+theta[1:,1:])
|
||||
rc = 0.25*(r[:-1,:-1]+r[1:,:-1]+r[:-1,1:]+r[1:,1:])
|
||||
|
||||
# trick to plot contours smoothly across the periodic boundary:
|
||||
# wrap around: note, careful with theta -- need to add 2*pi to keep it ascending
|
||||
# otherwise, contours mess up
|
||||
tc = np.hstack([tc,2.*np.pi+tc[:,[0]]])
|
||||
rc = np.hstack([rc,rc[:,[0]]])
|
||||
tmp=self.variables[con_name]['data']
|
||||
tmp = np.hstack([tmp,tmp[:,[0]]])
|
||||
|
||||
# similar trick to make contours go through the pole
|
||||
# add pole
|
||||
tc = np.vstack([tc[[0],:],tc])
|
||||
rc = np.vstack([0.*rc[[0],:],rc])
|
||||
tmp = np.vstack([tmp[0,:].mean()*np.ones_like(tmp[[0],:]),tmp])
|
||||
|
||||
# finally, plot
|
||||
if (doInset):
|
||||
LW = 0.5
|
||||
alpha = 1
|
||||
tOff = 0.0
|
||||
else:
|
||||
LW = 0.75
|
||||
alpha = 1
|
||||
tOff = np.pi/2.
|
||||
ax.contour(tc+tOff,rc,tmp,levels=con_level,colors=con_color,linewidths=LW,alpha=alpha)
|
||||
|
||||
if not self.Initialized:
|
||||
sys.exit("Variables should be initialized for the specific hemisphere (call init_var) prior to plotting.")
|
||||
|
||||
# Aliases to keep things short
|
||||
x = self.ion['X']
|
||||
y = self.ion['Y']
|
||||
r = self.ion['R']
|
||||
theta = self.ion['THETA']
|
||||
|
||||
# List all possible variable names here, add more from the input parameter if needed
|
||||
cblabels = {'potential' : r'Potential [kV]',
|
||||
'current' : r'Current density [$\mu$A/m$^2$]',
|
||||
'sigmap' : r'Pedersen conductance [S]',
|
||||
'sigmah' : r'Hall conductance [S]',
|
||||
'energy' : r'Energy [keV]',
|
||||
'flux' : r'Flux [1/cm$^2$s]',
|
||||
'eflux' : r'Energy flux [erg/cm$^2$s]',
|
||||
'ephi' : r'$E_\phi$ [mV/m]',
|
||||
'etheta' : r'$E_\theta$ [mV/m]',
|
||||
'efield' : r'|E| [mV/m]',
|
||||
'joule' : r'Joule heating [mW/m$^2$]',
|
||||
'jped' : r'Pedersen current [$\mu$A/m]',
|
||||
'magpert' : r'Magnetic perturbation [nT]',
|
||||
'Menergy' : r'Mono Energy [keV]',
|
||||
'Mflux' : r'Mono Flux [1/cm$^2$s]',
|
||||
'Meflux' : r'Mono Energy flux [erg/cm$^2$s]',
|
||||
'Denergy' : r'Diffuse Energy [keV]',
|
||||
'Dflux' : r'Diffuse Flux [1/cm$^2$s]',
|
||||
'Deflux' : r'Diffuse Energy flux [erg/cm$^2$s]',
|
||||
'Penergy' : r'Diffuse Proton Energy [keV]',
|
||||
'Pflux' : r'Diffuse Proton Flux [1/cm$^2$s]',
|
||||
'Peflux' : r'Diffuse Proton Energy flux [erg/cm$^2$s]'
|
||||
}
|
||||
cblabels.update(addlabels) # a way to add cb labels directly through function arguments (e.g., for new variables)
|
||||
|
||||
# if limits are given use them, if not use the variables min/max values
|
||||
if ('min' in self.variables[varname]):
|
||||
lower = self.variables[varname]['min']
|
||||
else:
|
||||
lower = self.variables[varname]['data'].min()
|
||||
|
||||
if ('max' in self.variables[varname]):
|
||||
upper = self.variables[varname]['max']
|
||||
else:
|
||||
upper = self.variables[varname]['data'].max()
|
||||
|
||||
# define number format string for min/max labels
|
||||
if varname !='flux' and varname !='Pflux':
|
||||
if varname == 'jped':
|
||||
format_str = '%.2f'
|
||||
else:
|
||||
format_str = '%.1f'
|
||||
else:
|
||||
format_str = '%.1e'
|
||||
|
||||
if (varname == 'potential') or (varname == 'current'):
|
||||
cmap=facCM
|
||||
elif varname in ['flux','energy','eflux','joule','Mflux','Menergy','Meflux','Dflux','Denergy','Deflux','Pflux','Penergy','Peflux']:
|
||||
cmap=flxCM
|
||||
latlblclr = 'white'
|
||||
elif (varname == 'velocity'):
|
||||
cmap=cm.YlOrRd
|
||||
elif (varname == 'efield'):
|
||||
cmap=None #cm.RdBu_r#None # cm.hsv
|
||||
elif (varname == 'magpert'):
|
||||
cmap = cm.YlOrRd
|
||||
else:
|
||||
cmap=None # default is used
|
||||
|
||||
if varname in ['eflux','Meflux','Deflux','Peflux']:
|
||||
ri=6500.e3
|
||||
areaMixGrid = self.calcFaceAreas(x,y)*ri*ri
|
||||
hp = areaMixGrid*self.variables[varname]['data'][:,:]/(1.6e-9)
|
||||
power = hp.sum()*1.6e-21
|
||||
if (varname == 'current'):
|
||||
ri=6500.e3
|
||||
areaMixGrid = self.calcFaceAreas(x,y)*ri*ri
|
||||
fac = self.variables[varname]['data'][:,:]
|
||||
dfac = areaMixGrid[fac>0.]*fac[fac>0.]/1.0e12
|
||||
pfac = dfac.sum()
|
||||
|
||||
# DEFINE GRID LINES AND LABELS
|
||||
if (doInset):
|
||||
circle_list = [15,30,45]
|
||||
lbls = ["","",str(45)+u'\xb0']
|
||||
hour_labels = ["","","",""]
|
||||
LW = 0.25
|
||||
latlblclr = 'silver'
|
||||
tOff = 0.0
|
||||
else:
|
||||
circle_list = [10,20,30,40]
|
||||
# convert to string and add degree symbol
|
||||
lbls = [str(elem)+u'\xb0' for elem in circle_list]
|
||||
hour_labels = ['06','12','18','00']
|
||||
LW = 1.0
|
||||
latlblclr = 'black'
|
||||
tOff = np.pi/2.
|
||||
circles = np.sin(np.array(circle_list)*np.pi/180.)
|
||||
|
||||
|
||||
|
||||
if varname == 'joule':
|
||||
self.variables[varname]['data'] = self.joule()*1.e3 # convert to mW/m^2
|
||||
|
||||
variable = self.variables[varname]['data']
|
||||
|
||||
fig = plt.gcf()
|
||||
|
||||
# Now plotting
|
||||
if gs != None:
|
||||
ax=fig.add_subplot(gs,polar=True)
|
||||
else:
|
||||
ax=fig.add_subplot(polar=True)
|
||||
|
||||
p=ax.pcolormesh(theta+tOff,r,variable,cmap=cmap,vmin=lower,vmax=upper)
|
||||
|
||||
if (not doInset):
|
||||
if (doCB):
|
||||
if (doCBVert):
|
||||
cb=plt.colorbar(p,ax=ax,pad=0.1,shrink=0.85,orientation="vertical")
|
||||
else:
|
||||
cb=plt.colorbar(p,ax=ax,pad=0.1,shrink=0.85,orientation="horizontal")
|
||||
cb.set_label(cblabels[varname])
|
||||
|
||||
ax.text(-75.*np.pi/180.,1.2*r.max(),('min: '+format_str+'\nmax: ' +format_str) %
|
||||
(variable.min() ,variable.max()))
|
||||
|
||||
lines, labels = plt.thetagrids((0.,90.,180.,270.),hour_labels)
|
||||
lines, labels = plt.rgrids(circles,lbls,fontsize=8,color=latlblclr)
|
||||
# if (doInset):
|
||||
# lines, labels = plt.rgrids(circles,lbls,fontsize=8,color=latlblclr)
|
||||
|
||||
ax.grid(True,linewidth=LW)
|
||||
# ax.axis([0,2*np.pi,0,r.max()],'tight')
|
||||
ax.axis([0,2*np.pi,0,r.max()])
|
||||
if (not doInset):
|
||||
ax.text(-75.*np.pi/180.,1.2*r.max(),('min: '+format_str+'\nmax: ' +format_str) %
|
||||
(variable.min() ,variable.max()))
|
||||
if varname in ['eflux','Meflux','Deflux','Peflux']:
|
||||
ax.text(75.*np.pi/180.,1.3*r.max(),('GW: '+format_str) % power)
|
||||
if (varname == 'current'):
|
||||
ax.text(-(73.+45.)*np.pi/180.,1.3*r.max(),('MA: '+format_str) % pfac)
|
||||
ax.grid(True)
|
||||
|
||||
if varname=='current':
|
||||
potential_overplot(doInset)
|
||||
if doGTYPE and varname=='eflux':
|
||||
boundary_overplot('gtype',[0.01,0.99],'green',doInset)
|
||||
if doPP and varname=='eflux':
|
||||
boundary_overplot('npsp',[10],'cyan',doInset)
|
||||
|
||||
return ax
|
||||
# mpl.rcParams['contour.negative_linestyle'] = 'solid'
|
||||
# if (varname == 'efield' or varname == 'velocity' or varname =='joule'):
|
||||
# contour(theta+pi/2.,r,variables['potential']['data'][:,2:-1],21,colors='black')
|
||||
# arange(variables['potential']['min'],variables['potential']['max'],21.),colors='purple')
|
||||
|
||||
# FIXME: MAKE WORK FOR SOUTH (I THINK IT DOES BUT MAKE SURE)
|
||||
def efield(self,returnDeltas=False,ri=Ri*1e3):
|
||||
if not self.Initialized:
|
||||
sys.exit("Variables should be initialized for the specific hemisphere (call init_var) prior to efield calculation.")
|
||||
|
||||
Psi = self.variables['potential']['data'] # note, these are numbers of cells. self.ion['X'].shape = Nr+1,Nt+1
|
||||
Nt,Np = Psi.shape
|
||||
|
||||
# Aliases to keep things short
|
||||
x = self.ion['X']
|
||||
y = self.ion['Y']
|
||||
|
||||
# note the change in naming convention from above
|
||||
# i.e., theta is now the polar angle
|
||||
# and phi is the azimuthal (what was theta)
|
||||
# TODO: make consistent throughout
|
||||
theta = np.arcsin(self.ion['R'])
|
||||
phi = self.ion['THETA']
|
||||
|
||||
# interpolate Psi to corners
|
||||
Psi_c = np.zeros(x.shape)
|
||||
Psi_c[1:-1,1:-1] = 0.25*(Psi[1:,1:]+Psi[:-1,1:]+Psi[1:,:-1]+Psi[:-1,:-1])
|
||||
|
||||
# fix up periodic
|
||||
Psi_c[1:-1,0] = 0.25*(Psi[1:,0]+Psi[:-1,0]+Psi[1:,-1]+Psi[:-1,-1])
|
||||
Psi_c[1:-1,-1] = Psi_c[1:-1,0]
|
||||
|
||||
# fix up pole
|
||||
Psi_pole = Psi[0,:].mean()
|
||||
Psi_c[0,1:-1] = 0.25*(2.*Psi_pole + Psi[0,:-1]+Psi[0,1:])
|
||||
Psi_c[0,0] = 0.25*(2.*Psi_pole + Psi[0,-1]+Psi[0,0])
|
||||
Psi_c[0,-1] = 0.25*(2.*Psi_pole + Psi[0,-1]+Psi[0,0])
|
||||
|
||||
# fix up low lat boundary
|
||||
# extrapolate linearly just like we did for the coordinates
|
||||
# (see genOutGrid in src/remix/mixio.F90)
|
||||
# note, neglecting the possibly non-uniform spacing (don't care)
|
||||
Psi_c[-1,:] = 2*Psi_c[-2,:]-Psi_c[-3,:]
|
||||
|
||||
# now, do the differencing
|
||||
# for each cell corner on the original grid, I have the coordinates and Psi_c
|
||||
# need to find the gradient at cell center
|
||||
# the result is the same size as Psi
|
||||
|
||||
# first etheta
|
||||
tmp = 0.5*(Psi_c[:,1:]+Psi_c[:,:-1]) # move to edge center
|
||||
dPsi = tmp[1:,:]-tmp[:-1,:]
|
||||
tmp = 0.5*(theta[:,1:]+theta[:,:-1])
|
||||
dtheta = tmp[1:,:]-tmp[:-1,:]
|
||||
etheta = dPsi/dtheta/ri # this is in V/m
|
||||
|
||||
# now ephi
|
||||
tmp = 0.5*(Psi_c[1:,:]+Psi_c[:-1,:]) # move to edge center
|
||||
dPsi = tmp[:,1:]-tmp[:,:-1]
|
||||
tmp = 0.5*(phi[1:,:]+phi[:-1,:])
|
||||
dphi = tmp[:,1:]-tmp[:,:-1]
|
||||
tc = 0.25*(theta[:-1,:-1]+theta[1:,:-1]+theta[:-1,1:]+theta[1:,1:]) # need this additionally
|
||||
ephi = dPsi/dphi/np.sin(tc)/ri # this is in V/m
|
||||
|
||||
if returnDeltas:
|
||||
return (-etheta,-ephi,dtheta,dphi) # E = -grad Psi
|
||||
else:
|
||||
return (-etheta,-ephi) # E = -grad Psi
|
||||
|
||||
def joule(self):
|
||||
etheta,ephi = self.efield()
|
||||
SigmaP = self.variables['sigmap']['data']
|
||||
J = SigmaP*(etheta**2+ephi**2) # this is in W/m^2
|
||||
return(J)
|
||||
|
||||
# note, here we're taking the Cartesian average for cell centers
|
||||
# this is less accurate than the angular averages that are used in efield above
|
||||
# furthermore, I'm lazily mixing this with dtheta,dphi that came from efield in hCurrents
|
||||
# TODO: this should be fixed by pulling out the cell-centered tc,pc, and dtheta,dphi
|
||||
# from the efield calculation and using throughout.
|
||||
# note, however, that the staggered grid for storage is currently create in the remix Fortran code
|
||||
# by Cartesian averaging, so if we go to angular in this python postprocessing code,
|
||||
# we should probably start with going angular in the Fortran code.
|
||||
def cartesianCellCenters(self):
|
||||
# Aliases to keep things short
|
||||
x = self.ion['X']
|
||||
y = self.ion['Y']
|
||||
|
||||
xc = 0.25*(x[:-1,:-1]+x[1:,:-1]+x[:-1,1:]+x[1:,1:])
|
||||
yc = 0.25*(y[:-1,:-1]+y[1:,:-1]+y[:-1,1:]+y[1:,1:])
|
||||
|
||||
r,phi = self.get_spherical(xc,yc)
|
||||
|
||||
theta = np.arcsin(r)
|
||||
|
||||
return(xc,yc,theta,phi)
|
||||
|
||||
# FIXME: MAKE WORK FOR SOUTH
|
||||
# TODO: write a separate geom function to define cell-centered coords, deltas, and even cosDipAngle (see comment above cartesianCellCenters)
|
||||
# right now, it's just ugly below where I take dtheta,phi from efield
|
||||
# and the coordinates separately from cartesianCellCenters.
|
||||
# it was a lazy solution
|
||||
def hCurrents(self): # horizontal currents
|
||||
etheta,ephi,dtheta,dphi = self.efield(returnDeltas=True)
|
||||
SigmaH = self.variables['sigmah']['data']
|
||||
SigmaP = self.variables['sigmap']['data']
|
||||
|
||||
xc,yc,theta,phi = self.cartesianCellCenters()
|
||||
|
||||
cosDipAngle = -2.*np.cos(theta)/np.sqrt(1.+3.*np.cos(theta)**2)
|
||||
Jh_theta = -SigmaH*ephi/cosDipAngle
|
||||
Jh_phi = SigmaH*etheta/cosDipAngle
|
||||
Jp_theta = SigmaP*etheta/cosDipAngle**2
|
||||
Jp_phi = SigmaP*ephi
|
||||
|
||||
|
||||
# current above is in SI units [A/m]
|
||||
# i.e., height-integrated current density
|
||||
return(xc,yc,theta,phi,dtheta,dphi,Jh_theta,Jh_phi,Jp_theta,Jp_phi,cosDipAngle)
|
||||
|
||||
# Main function to compute magnetic perturbations using the Biot-Savart integration
|
||||
# This includes Hall, Pedersen and FAC with the option to do Hall only
|
||||
# Rin = Inner boundary of MHD grid [Re]
|
||||
def dB(self,xyz,hallOnly=True,Rin=2.0,rsegments=10):
|
||||
# xyz = array of points where to compute dB
|
||||
# xyz.shape should be (N,3), where N is the number of points
|
||||
# xyz = (x,y,z) in units of Ri
|
||||
|
||||
if len(xyz.shape)!=2:
|
||||
sys.exit("dB input assumes the array of points of (N,3) size.")
|
||||
if xyz.shape[1]!=3:
|
||||
sys.exit("dB input assumes the array of points of (N,3) size.")
|
||||
|
||||
self.init_vars('NORTH')
|
||||
x,y,theta,phi,dtheta,dphi,jht,jhp,jpt,jpp,cosDipAngle = self.hCurrents()
|
||||
z = np.sqrt(1.-x**2-y**2) # ASSUME NORTH
|
||||
# z = -np.sqrt(1.-x**2-y**2) # ASSUME SOUTH
|
||||
|
||||
# fake dimensions for numpy broadcasting
|
||||
xSource = x[:,:,np.newaxis]
|
||||
ySource = y[:,:,np.newaxis]
|
||||
zSource = z[:,:,np.newaxis]
|
||||
|
||||
tSource = theta[:,:,np.newaxis]
|
||||
pSource = phi[:,:,np.newaxis]
|
||||
dtSource = dtheta[:,:,np.newaxis]
|
||||
dpSource = dphi[:,:,np.newaxis]
|
||||
|
||||
# Hall
|
||||
jhTheta = jht[:,:,np.newaxis]
|
||||
jhPhi = jhp[:,:,np.newaxis]
|
||||
# Pedersen
|
||||
jpTheta = jpt[:,:,np.newaxis]
|
||||
jpPhi = jpp[:,:,np.newaxis]
|
||||
|
||||
if not hallOnly:
|
||||
jTheta = jpTheta + jhTheta
|
||||
jPhi = jpPhi + jhPhi
|
||||
else:
|
||||
jTheta = jhTheta
|
||||
jPhi = jhPhi
|
||||
|
||||
# convert to Cartesian for the Biot-Savart summation
|
||||
# otherwise, spherical coordinates get mixed up betwen the source and destination grids
|
||||
# theta_unit and phi_unit vectors rotate from point to point and are different on the two grids
|
||||
jx = jTheta*np.cos(tSource)*np.cos(pSource) - jPhi*np.sin(pSource)
|
||||
jy = jTheta*np.cos(tSource)*np.sin(pSource) + jPhi*np.cos(pSource)
|
||||
jz =-jTheta*np.sin(tSource)
|
||||
|
||||
# x,y,z are size (ntheta,nphi)
|
||||
# make array of destination points on the mix grid
|
||||
# add fake dimension for numpy broadcasting
|
||||
xDest = xyz[np.newaxis,np.newaxis,:,0]
|
||||
yDest = xyz[np.newaxis,np.newaxis,:,1]
|
||||
zDest = xyz[np.newaxis,np.newaxis,:,2]
|
||||
|
||||
# up to here things are fast (checked for both source and destination 90x720 grids)
|
||||
# the operations below are slow and kill the memory becase (90x720)^2 (the size of each array below) is ~30GB
|
||||
# solution: break the destination grid up into pieces before passing here
|
||||
|
||||
# vector between destination and source
|
||||
Rx = xDest - xSource
|
||||
Ry = yDest - ySource
|
||||
Rz = zDest - zSource
|
||||
R = np.sqrt(Rx**2+Ry**2+Rz**2)
|
||||
|
||||
# vector product with the current
|
||||
# note the multiplication by sin(tSource)*dtSource*dpSource -- area of the surface element
|
||||
#
|
||||
# note on normalization
|
||||
# Efield is computed in V/m, sigma is also in SI units
|
||||
# Current coming out of hCurrents() should be in SI units [A/m] (height integrated).
|
||||
# The Biot-Savart law is mu0/4pi*Int( j x r' dV/|r'|^3 ) =
|
||||
# mu0/4pi Int( j x r'hat r^2 dr sin(theta) dtheta dphi /|r'|^2) =
|
||||
# mu0/4pi Int( (j dr) x r'hat (r/Ri)^2 sin(theta) dtheta dphi /(|r'|/Ri)^2)
|
||||
# where we have combined j and dr (= j dr) which is what is coming out of hCurrents in SI units
|
||||
# and normalized everything else to Ri, which it already is in the code below
|
||||
# in other words the fields below should be in [T]
|
||||
dA = np.sin(tSource)*dtSource*dpSource
|
||||
dBx = mu0o4pi*np.sum( (jy*Rz - jz*Ry)*dA/R**3,axis=(0,1))
|
||||
dBy = mu0o4pi*np.sum( (jz*Rx - jx*Rz)*dA/R**3,axis=(0,1))
|
||||
dBz = mu0o4pi*np.sum( (jx*Ry - jy*Rx)*dA/R**3,axis=(0,1))
|
||||
|
||||
if not hallOnly:
|
||||
intx,inty,intz = self.BSFluxTubeInt(xyz,Rinner=Rin*Re/Ri,rsegments=rsegments)
|
||||
# FIXME: don't fix sign for south
|
||||
jpara = -self.variables['current']['data'] # note, the sign was inverted by the reader for north, put it back to recover true FAC
|
||||
jpara = jpara[:,:,np.newaxis]
|
||||
cosd = abs(cosDipAngle[:,:,np.newaxis]) # note, only need abs value of cosd regardless of hemisphere
|
||||
|
||||
# note on normalization
|
||||
# jpara is in microA/m^2 -- convert to A (1.e-6)
|
||||
# further, after all is said and done and all distance-like variables are accounted for
|
||||
# the answer below should be multiplied by Ri in m (6.5e6)
|
||||
# factors of 1.e6 cancel out and we only have Ri
|
||||
dBx += Ri*mu0o4pi*np.sum(jpara*dA*cosd*intx,axis=(0,1))
|
||||
dBy += Ri*mu0o4pi*np.sum(jpara*dA*cosd*inty,axis=(0,1))
|
||||
dBz += Ri*mu0o4pi*np.sum(jpara*dA*cosd*intz,axis=(0,1))
|
||||
|
||||
|
||||
# finally, convert to spherical *at the destination*
|
||||
# note, this is ugly because we specified the spherical grid before passing to this function (in calcdB.py)
|
||||
# FIXME: think about how to make it less ugly
|
||||
rDest = np.sqrt(xDest**2+yDest**2+zDest**2)
|
||||
tDest = np.arccos(zDest/rDest)
|
||||
pDest = np.arctan2(yDest,xDest)
|
||||
|
||||
dBr = dBx*np.sin(tDest)*np.cos(pDest) + dBy*np.sin(tDest)*np.sin(pDest) + dBz*np.cos(tDest)
|
||||
dBtheta = dBx*np.cos(tDest)*np.cos(pDest) + dBy*np.cos(tDest)*np.sin(pDest) - dBz*np.sin(tDest)
|
||||
dBphi =-dBx*np.sin(pDest) + dBy*np.cos(pDest)
|
||||
return(dBr,dBtheta,dBphi)
|
||||
|
||||
# FIXME: Make work for SOUTH
|
||||
# Flux-tube Biot-Savart integral \int dl bhat x r'/|r'|^3
|
||||
def BSFluxTubeInt(self,xyz,Rinner,rsegments = 10):
|
||||
# xyz = array of points where to compute dB (same as above in dB)
|
||||
# xyz.shape should be (N,3), where N is the number of points
|
||||
# xyz = (x,y,z) in units of Ri
|
||||
#
|
||||
# Rinner is the radius of the inner boundary of the MHD domain
|
||||
# expressed in Ri
|
||||
#
|
||||
# rsegments: how many segments to break the fluxtube into between ionosphere and Rinner
|
||||
|
||||
if len(xyz.shape)!=2:
|
||||
sys.exit("dB input assumes the array of points of (N,3) size.")
|
||||
if xyz.shape[1]!=3:
|
||||
sys.exit("dB input assumes the array of points of (N,3) size.")
|
||||
|
||||
xc,yc,theta,phi = self.cartesianCellCenters()
|
||||
|
||||
# radii of centers of segments of the flux tube
|
||||
Rs = np.linspace(1.,Rinner,rsegments+1)
|
||||
Rcenters = 0.5*(Rs[:-1]+Rs[1:])
|
||||
dR = Rs[1:]-Rs[:-1]
|
||||
|
||||
# add fake dims to conform to theta & phi size
|
||||
Rcenters = Rcenters[:,np.newaxis,np.newaxis]
|
||||
dR = dR[:,np.newaxis,np.newaxis]
|
||||
|
||||
# theta on the field line (m for magnetosphere)
|
||||
# note, since theta is in [0,45] deg range or so,
|
||||
# Rcenters is in the range [1,2] or so, and
|
||||
# arsin is in the range [-pi/2,pi/2]
|
||||
# the result below is >0, i.e., we only take the part of the field line
|
||||
# that lies in the same hemisphere as the ionospheric footpoint
|
||||
thetam = np.arcsin(np.sqrt(Rcenters)*np.sin(theta))
|
||||
|
||||
# note order: R, theta, phi
|
||||
x = Rcenters*np.sin(thetam)*np.cos(phi)
|
||||
y = Rcenters*np.sin(thetam)*np.sin(phi)
|
||||
z = np.sqrt(Rcenters**2-x**2-y**2)
|
||||
|
||||
# distance along flux tube for given dR
|
||||
# dl = dR*np.sqrt(1.+Rcenters*np.sin(theta)**2/4./(1.-Rcenters*np.sin(theta)**2))
|
||||
dl = dR*np.sqrt(1.+3.*np.cos(thetam)**2)/2./np.cos(thetam)
|
||||
|
||||
# unit vector in B-direction (e.g., Baumjohann Eq. 3.1 -- note their use of latitude vs colatitude)
|
||||
# br = -2.*np.sqrt(1-Rcenters*np.sin(theta)**2)/np.sqrt(4.-3.*Rcenters*np.sin(theta)**2)
|
||||
# bt = -np.sqrt(Rcenters)*np.sin(theta)/np.sqrt(4.-3.*Rcenters*np.sin(theta)**2)
|
||||
br = -2.*np.cos(thetam)/np.sqrt(np.sin(thetam)**2+4.*np.cos(thetam)**2)
|
||||
bt = -np.sin(thetam)/np.sqrt(np.sin(thetam)**2+4.*np.cos(thetam)**2)
|
||||
|
||||
# now the same in cartesian
|
||||
bx = br*np.sin(thetam)*np.cos(phi) + bt*np.cos(thetam)*np.cos(phi)
|
||||
by = br*np.sin(thetam)*np.sin(phi) + bt*np.cos(thetam)*np.sin(phi)
|
||||
bz = br*np.cos(thetam) - bt*np.sin(thetam)
|
||||
|
||||
# fake dimensions for numpy broadcasting
|
||||
# remember dimenstions: R,t,p along field line + adding the destination point number
|
||||
xSource = x[:,:,:,np.newaxis]
|
||||
ySource = y[:,:,:,np.newaxis]
|
||||
zSource = z[:,:,:,np.newaxis]
|
||||
|
||||
bx = bx[:,:,:,np.newaxis]
|
||||
by = by[:,:,:,np.newaxis]
|
||||
bz = bz[:,:,:,np.newaxis]
|
||||
dl = dl[:,:,:,np.newaxis]
|
||||
|
||||
xDest = xyz[np.newaxis,np.newaxis,np.newaxis,:,0]
|
||||
yDest = xyz[np.newaxis,np.newaxis,np.newaxis,:,1]
|
||||
zDest = xyz[np.newaxis,np.newaxis,np.newaxis,:,2]
|
||||
|
||||
# vector between destination and source
|
||||
Rx = xDest - xSource
|
||||
Ry = yDest - ySource
|
||||
Rz = zDest - zSource
|
||||
R = np.sqrt(Rx**2+Ry**2+Rz**2)
|
||||
|
||||
# vector product with the current
|
||||
intx = np.sum( dl*(by*Rz - bz*Ry)/R**3,axis=0)
|
||||
inty = np.sum( dl*(bz*Rx - bx*Rz)/R**3,axis=0)
|
||||
intz = np.sum( dl*(bx*Ry - by*Rx)/R**3,axis=0)
|
||||
|
||||
return(intx,inty,intz)
|
||||
|
||||
|
||||
|
||||
# Code below is from old mix scripts.
|
||||
# Keeping for further development but commenting out for now.
|
||||
|
||||
# The function is deprecated as of 10-25-10 and is left here only for
|
||||
# backward compatibility. Use get_time_series for extracting cpcp and
|
||||
# other quantities as funcitons of time.
|
||||
# def get_cpcp_time_series(directory):
|
||||
# from pylab import sort
|
||||
# import glob,datetime
|
||||
|
||||
# files = glob.glob(directory+'*_mix_*.hdf')
|
||||
|
||||
# time = []
|
||||
# cpcp_n = []
|
||||
# cpcp_s = []
|
||||
# for file in sort(files):
|
||||
# print(file)
|
||||
# (simtime,
|
||||
# x,y,
|
||||
# psi_n,psi_s,
|
||||
# fac_n,fac_s,
|
||||
# sigmap_n,sigmap_s,
|
||||
# sigmah_n,sigmah_s,
|
||||
# energy_n,energy_s,
|
||||
# flux_n,flux_s) = get_data(file)
|
||||
|
||||
# cpcp_n.append(psi_n.max()-psi_n.min())
|
||||
# cpcp_s.append(psi_s.max()-psi_s.min())
|
||||
|
||||
# t = datetime.datetime(simtime[0],simtime[1],simtime[2],
|
||||
# simtime[3],simtime[4],simtime[5])
|
||||
# time.append(t)
|
||||
|
||||
|
||||
# return (time,cpcp_n,cpcp_s)
|
||||
|
||||
# def get_time_series(directory):
|
||||
# from pylab import sort,sqrt,nonzero
|
||||
# import glob,datetime
|
||||
# import integrate
|
||||
|
||||
# files = glob.glob(directory+'*_mix_*.hdf')
|
||||
|
||||
|
||||
# ri=6500.e3
|
||||
# # Pre-compute some constants:
|
||||
# (simtime,x,y,psi_n,psi_s,fac_n,fac_s,sigmap_n,sigmap_s,sigmah_n,sigmah_s,
|
||||
# energy_n,energy_s,flux_n,flux_s) = get_data(files[0])
|
||||
# x[:,0]=0.0
|
||||
# y[:,0]=0.0
|
||||
# z=sqrt(1.0-x**2-y**2)
|
||||
# areaSphere = integrate.calcFaceAreas(x,y,z)*ri*ri
|
||||
|
||||
# time = []
|
||||
# cpcp_n = []
|
||||
# cpcp_s = []
|
||||
# fac_pos_n = []
|
||||
# fac_neg_n = []
|
||||
# fac_pos_s = []
|
||||
# fac_neg_s = []
|
||||
|
||||
# for file in sort(files):
|
||||
# (simtime,
|
||||
# x,y,
|
||||
# psi_n,psi_s,
|
||||
# fac_n,fac_s,
|
||||
# sigmap_n,sigmap_s,
|
||||
# sigmah_n,sigmah_s,
|
||||
# energy_n,energy_s,
|
||||
# flux_n,flux_s) = get_data(file)
|
||||
|
||||
# cpcp_n.append(psi_n.max()-psi_n.min())
|
||||
# cpcp_s.append(psi_s.max()-psi_s.min())
|
||||
|
||||
# pfac = fac_n.copy()
|
||||
# locs = nonzero(fac_n < 0)
|
||||
# pfac[locs] = 0.0
|
||||
# val = areaSphere*pfac[0:180,0:26]
|
||||
# fac_pos_n.append(val.sum()*1.e-12)
|
||||
|
||||
# pfac = fac_n.copy()
|
||||
# locs = nonzero(fac_n > 0)
|
||||
# pfac[locs] = 0.0
|
||||
# val = areaSphere*pfac[0:180,0:26]
|
||||
# fac_neg_n.append(-val.sum()*1.e-12)
|
||||
|
||||
|
||||
# pfac = fac_s.copy()
|
||||
# locs = nonzero(fac_s < 0)
|
||||
# pfac[locs] = 0.0
|
||||
# val = areaSphere*pfac[0:180,0:26]
|
||||
# fac_pos_s.append(val.sum()*1.e-12)
|
||||
|
||||
# pfac = fac_s.copy()
|
||||
# locs = nonzero(fac_s > 0)
|
||||
# pfac[locs] = 0.0
|
||||
# val = areaSphere*pfac[0:180,0:26]
|
||||
# fac_neg_s.append(-val.sum()*1.e-12)
|
||||
|
||||
|
||||
# t = datetime.datetime(simtime[0],simtime[1],simtime[2],
|
||||
# simtime[3],simtime[4],simtime[5])
|
||||
# time.append(t)
|
||||
|
||||
# return (time,cpcp_n,cpcp_s,fac_pos_n,fac_neg_n,fac_pos_s,fac_neg_s)
|
||||
|
||||
|
||||
|
||||
|
||||
|
||||
|
||||
@@ -1,16 +0,0 @@
|
||||
alive_progress
|
||||
astropy
|
||||
cartopy
|
||||
cdasws
|
||||
configparser
|
||||
h5py
|
||||
jupyterlab
|
||||
matplotlib
|
||||
pandas
|
||||
progressbar
|
||||
pyhdf
|
||||
pyspedas
|
||||
pytest
|
||||
slack_sdk
|
||||
spacepy
|
||||
sunpy
|
||||
@@ -1,106 +0,0 @@
|
||||
Main functions and dictionary structures
|
||||
|
||||
scutils.py
|
||||
getCdasData:
|
||||
returns dictionary of satellite data, either:
|
||||
exactly as delivered by Cdaweb
|
||||
or, full days of all days needed, as delivered by Cdawev
|
||||
|
||||
scRCM.py
|
||||
getSpecieslambdata:
|
||||
returns:
|
||||
result{
|
||||
'ilamc' : lambda values (centers)
|
||||
'ilami' : lambda interfacts (1 longer than ilamc)
|
||||
'lamscl' : scaling factor needed to calculate differential flux
|
||||
}
|
||||
|
||||
getSCOmniDiffFlux:
|
||||
Get differential flux of given spacecraft dataset
|
||||
returns:
|
||||
ephdata : EMFISIS trajectory data
|
||||
dataset{
|
||||
'name' : spacecraft name
|
||||
'species' : species name, 'ions' or 'electrons'
|
||||
'epoch' : list of epoch times
|
||||
'OmniDiffFlux' : omni-directional differential flux of species
|
||||
'energies' : energy channels. May be 1D (len(epoch)) or 2D (# channel bins, len(epoch))
|
||||
}
|
||||
getRCMTimes:
|
||||
Note: Needs both rcm.h5 and mhdrcm.h5 to get MJD times
|
||||
returns:
|
||||
rcmTimes{
|
||||
'Nt' : number of time steps
|
||||
'sIDs' : ordered step ids (int)
|
||||
'sIDstrs' : step ids to access rcm.h5 keys (str)
|
||||
'T' : time (from start of simulation)
|
||||
'MJD' : MJD's
|
||||
}
|
||||
getRC_scTrack:
|
||||
Pull RCM data along a given spacecraft track
|
||||
sc = data from spacecraft track file (e.g. RBSPB.sc.h5)
|
||||
returns:
|
||||
result{
|
||||
'T' : sc['T']
|
||||
'MJD' : sc['MJDs']
|
||||
'MLAT' : sc['MLAT']
|
||||
'MLON' : sc['MLON']
|
||||
'vm' : rcm vm (= bVol**(-2/3))
|
||||
'xmin' : rcm xmin
|
||||
'ymin' : rcm ymin
|
||||
'zmin' : rcm zmin
|
||||
'eqmin' : sqrt(xmin**2 + ymin**2)
|
||||
'electrons' : speciesdata['electrons'] : {
|
||||
'energies' : energies in keV
|
||||
'eetas' : species etas
|
||||
'diffFlux' : omni-directional differential flux (bMirror adjusted)
|
||||
}
|
||||
'ions' : speciesdata['ions']
|
||||
}
|
||||
|
||||
consolidateODFs:
|
||||
Consolidate RCM track and sc data to same energy grid
|
||||
returns:
|
||||
result{
|
||||
'energyGrid' : shared energy grid
|
||||
'sc' : {
|
||||
'name' : sc name
|
||||
'time' : sc epoch
|
||||
'diffFlux' : omni diff flux
|
||||
}
|
||||
'rcm' : {
|
||||
'time' : rcm MJDs
|
||||
'origEGrid' : original energy information
|
||||
'orig ODF' : original omni diff flux corresponding to 'origEGrid'
|
||||
'diffFlux' : new omni diff flux mapped to 'energyGrid'
|
||||
}
|
||||
}
|
||||
|
||||
getIntentitiesVsL:
|
||||
Calculate rcm pressure on tkl (time, energy, L shell) grid
|
||||
returns:
|
||||
result{
|
||||
'T' : rcm times
|
||||
'MJD' : rcm MJDs
|
||||
'lambda' : lambda values
|
||||
'L_bins' : list of L shell bin values
|
||||
'energyGrid' : fixed energyGrid values
|
||||
'press_tkl' : rcm pressure on tkl grid
|
||||
'press_tl' : rcm pressure on tl grid (summed along energies)
|
||||
}
|
||||
|
||||
getRCM_eqlatlon:
|
||||
Get (MHD)RCM variables in a nice package
|
||||
returns:
|
||||
result{
|
||||
'T' : rcm times
|
||||
'MJD' : rcm MJDs
|
||||
'MLAT' : rcm mlat values (1D)
|
||||
'MLON' : rcm mlon values (1D)
|
||||
'xmin' : rcm xmins
|
||||
'ymin' : rcm ymins
|
||||
'press' : rcm pressure
|
||||
}
|
||||
|
||||
|
||||
|
||||
File diff suppressed because it is too large
Load Diff
@@ -1,549 +0,0 @@
|
||||
{
|
||||
"GOES11" : {
|
||||
"Ephem" : {
|
||||
"Id" : "GOES11_K0_MAG",
|
||||
"Data" : "SC_pos_sm",
|
||||
"CoordSys" : "SM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "GOES11_K0_MAG",
|
||||
"Data" : "B_GSM_c",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticFootprintNorth" : {
|
||||
"Id" : "GOES11_EPHEMERIS_SSC",
|
||||
"Data" : ["NorthBtrace_GEO_LAT", "NorthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
},
|
||||
"MagneticFootprintSouth" : {
|
||||
"Id" : "GOES11_EPHEMERIS_SSC",
|
||||
"Data" : ["SouthBtrace_GEO_LAT", "SouthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
},
|
||||
"_testing" : {
|
||||
"t0" : "2010-12-30T00:00:00Z",
|
||||
"t1" : "2010-12-31T00:00:00Z"
|
||||
}
|
||||
},
|
||||
"GOES12" : {
|
||||
"Ephem" : {
|
||||
"Id" : "GOES12_K0_MAG",
|
||||
"Data" : "SC_pos_sm",
|
||||
"CoordSys" : "SM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "GOES12_K0_MAG",
|
||||
"Data" : "B_GSM_c",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticFootprintNorth" : {
|
||||
"Id" : "GOES12_EPHEMERIS_SSC",
|
||||
"Data" : ["NorthBtrace_GEO_LAT", "NorthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
},
|
||||
"MagneticFootprintSouth" : {
|
||||
"Id" : "GOES12_EPHEMERIS_SSC",
|
||||
"Data" : ["SouthBtrace_GEO_LAT", "SouthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
},
|
||||
"_testing" : {
|
||||
"t0" : "2010-09-23T00:00:00Z",
|
||||
"t1" : "2010-09-24T00:00:00Z"
|
||||
}
|
||||
},
|
||||
"GEOTAIL" : {
|
||||
"Ephem" : {
|
||||
"Id" : "GE_K0_MGF",
|
||||
"Data" : "POS",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "GE_K0_MGF",
|
||||
"Data" : "IB_vector",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "GE_H0_CPI",
|
||||
"Data" : "SW_P_Den"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "GE_H0_CPI",
|
||||
"Data" : "SW_Vc",
|
||||
"CoordSys" : "GSE"
|
||||
}
|
||||
},
|
||||
"RBSPA" : {
|
||||
"Ephem" : {
|
||||
"Id" : "RBSP-A_MAGNETOMETER_1SEC-GSM_EMFISIS-L3",
|
||||
"Data" : "coordinates",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "RBSP-A_MAGNETOMETER_1SEC-GSM_EMFISIS-L3",
|
||||
"Data" : "Mag",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "RBSPA_REL04_ECT-HOPE-MOM-L3",
|
||||
"Data" : "Dens_p_30"
|
||||
},
|
||||
"Electron_omniflux_RBSPICE" : {
|
||||
"Id": "RBSP-A-RBSPICE_LEV-3-PAP_ESRHELT",
|
||||
"Data": ["FEDU", "FEDU_OmniFlux", "MLT", "L_Eq", "L_Star"],
|
||||
"OmnifluxStr" : "FEDU_OmniFlux",
|
||||
"EnergyStr" : "FEDU_Energy"
|
||||
},
|
||||
"Hydrogen_omniflux_RBSPICE" : {
|
||||
"Id" : "RBSP-A-RBSPICE_LEV-3-PAP_TOFXEH",
|
||||
"Data" : ["FPDU_OmniFlux"],
|
||||
"OmnifluxStr" : "FPDU_OmniFlux",
|
||||
"EnergyStr" : "FPDU_Energy"
|
||||
}
|
||||
},
|
||||
"RBSPB" : {
|
||||
"Ephem" : {
|
||||
"Id" : "RBSP-B_MAGNETOMETER_1SEC-GSM_EMFISIS-L3",
|
||||
"Data" : "coordinates",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "RBSP-B_MAGNETOMETER_1SEC-GSM_EMFISIS-L3",
|
||||
"Data" : "Mag",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "RBSPB_REL04_ECT-HOPE-MOM-L3",
|
||||
"Data" : "Dens_p_30"
|
||||
},
|
||||
"Electron_omniflux_RBSPICE" : {
|
||||
"Id": "RBSP-B-RBSPICE_LEV-3-PAP_ESRHELT",
|
||||
"Data": ["FEDU", "FEDU_OmniFlux", "MLT", "L_Eq", "L_Star"],
|
||||
"OmnifluxStr" : "FEDU_OmniFlux",
|
||||
"EnergyStr" : "FEDU_Energy"
|
||||
},
|
||||
"Hydrogen_omniflux_RBSPICE" : {
|
||||
"Id" : "RBSP-B-RBSPICE_LEV-3-PAP_TOFXEH",
|
||||
"Data" : ["FPDU_OmniFlux"],
|
||||
"OmnifluxStr" : "FPDU_OmniFlux",
|
||||
"EnergyStr" : "FPDU_Energy"
|
||||
},
|
||||
"Hydrogen_PAFlux_HOPE" : {
|
||||
"Id" : "RBSPB_REL04_ECT-HOPE-PA-L3",
|
||||
"Data" : ["FPDU"],
|
||||
"PAFluxStr" : "FPDU",
|
||||
"EnergyStr" : "HOPE_ENERGY_Ion",
|
||||
"EpochStr" : "Epoch_Ion"
|
||||
}
|
||||
},
|
||||
"CLUSTER1" : {
|
||||
"Ephem" : {
|
||||
"Id" : "C1_CP_FGM_SPIN",
|
||||
"Data" : "sc_pos_xyz_gse__C1_CP_FGM_SPIN",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "C1_CP_FGM_SPIN",
|
||||
"Data" : "B_vec_xyz_gse__C1_CP_FGM_SPIN",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "C1_PP_CIS",
|
||||
"Data" : "N_p__C1_PP_CIS",
|
||||
"EpochStr" : "Epoch__C1_PP_CIS"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "C1_PP_CIS",
|
||||
"Data" : "V_p_xyz_gse__C1_PP_CIS",
|
||||
"CoordSys" : "GSE",
|
||||
"EpochStr" : "Epoch__C1_PP_CIS"
|
||||
},
|
||||
"_testing" : {
|
||||
"t0" : "2018-12-30T00:00:00Z",
|
||||
"t1" : "2018-12-31T00:00:00Z"
|
||||
}
|
||||
},
|
||||
"CLUSTER2" : {
|
||||
"Ephem" : {
|
||||
"Id" : "C2_CP_FGM_SPIN",
|
||||
"Data" : "sc_pos_xyz_gse__C2_CP_FGM_SPIN",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "C2_CP_FGM_SPIN",
|
||||
"Data" : "B_vec_xyz_gse__C2_CP_FGM_SPIN",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"_testing" : {
|
||||
"t0" : "2018-12-30T00:00:00Z",
|
||||
"t1" : "2018-12-31T00:00:00Z"
|
||||
}
|
||||
},
|
||||
"CLUSTER3" : {
|
||||
"Ephem" : {
|
||||
"Id" : "C3_CP_FGM_SPIN",
|
||||
"Data" : "sc_pos_xyz_gse__C3_CP_FGM_SPIN",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "C3_CP_FGM_SPIN",
|
||||
"Data" : "B_vec_xyz_gse__C3_CP_FGM_SPIN",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "C3_PP_CIS",
|
||||
"Data" : "N_p__C3_PP_CIS"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "C3_PP_CIS",
|
||||
"Data" : "V_p_xyz_gse__C3_PP_CIS",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"_testing" : {
|
||||
"t0" : "2018-12-30T00:00:00Z",
|
||||
"t1" : "2018-12-31T00:00:00Z"
|
||||
}
|
||||
},
|
||||
"CLUSTER4" : {
|
||||
"Ephem" : {
|
||||
"Id" : "C4_CP_FGM_SPIN",
|
||||
"Data" : "sc_pos_xyz_gse__C4_CP_FGM_SPIN",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "C4_CP_FGM_SPIN",
|
||||
"Data" : "B_vec_xyz_gse__C4_CP_FGM_SPIN",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "C4_PP_CIS",
|
||||
"Data" : "N_p__C4_PP_CIS"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "C4_PP_CIS",
|
||||
"Data" : "V_p_xyz_gse__C4_PP_CIS",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"_testing" : {
|
||||
"t0" : "2018-12-30T00:00:00Z",
|
||||
"t1" : "2018-12-31T00:00:00Z"
|
||||
}
|
||||
},
|
||||
"THEMISA" : {
|
||||
"Ephem" : {
|
||||
"Id" : "THA_OR_SSC",
|
||||
"Data" : "XYZ_GSM",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "THA_L2_FGM",
|
||||
"Data" : "tha_fgs_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "THA_L2_MOM",
|
||||
"Data" : "tha_peim_density",
|
||||
"EpochStr" : "tha_peim_epoch"
|
||||
},
|
||||
"Pressure" : {
|
||||
"Id" : "THA_L2_MOM",
|
||||
"Data" : "tha_peim_ptot",
|
||||
"EpochStr" : "tha_peim_epoch"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "THA_L2_MOM",
|
||||
"Data" : "tha_peim_velocity_gsm",
|
||||
"EpochStr" : "tha_peim_epoch",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticFootprintNorth" : {
|
||||
"Id" : "THA_OR_SSC",
|
||||
"Data" : ["NorthBtrace_GEO_LAT", "NorthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
},
|
||||
"MagneticFootprintSouth" : {
|
||||
"Id" : "THA_OR_SSC",
|
||||
"Data" : ["SouthBtrace_GEO_LAT", "SouthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
}
|
||||
},
|
||||
"THEMISB" : {
|
||||
"Ephem" : {
|
||||
"Id" : "THB_OR_SSC",
|
||||
"Data" : "XYZ_GSM",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "THB_L2_FGM",
|
||||
"Data" : "thb_fgs_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "THB_L2_MOM",
|
||||
"Data" : "thb_peim_density"
|
||||
},
|
||||
"Pressure" : {
|
||||
"Id" : "THB_L2_MOM",
|
||||
"Data" : "thb_peim_ptot"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "THB_L2_MOM",
|
||||
"Data" : "thb_peim_velocity_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticFootprintNorth" : {
|
||||
"Id" : "THB_OR_SSC",
|
||||
"Data" : ["NorthBtrace_GEO_LAT", "NorthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
},
|
||||
"MagneticFootprintSouth" : {
|
||||
"Id" : "THB_OR_SSC",
|
||||
"Data" : ["SouthBtrace_GEO_LAT", "SouthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
}
|
||||
},
|
||||
"THEMISC" : {
|
||||
"Ephem" : {
|
||||
"Id" : "THC_OR_SSC",
|
||||
"Data" : "XYZ_GSM",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "THC_L2_FGM",
|
||||
"Data" : "thc_fgs_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "THC_L2_MOM",
|
||||
"Data" : "thc_peim_density"
|
||||
},
|
||||
"Pressure" : {
|
||||
"Id" : "THC_L2_MOM",
|
||||
"Data" : "thc_peim_ptot"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "THC_L2_MOM",
|
||||
"Data" : "thc_peim_velocity_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticFootprintNorth" : {
|
||||
"Id" : "THC_OR_SSC",
|
||||
"Data" : ["NorthBtrace_GEO_LAT", "NorthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
},
|
||||
"MagneticFootprintSouth" : {
|
||||
"Id" : "THC_OR_SSC",
|
||||
"Data" : ["SouthBtrace_GEO_LAT", "SouthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
}
|
||||
},
|
||||
"THEMISD" : {
|
||||
"Ephem" : {
|
||||
"Id" : "THD_OR_SSC",
|
||||
"Data" : "XYZ_GSM",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "THD_L2_FGM",
|
||||
"Data" : "thd_fgs_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "THD_L2_MOM",
|
||||
"Data" : "thd_peim_density"
|
||||
},
|
||||
"Pressure" : {
|
||||
"Id" : "THD_L2_MOM",
|
||||
"Data" : "thd_peim_ptot"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "THD_L2_MOM",
|
||||
"Data" : "thd_peim_velocity_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticFootprintNorth" : {
|
||||
"Id" : "THD_OR_SSC",
|
||||
"Data" : ["NorthBtrace_GEO_LAT", "NorthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
},
|
||||
"MagneticFootprintSouth" : {
|
||||
"Id" : "THD_OR_SSC",
|
||||
"Data" : ["SouthBtrace_GEO_LAT", "SouthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
}
|
||||
},
|
||||
"THEMISE" : {
|
||||
"Ephem" : {
|
||||
"Id" : "THE_OR_SSC",
|
||||
"Data" : "XYZ_GSM",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "THE_L2_FGM",
|
||||
"Data" : "the_fgs_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "THE_L2_MOM",
|
||||
"Data" : "the_peim_density"
|
||||
},
|
||||
"Pressure" : {
|
||||
"Id" : "THE_L2_MOM",
|
||||
"Data" : "the_peim_ptot"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "THE_L2_MOM",
|
||||
"Data" : "the_peim_velocity_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticFootprintNorth" : {
|
||||
"Id" : "THE_OR_SSC",
|
||||
"Data" : ["NorthBtrace_GEO_LAT", "NorthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
},
|
||||
"MagneticFootprintSouth" : {
|
||||
"Id" : "THE_OR_SSC",
|
||||
"Data" : ["SouthBtrace_GEO_LAT", "SouthBtrace_GEO_LON"],
|
||||
"CoordSys" : "GEO"
|
||||
}
|
||||
},
|
||||
"MMS1" : {
|
||||
"Ephem" : {
|
||||
"Id" : "MMS1_FGM_SRVY_L2",
|
||||
"Data" : "mms1_fgm_r_gsm_srvy_l2",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "MMS1_FGM_SRVY_L2",
|
||||
"Data" : "mms1_fgm_b_gsm_srvy_l2",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "MMS1_FPI_FAST_L2_DIS-MOMS",
|
||||
"Data" : "mms1_dis_numberdensity_fast"
|
||||
},
|
||||
"Pressure" : {
|
||||
"Id" : "MMS1_FPI_FAST_L2_DIS-MOMS",
|
||||
"Data" : "mms1_dis_pres_bg_fast"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "MMS1_FPI_FAST_L2_DIS-MOMS",
|
||||
"Data" : "mms1_dis_bulkv_gse_fast",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"MagneticFootprintNorth" : {
|
||||
"Id" : "MMS1_MEC_SRVY_L2_EPHT89D",
|
||||
"Data" : "mms1_mec_pfn_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticFootprintSouth" : {
|
||||
"Id" : "MMS1_MEC_SRVY_L2_EPHT89D",
|
||||
"Data" : "mms1_mec_pfs_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
}
|
||||
},
|
||||
"MMS2" : {
|
||||
"Ephem" : {
|
||||
"Id" : "MMS2_FGM_SRVY_L2",
|
||||
"Data" : "mms2_fgm_r_gsm_srvy_l2",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "MMS2_FGM_SRVY_L2",
|
||||
"Data" : "mms2_fgm_b_gsm_srvy_l2",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "MMS2_FPI_FAST_L2_DIS-MOMS",
|
||||
"Data" : "mms2_dis_numberdensity_fast"
|
||||
},
|
||||
"Pressure" : {
|
||||
"Id" : "MMS2_FPI_FAST_L2_DIS-MOMS",
|
||||
"Data" : "mms2_dis_pres_bg_fast"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "MMS2_FPI_FAST_L2_DIS-MOMS",
|
||||
"Data" : "mms2_dis_bulkv_gse_fast",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"MagneticFootprintNorth" : {
|
||||
"Id" : "MMS2_MEC_SRVY_L2_EPHT89D",
|
||||
"Data" : "mms2_mec_pfn_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticFootprintSouth" : {
|
||||
"Id" : "MMS2_MEC_SRVY_L2_EPHT89D",
|
||||
"Data" : "mms2_mec_pfs_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
}
|
||||
},
|
||||
"MMS3" : {
|
||||
"Ephem" : {
|
||||
"Id" : "MMS3_FGM_SRVY_L2",
|
||||
"Data" : "mms3_fgm_r_gsm_srvy_l2",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "MMS3_FGM_SRVY_L2",
|
||||
"Data" : "mms3_fgm_b_gsm_srvy_l2",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "MMS3_FPI_FAST_L2_DIS-MOMS",
|
||||
"Data" : "mms3_dis_numberdensity_fast"
|
||||
},
|
||||
"Pressure" : {
|
||||
"Id" : "MMS3_FPI_FAST_L2_DIS-MOMS",
|
||||
"Data" : "mms3_dis_pres_bg_fast"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "MMS3_FPI_FAST_L2_DIS-MOMS",
|
||||
"Data" : "mms3_dis_bulkv_gse_fast",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"MagneticFootprintNorth" : {
|
||||
"Id" : "MMS3_MEC_SRVY_L2_EPHT89D",
|
||||
"Data" : "mms3_mec_pfn_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticFootprintSouth" : {
|
||||
"Id" : "MMS3_MEC_SRVY_L2_EPHT89D",
|
||||
"Data" : "mms3_mec_pfs_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
}
|
||||
},
|
||||
"MMS4" : {
|
||||
"Ephem" : {
|
||||
"Id" : "MMS4_FGM_SRVY_L2",
|
||||
"Data" : "mms4_fgm_r_gsm_srvy_l2",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "MMS4_FGM_SRVY_L2",
|
||||
"Data" : "mms4_fgm_b_gsm_srvy_l2",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "MMS4_FPI_FAST_L2_DIS-MOMS",
|
||||
"Data" : "mms4_dis_numberdensity_fast"
|
||||
},
|
||||
"Pressure" : {
|
||||
"Id" : "MMS4_FPI_FAST_L2_DIS-MOMS",
|
||||
"Data" : "mms4_dis_pres_bg_fast"
|
||||
},
|
||||
"Velocity" : {
|
||||
"Id" : "MMS4_FPI_FAST_L2_DIS-MOMS",
|
||||
"Data" : "mms4_dis_bulkv_gse_fast",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"MagneticFootprintNorth" : {
|
||||
"Id" : "MMS4_MEC_SRVY_L2_EPHT89D",
|
||||
"Data" : "mms4_mec_pfn_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
},
|
||||
"MagneticFootprintSouth" : {
|
||||
"Id" : "MMS4_MEC_SRVY_L2_EPHT89D",
|
||||
"Data" : "mms4_mec_pfs_gsm",
|
||||
"CoordSys" : "GSM"
|
||||
}
|
||||
}
|
||||
}
|
||||
@@ -1,134 +0,0 @@
|
||||
{
|
||||
"ACE" : {
|
||||
"label": "ACE",
|
||||
"Ephem" : {
|
||||
"Id" : "AC_OR_SSC",
|
||||
"Data" : "XYZ_GSE",
|
||||
"CoordSys" : "GSE",
|
||||
"Epoch_Name" : "Epoch_bin"
|
||||
},
|
||||
"Speed" : {
|
||||
"Id" : "AC_H2_SWE",
|
||||
"Data" : "Vp"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "AC_H2_MFI",
|
||||
"Data" : "BGSEc",
|
||||
"CoordSys" : "GSE"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "AC_H2_SWE",
|
||||
"Data" : "Np"
|
||||
},
|
||||
"Temperature" : {
|
||||
"Id" : "AC_H2_SWE",
|
||||
"Data" : "Tpr"
|
||||
}
|
||||
},
|
||||
"STEREO_A" : {
|
||||
"label": "STEREO-A",
|
||||
"Ephem" : {
|
||||
"Id" : "STA_HELIO1DAY_POSITION",
|
||||
"Data" : ["RAD_AU", "HGI_LAT", "HGI_LON"],
|
||||
"CoordSys" : "HGI",
|
||||
"Epoch_Name" : "Epoch_bin"
|
||||
},
|
||||
"Speed" : {
|
||||
"Id" : "STA_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : "plasmaSpeed"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "STA_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : "BR",
|
||||
"CoordSys" : "RTN"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "STA_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : "plasmaDensity"
|
||||
},
|
||||
"Temperature" : {
|
||||
"Id" : "STA_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : "plasmaTemp"
|
||||
}
|
||||
},
|
||||
"STEREO_B" : {
|
||||
"label": "STEREO-B",
|
||||
"Ephem" : {
|
||||
"Id" : "STB_HELIO1DAY_POSITION",
|
||||
"Data" : ["RAD_AU", "HGI_LAT", "HGI_LON"],
|
||||
"CoordSys" : "HGI",
|
||||
"Epoch_Name" : "Epoch_bin"
|
||||
},
|
||||
"Speed" : {
|
||||
"Id" : "STB_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : "plasmaSpeed"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "STB_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : "BR",
|
||||
"CoordSys" : "RTN"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "STB_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : "plasmaDensity"
|
||||
},
|
||||
"Temperature" : {
|
||||
"Id" : "STBA_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : "plasmaTemp"
|
||||
}
|
||||
},
|
||||
"Parker_Solar_Probe" : {
|
||||
"label": "Parker",
|
||||
"Ephem" : {
|
||||
"Id" : "PSP_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : ["radialDistance", "heliographicLatitude", "heliographicLongitude"],
|
||||
"CoordSys" : "HGI",
|
||||
"Epoch_Name" : "Epoch_bin"
|
||||
},
|
||||
"Speed" : {
|
||||
"Id" : "PSP_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : "VR",
|
||||
"CoordSys" : "RTN"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "PSP_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : "BR",
|
||||
"CoordSys" : "RTN"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "PSP_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : "protonDensity"
|
||||
},
|
||||
"Temperature" : {
|
||||
"Id" : "PSP_COHO1HR_MERGED_MAG_PLASMA",
|
||||
"Data" : "protonTemp"
|
||||
}
|
||||
},
|
||||
"Solar_Orbiter" : {
|
||||
"label": "SO",
|
||||
"Ephem" : {
|
||||
"Id" : "SOLO_HELIO1DAY_POSITION",
|
||||
"Data" : ["RAD_AU", "HGI_LAT", "HGI_LON"],
|
||||
"CoordSys" : "HGI",
|
||||
"Epoch_Name" : "Epoch_bin"
|
||||
},
|
||||
"Speed" : {
|
||||
"Id" : "SOLO_L2_SWA-PAS-GRND-MOM",
|
||||
"Data" : "V_RTN",
|
||||
"CoordSys" : "RTN"
|
||||
},
|
||||
"MagneticField" : {
|
||||
"Id" : "SOLO_L2_MAG-RTN-NORMAL-1-MINUTE",
|
||||
"Data" : "B_RTN",
|
||||
"CoordSys" : "RTN"
|
||||
},
|
||||
"Density" : {
|
||||
"Id" : "SOLO_L2_SWA-PAS-GRND-MOM",
|
||||
"Data" : "N"
|
||||
},
|
||||
"Temperature" : {
|
||||
"Id" : "SOLO_L2_SWA-PAS-GRND-MOM",
|
||||
"Data" : "T"
|
||||
}
|
||||
}
|
||||
}
|
||||
File diff suppressed because it is too large
Load Diff
@@ -1,54 +0,0 @@
|
||||
|
||||
import datetime
|
||||
import kaipy.satcomp.scutils as scutils
|
||||
|
||||
#TODO: Need to add "epoch" str for each dataset
|
||||
|
||||
def test_getscIds():
|
||||
print("Testing ability to grab spacecraft Ids from json file")
|
||||
scIdDict = scutils.getScIds()
|
||||
assert type(scIdDict) == dict, "Returned type is {}, but should be type dict".format(type(scIdDict))
|
||||
assert len(scIdDict.keys()) != 0, "Dictionary has zero entries"
|
||||
#Check if every spacecraft entry has any data at all
|
||||
#Check if every spacecraft entry has an "Ephem" data product
|
||||
#Check if every spacefraft data product has at least an "Id" and "data" k-v pair
|
||||
|
||||
def test_getCdasData():
|
||||
print("Testing if all data in scId dict is retrievable from cdasws")
|
||||
|
||||
scIdDict = scutils.getScIds()
|
||||
|
||||
for scName in scIdDict.keys():
|
||||
print(" " + scName)
|
||||
scStrs = scIdDict[scName]
|
||||
|
||||
for dpStr in scStrs.keys():
|
||||
if dpStr == '_testing': continue
|
||||
print(" " + dpStr, end=" : ")
|
||||
|
||||
#Get valid time interval for dataset
|
||||
tStart, tEnd = scutils.getCdasDsetInterval(scStrs[dpStr]['Id'])
|
||||
#assert tStart != None, "getCdasDsetInterval returned null for dataset " + dpStr
|
||||
if tStart is None:
|
||||
print("Bad dset")
|
||||
continue
|
||||
|
||||
t0 = tStart
|
||||
t0dt = datetime.datetime.strptime(t0, "%Y-%m-%dT%H:%M:%S.%fZ")
|
||||
t1 = (t0dt + datetime.timedelta(days=1)).strftime("%Y-%m-%dT%H:%M:%SZ")
|
||||
|
||||
dset_id = scStrs[dpStr]['Id']
|
||||
dset_vname = scStrs[dpStr]['Data']
|
||||
|
||||
if "EpochStr" in scStrs[dpStr].keys():
|
||||
cdasResult = scutils.getCdasData(dset_id, dset_vname, t0,t1, epochStr=scStrs[dpStr]["EpochStr"])
|
||||
else:
|
||||
cdasResult = scutils.getCdasData(dset_id, dset_vname, t0,t1)
|
||||
assert cdasResult != {}, "getCdasData returned with no information"
|
||||
|
||||
print("Good")
|
||||
|
||||
if __name__ == "__main__":
|
||||
test_getscIds()
|
||||
|
||||
test_getCdasData()
|
||||
@@ -1,622 +0,0 @@
|
||||
# Custom
|
||||
import kaipy.transform
|
||||
from kaipy.solarWind.SolarWind import SolarWind
|
||||
from kaipy.kdefs import *
|
||||
|
||||
# 3rd party
|
||||
import numpy
|
||||
from cdasws import CdasWs
|
||||
from pyspedas import kyoto
|
||||
from pytplot import get_data
|
||||
|
||||
# Standard
|
||||
import datetime
|
||||
import re
|
||||
|
||||
class OMNI(SolarWind):
|
||||
"""
|
||||
OMNI Solar Wind file from CDAweb [http://cdaweb.gsfc.nasa.gov/].
|
||||
Data stored in GSE coordinates.
|
||||
"""
|
||||
|
||||
def __init__(self, filename = None, doFilter = False, sigmaVal = 3.0):
|
||||
SolarWind.__init__(self)
|
||||
|
||||
self.filter = doFilter
|
||||
self.sigma = sigmaVal
|
||||
|
||||
self.bad_data = [-999.900,
|
||||
99999.9, # V
|
||||
9999.99, # B
|
||||
999.990, # density
|
||||
1.00000E+07, # Temperature
|
||||
9999999.0, # Temperature
|
||||
99999 # Activity indices
|
||||
]
|
||||
|
||||
self.__read(filename)
|
||||
|
||||
def __read(self, filename):
|
||||
"""
|
||||
Read the solar wind file & store results in self.data TimeSeries object.
|
||||
"""
|
||||
(startDate, dates, data, datanames) = self.__readData(filename)
|
||||
(dataArray, hasBeenInterpolated) = self._removeBadData(data,datanames)
|
||||
if self.filter:
|
||||
(dataArray, hasBeenInterpolated) = self._coarseFilter(dataArray, hasBeenInterpolated)
|
||||
self._storeDataDict(dates, dataArray, hasBeenInterpolated)
|
||||
self.__appendMetaData(startDate, filename)
|
||||
self._appendDerivedQuantities()
|
||||
|
||||
|
||||
def __readData(self, fh):
|
||||
"""
|
||||
return 2d array (of strings) containing data from file
|
||||
"""
|
||||
#pulling variables from file
|
||||
time=fh['Epoch']
|
||||
bx=fh['BX_GSE']
|
||||
by=fh['BY_GSE']
|
||||
bz=fh['BZ_GSE']
|
||||
vx=fh['Vx']
|
||||
vy=fh['Vy']
|
||||
vz=fh['Vz']
|
||||
n=fh['proton_density']
|
||||
T=fh['T']
|
||||
ae=fh['AE_INDEX']
|
||||
al=fh['AL_INDEX']
|
||||
au=fh['AU_INDEX']
|
||||
symh=fh['SYM_H']
|
||||
xBow = fh['BSN_x'] #RE
|
||||
yBow = fh['BSN_y'] #RE
|
||||
zBow = fh['BSN_z'] #RE
|
||||
|
||||
dates = []
|
||||
rows = []
|
||||
for i in range(len(time)):
|
||||
|
||||
startTime = time[0]
|
||||
#calculating minutes from the start time
|
||||
nMin = self._deltaMinutes(time[i],startTime)
|
||||
|
||||
data = [nMin,bx[i],by[i],bz[i],vx[i],vy[i],vz[i],n[i],T[i],ae[i],al[i],au[i],symh[i],xBow[i],yBow[i],zBow[i]]
|
||||
|
||||
dates.append( time[i] )
|
||||
rows.append( data )
|
||||
|
||||
datanames = ['Time','Bx','By','Bz','Vx','Vy','Vz','n','Temperature','AE','AL','AU','SYMH','BowShockX','BowShockY','BowShockZ']
|
||||
|
||||
return (startTime, dates, rows, datanames)
|
||||
|
||||
def __appendMetaData(self, date, filename):
|
||||
"""
|
||||
Add standard metadata to the data dictionary.
|
||||
"""
|
||||
metadata = {'Model': 'OMNI',
|
||||
'Source': filename,
|
||||
'Date processed': datetime.datetime.now(),
|
||||
'Start date': date
|
||||
}
|
||||
|
||||
self.data.append(key='meta',
|
||||
name='Metadata for OMNI Solar Wind file',
|
||||
units='n/a',
|
||||
data=metadata)
|
||||
|
||||
def _removeBadData(self, data, datanames=['Time','Bx','By','Bz','Vx','Vy','Vz','n','Temp','AE','AL','AU','SYMH','BowShockX','BowShockY','BowShockZ'], hasBeenInterpolated = None):
|
||||
"""
|
||||
Linearly interpolate over bad data (defined by self.bad_data
|
||||
list) for each variable in dataStrs.
|
||||
|
||||
data: 2d list. Each row is a list containing:
|
||||
[nMinutes, Bx, By, Bz, Vx, Vy, Vz, rho, temp, ae, al, au, symh]
|
||||
|
||||
Returns:
|
||||
data: interpolated floating-point numpy array
|
||||
hasBeenInterpolated: 2d array that identifies if bad values were removed/interpolated.
|
||||
|
||||
NOTE: This is remarkably similar to __coarseFilter!
|
||||
Refactoring to keep it DRY wouldn't be a bad idea. . .
|
||||
"""
|
||||
#assert( len(data[0]) == 13 )
|
||||
nvar = len(data[0])
|
||||
if (hasBeenInterpolated is None):
|
||||
hasBeenInterpolated = numpy.empty((len(data), nvar-1))
|
||||
hasBeenInterpolated.fill(False)
|
||||
|
||||
for varIdx in range(1,nvar):
|
||||
|
||||
lastValidIndex = -1
|
||||
for curIndex,row in enumerate(data):
|
||||
if row[varIdx] in numpy.float32(self.bad_data) or numpy.isnan(row[varIdx]) or numpy.ma.is_masked(row[varIdx]):
|
||||
# This item has bad data.
|
||||
hasBeenInterpolated[curIndex, varIdx-1] = True
|
||||
if (lastValidIndex == -1) & (curIndex == len(data)-1):
|
||||
# Data does not have at least one valid element!
|
||||
# Setting all values to 0 so that file can still be made
|
||||
print("No good elements, setting all values to 0 for variable: ", datanames[varIdx])
|
||||
data[curIndex][varIdx] = 0.
|
||||
#raise Exception("First & Last datapoint(s) in OMNI "+
|
||||
# "solar wind file are invalid. Not sure "+
|
||||
# "how to interpolate across bad data.")
|
||||
elif (curIndex == len(data)-1):
|
||||
# Clamp last bad data to previous known good data.
|
||||
data[curIndex][varIdx] = data[lastValidIndex][varIdx]
|
||||
else:
|
||||
# Note the bad data & skip this element for now.
|
||||
# We will linearly interpolate between valid data
|
||||
continue
|
||||
|
||||
# At this point, curIndex has good data.
|
||||
if (lastValidIndex+1) == curIndex:
|
||||
# Set current element containing good data.
|
||||
data[curIndex][varIdx] = float( row[varIdx] )
|
||||
else:
|
||||
# If first index is invalid, clamp to first good value.
|
||||
if lastValidIndex == -1:
|
||||
lastValidIndex = 0
|
||||
data[lastValidIndex][varIdx] = data[curIndex][varIdx]
|
||||
|
||||
# Linearly interpolate over bad data.
|
||||
interpolated = numpy.interp(range(lastValidIndex, curIndex), # x-coords of interpolated values
|
||||
[lastValidIndex, curIndex], # x-coords of data.
|
||||
[float(data[lastValidIndex][varIdx]), float(data[curIndex][varIdx])]) # y-coords of data.
|
||||
# Store the results.
|
||||
for j,val in enumerate(interpolated):
|
||||
data[lastValidIndex+j][varIdx] = val
|
||||
lastValidIndex = curIndex
|
||||
|
||||
return (numpy.array(data, float), hasBeenInterpolated)
|
||||
|
||||
def _coarseFilter(self, dataArray, hasBeenInterpolated):
|
||||
"""
|
||||
Use coarse noise filtering to remove values outside 3
|
||||
deviations from mean of all values in the plotted time
|
||||
interval.
|
||||
|
||||
Parameters:
|
||||
|
||||
dataArray: 2d numpy array. Each row is a list
|
||||
containing [nMinutes, Bx, By, Bz, Vx, Vy, Vz, rho, temp, ae, al, au, symh]
|
||||
|
||||
hasBeenInterpolated: 2d boolean list. Each row is a list
|
||||
of boolean values denoting whether dataArray[:,1:9] was
|
||||
derived/interpolated from the raw data (ie. bad points
|
||||
removed).
|
||||
|
||||
Output:
|
||||
dataArray: same structure as input array with bad elements removed
|
||||
hasBeenInterpolated: same as input array with interpolated values stored.
|
||||
|
||||
NOTE: This is remarkably similar to _removeBadData!
|
||||
Refactoring to keep it DRY wouldn't be a bad idea. . .
|
||||
"""
|
||||
|
||||
stds = []
|
||||
means = []
|
||||
nvar = len(dataArray[0])
|
||||
for varIdx in range(1,nvar):
|
||||
stds.append( dataArray[:,varIdx].std() )
|
||||
means.append( dataArray[:,varIdx].mean() )
|
||||
|
||||
# Linearly interpolate over data that exceeds # of standard
|
||||
# deviations from the mean set by self.sigma (default = 3)
|
||||
lastValidIndex = -1
|
||||
for curIndex,row in enumerate(dataArray):
|
||||
# Are we outside 3 sigma from mean?
|
||||
if abs(means[varIdx-1] - row[varIdx]) > self.sigma*stds[varIdx-1]:
|
||||
hasBeenInterpolated[curIndex, varIdx-1] = True
|
||||
if (curIndex == len(dataArray)-1):
|
||||
# Clamp last bad data to previous known good data.
|
||||
dataArray[curIndex][varIdx] = dataArray[lastValidIndex][varIdx]
|
||||
else:
|
||||
# Note the bad data & skip this element for now.
|
||||
# We will linearly interpolate between valid data
|
||||
continue
|
||||
|
||||
if (lastValidIndex+1) != curIndex:
|
||||
# If first index is invalid, clamp to first good value.
|
||||
if lastValidIndex == -1:
|
||||
lastValidIndex = 0
|
||||
dataArray[lastValidIndex][varIdx] = dataArray[curIndex][varIdx]
|
||||
|
||||
# Linearly interpolate over bad data.
|
||||
interpolated = numpy.interp(range(lastValidIndex, curIndex), # x-coords of interpolated values
|
||||
[lastValidIndex, curIndex], # x-coords of data.
|
||||
[float(dataArray[lastValidIndex][varIdx]), float(dataArray[curIndex][varIdx])]) # y-coords of data.
|
||||
# Store the results.
|
||||
for j,val in enumerate(interpolated):
|
||||
dataArray[lastValidIndex+j][varIdx] = val
|
||||
lastValidIndex = curIndex
|
||||
|
||||
return (dataArray, hasBeenInterpolated)
|
||||
|
||||
def _storeDataDict(self, dates, dataArray, hasBeenInterpolated):
|
||||
"""
|
||||
Populate self.data TimeSeries object via the 2d dataArray read from file.
|
||||
"""
|
||||
self._gse2gsm(dates, dataArray)
|
||||
|
||||
self.data.append('time_min', 'Time (Minutes since start)', 'min', dataArray[:,0])
|
||||
|
||||
# Magnetic field
|
||||
self.data.append('bx', 'Bx (gsm)', r'$\mathrm{nT}$', dataArray[:,1])
|
||||
self.data.append('isBxInterped', 'Is index i of By interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,0])
|
||||
|
||||
self.data.append('by', 'By (gsm)', r'$\mathrm{nT}$', dataArray[:,2])
|
||||
self.data.append('isByInterped', 'Is index i of By interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,1])
|
||||
|
||||
self.data.append('bz', 'Bz (gsm)', r'$\mathrm{nT}$', dataArray[:,3])
|
||||
self.data.append('isBzInterped', 'Is index i of Bz interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,2])
|
||||
|
||||
# Velocity
|
||||
self.data.append('vx', 'Vx (gsm)', r'$\mathrm{km/s}$', dataArray[:,4])
|
||||
self.data.append('isVxInterped', 'Is index i of Vx interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,3])
|
||||
|
||||
self.data.append('vy', 'Vy (gsm)', r'$\mathrm{km/s}$', dataArray[:,5])
|
||||
self.data.append('isVyInterped', 'Is index i of Vy interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,4])
|
||||
|
||||
self.data.append('vz', 'Vz (gsm)', r'$\mathrm{km/s}$', dataArray[:,6])
|
||||
self.data.append('isVzInterped', 'Is index i of Vz interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,5])
|
||||
|
||||
# Density
|
||||
self.data.append('n', 'Density', r'$\mathrm{1/cm^3}$', dataArray[:,7])
|
||||
self.data.append('isNInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,6])
|
||||
|
||||
# Temperature
|
||||
self.data.append('t', 'Temperature', r'$\mathrm{kK}$', dataArray[:,8]*1e-3)
|
||||
self.data.append('isTInterped', 'Is index i of T interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,7])
|
||||
|
||||
# Activity Indices
|
||||
self.data.append('ae', 'AE-Index', r'$\mathrm{nT}$', dataArray[:,9])
|
||||
self.data.append('isAeInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,8])
|
||||
|
||||
self.data.append('al', 'AL-Index', r'$\mathrm{nT}$', dataArray[:,10])
|
||||
self.data.append('isAlInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,9])
|
||||
|
||||
self.data.append('au', 'AU-Index', r'$\mathrm{nT}$', dataArray[:,11])
|
||||
self.data.append('isAuInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,10])
|
||||
|
||||
self.data.append('symh', 'SYM/H', r'$\mathrm{nT}$', dataArray[:,12])
|
||||
self.data.append('isSymHInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,11])
|
||||
|
||||
# Bowshock Location
|
||||
self.data.append('xBS', 'BowShockX (gsm)', r'$\mathrm{RE}$', dataArray[:,13])
|
||||
self.data.append('isxBSInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,12])
|
||||
|
||||
self.data.append('yBS', 'BowShockY (gsm)', r'$\mathrm{RE}$', dataArray[:,14])
|
||||
self.data.append('isyBSInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,13])
|
||||
|
||||
self.data.append('zBS', 'BowShockZ (gsm)', r'$\mathrm{RE}$', dataArray[:,15])
|
||||
self.data.append('iszBSInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,14])
|
||||
|
||||
def _deltaMinutes(self, t1, startDate):
|
||||
"""
|
||||
Returns: Number of minutes elapsed between t1 and startDate.
|
||||
"""
|
||||
diff = t1 - startDate
|
||||
|
||||
return (diff.days*24.0*60.0 + diff.seconds/60.0)
|
||||
|
||||
def _gse2gsm(self, dates, dataArray):
|
||||
"""
|
||||
Transform magnetic field B and velocity V from GSE to GSM
|
||||
coordinates. Store results by overwriting dataArray contents.
|
||||
"""
|
||||
for i,data in enumerate(dataArray):
|
||||
d = dates[i]
|
||||
|
||||
# Update magnetic field
|
||||
b_gsm = kaipy.transform.GSEtoGSM(data[1], data[2], data[3], d)
|
||||
data[1] = b_gsm[0]
|
||||
data[2] = b_gsm[1]
|
||||
data[3] = b_gsm[2]
|
||||
|
||||
# Update Velocity
|
||||
v_gsm = kaipy.transform.GSEtoGSM(data[4], data[5], data[6], d)
|
||||
data[4] = v_gsm[0]
|
||||
data[5] = v_gsm[1]
|
||||
data[6] = v_gsm[2]
|
||||
|
||||
# Update Bowshock Location
|
||||
bs_gsm = kaipy.transform.GSEtoGSM(data[13], data[14], data[15], d)
|
||||
data[13] = bs_gsm[0]
|
||||
data[14] = bs_gsm[1]
|
||||
data[15] = bs_gsm[2]
|
||||
|
||||
def _readDst(self,startTime,endTime):
|
||||
dstfile = open("dst.dat",'r')
|
||||
text = dstfile.readlines()
|
||||
for i,j in enumerate(text):
|
||||
if j[0] == '2':
|
||||
iskip = i
|
||||
break
|
||||
dstfile.close()
|
||||
|
||||
dat = numpy.genfromtxt("dst.dat",skip_header=iskip, autostrip=True,dtype=None,encoding='utf-8')
|
||||
dsttime = []
|
||||
dst = []
|
||||
fmt='%Y-%m-%dT%H:%M:%S.000'
|
||||
for i in dat:
|
||||
timestr = i[0]+"T"+i[1]
|
||||
currenttime = datetime.datetime.strptime(timestr,fmt)
|
||||
if currenttime >= startTime and currenttime <= endTime:
|
||||
dsttime.append(currenttime)
|
||||
dst.append(i[3])
|
||||
|
||||
return (dsttime, dst)
|
||||
|
||||
def _getDst(self,startTime,endTime):
|
||||
# round start String down
|
||||
startStr = startTime.strftime('%Y-%m-%d')
|
||||
aware_start = startTime.replace(tzinfo=datetime.timezone.utc)
|
||||
# round end string up
|
||||
endStr = (endTime + datetime.timedelta(days=1)).strftime('%Y-%m-%d')
|
||||
aware_end = endTime.replace(tzinfo=datetime.timezone.utc)
|
||||
|
||||
dst_vars = kyoto.dst(trange=[startStr,endStr])
|
||||
dat = get_data('kyoto_dst')
|
||||
|
||||
dsttime = []
|
||||
dst = []
|
||||
for i in range(len(dat[0])):
|
||||
currenttime = datetime.datetime.fromtimestamp(dat[0][i],datetime.timezone.utc)
|
||||
currenttime = currenttime.astimezone(datetime.timezone.utc)
|
||||
if currenttime >= aware_start and currenttime <= aware_end:
|
||||
dt = datetime.datetime(currenttime.year,currenttime.month,currenttime.day,currenttime.hour,currenttime.minute,currenttime.second)
|
||||
dsttime.append(dt)
|
||||
dst.append(dat[1][i])
|
||||
print(dt,dat[1][i])
|
||||
return (dsttime, dst)
|
||||
|
||||
|
||||
class OMNIW(OMNI):
|
||||
"""
|
||||
OMNI Solar Wind file from CDAweb [http://cdaweb.gsfc.nasa.gov/].
|
||||
Data stored in GSE coordinates.
|
||||
"""
|
||||
|
||||
def __init__(self, fWIND = None, doFilter = False, sigmaVal = 3.0, windowsize = 5):
|
||||
SolarWind.__init__(self)
|
||||
|
||||
self.filter = doFilter
|
||||
self.sigma = sigmaVal
|
||||
self.windowsize = windowsize # should be odd. centered on index
|
||||
|
||||
self.bad_data = [-999.900,
|
||||
99999.9, # V
|
||||
9999.99, # B
|
||||
999.990, # density
|
||||
1.00000E+07, # Temperature
|
||||
9999999.0, # Temperature
|
||||
99999, # Activity indices
|
||||
9999000, # SWE del_time
|
||||
-1e31 # SWE & MFI
|
||||
]
|
||||
self.good_quality = [4098,14338]
|
||||
|
||||
print('Retrieving solar wind data from CDAWeb')
|
||||
self.__read(fWIND)
|
||||
|
||||
def __read(self, fWIND):
|
||||
"""
|
||||
Read the solar wind file & store results in self.data TimeSeries object.
|
||||
"""
|
||||
(startDate, endDate, Wdates, Wdata) = self.__readWData(fWIND)
|
||||
(Odates, Odata) = self.__readOData(startDate,endDate)
|
||||
(WdataArray, WhasBeenInterpolated) = self._removeBadData(Wdata)
|
||||
(OdataArray, OhasBeenInterpolated) = self._removeBadData(Odata)
|
||||
(dates,dataArray, hasBeenInterpolated, dataOrigin) = self.__combineData(Wdates,WdataArray,WhasBeenInterpolated,Odates,OdataArray,OhasBeenInterpolated)
|
||||
(dataArray, hasBeenInterpolated) = self._removeBadData(dataArray,hasBeenInterpolated)
|
||||
if self.filter:
|
||||
(dataArray, hasBeenInterpolated) = self._coarseFilter(dataArray, hasBeenInterpolated)
|
||||
self._storeDataDict(dates, dataArray, hasBeenInterpolated)
|
||||
self.__appendMetaData(startDate, fWIND)
|
||||
self._appendDerivedQuantities()
|
||||
|
||||
|
||||
def __readWData(self, fWIND):
|
||||
"""
|
||||
return 2d array (of strings) containing data from file
|
||||
|
||||
**TODO: read the fmt and figure out which column is which. This would make things easier
|
||||
and more user friendly. However, for now, we'll just assume the file is exactly
|
||||
these quantities in this order
|
||||
"""
|
||||
|
||||
cdas = CdasWs()
|
||||
|
||||
print('Retrieving solar wind data from WIND file')
|
||||
filedata = numpy.genfromtxt(fWIND)
|
||||
ntimes = numpy.shape(filedata)[0]
|
||||
|
||||
yrs = filedata[:,0]
|
||||
doy = filedata[:,1]
|
||||
hrs = filedata[:,2]
|
||||
mns = filedata[:,3]
|
||||
bx = filedata[:,4] #nT
|
||||
by = filedata[:,5] #nT
|
||||
bz = filedata[:,6] #nT
|
||||
vx = filedata[:,7] #km/s
|
||||
vy = filedata[:,8] #km/s
|
||||
vz = filedata[:,9] #km/s
|
||||
n = filedata[:,10] #n/cc
|
||||
T = filedata[:,11] #K
|
||||
xBow = filedata[:,12] #RE
|
||||
yBow = filedata[:,13] #RE
|
||||
zBow = filedata[:,14] #RE
|
||||
|
||||
t0 = datetime.datetime(int(yrs[0]),1,1,hour=int(hrs[0]),minute=int(mns[0])) + datetime.timedelta(int(doy[0])-1)
|
||||
t1 = datetime.datetime(int(yrs[-1]),1,1,hour=int(hrs[-1]),minute=int(mns[-1])) + datetime.timedelta(int(doy[-1])-1)
|
||||
t0r = t0.strftime("%Y-%m-%dT%H:%M:%SZ")
|
||||
t1r = t1.strftime("%Y-%m-%dT%H:%M:%SZ")
|
||||
|
||||
status,fOMNI = cdas.get_data(
|
||||
'OMNI_HRO_1MIN',
|
||||
['BX_GSE','BY_GSE','BZ_GSE',
|
||||
'Vx','Vy','Vz',
|
||||
'proton_density','T',
|
||||
'AE_INDEX','AL_INDEX','AU_INDEX','SYM_H',
|
||||
'BSN_x','BSN_y','BSN_z'],
|
||||
t0r,t1r)
|
||||
|
||||
tOMNI= fOMNI['Epoch'] #datetime
|
||||
ae = fOMNI['AE_INDEX'] #nT
|
||||
al = fOMNI['AL_INDEX'] #nT
|
||||
au = fOMNI['AU_INDEX'] #nT
|
||||
symh = fOMNI['SYM_H'] #nT
|
||||
ovx = fOMNI['Vx'] #kms
|
||||
ovy = fOMNI['Vy'] #kms
|
||||
ovz = fOMNI['Vz'] #kms
|
||||
oxBow = fOMNI['BSN_x'] #RE
|
||||
oyBow = fOMNI['BSN_y'] #RE
|
||||
ozBow = fOMNI['BSN_z'] #RE
|
||||
|
||||
#oxBow = oxBow*1e5/Re_cgs #km -> cm -> Re
|
||||
#oyBow = oyBow*1e5/Re_cgs #km -> cm -> Re
|
||||
#ozBow = ozBow*1e5/Re_cgs #km -> cm -> Re
|
||||
|
||||
dates = []
|
||||
rows = []
|
||||
|
||||
for i in range(ntimes):
|
||||
currentTime = datetime.datetime(int(yrs[i]),1,1,hour=int(hrs[i]),minute=int(mns[i])) + datetime.timedelta(int(doy[i])-1)
|
||||
#calculating minutes from the start time
|
||||
nMin = self._deltaMinutes(currentTime,t0)
|
||||
|
||||
if (xBow[i] in self.bad_data) or (yBow[i] in self.bad_data) or (zBow[i] in self.bad_data):
|
||||
data = [nMin,bx[i],by[i],bz[i],vx[i],vy[i],vz[i],n[i],T[i],ae[i],al[i],au[i],symh[i],oxBow[i],oyBow[i],ozBow[i]]
|
||||
else:
|
||||
data = [nMin,bx[i],by[i],bz[i],vx[i],vy[i],vz[i],n[i],T[i],ae[i],al[i],au[i],symh[i],xBow[i],yBow[i],zBow[i]]
|
||||
|
||||
dates.append( currentTime )
|
||||
rows.append( data )
|
||||
|
||||
return (t0r, t1r, dates, rows)
|
||||
|
||||
def __readOData(self, t0r,t1r):
|
||||
"""
|
||||
return 2d array (of strings) containing data from file
|
||||
"""
|
||||
|
||||
cdas = CdasWs()
|
||||
|
||||
#obtain 1 minute resolution observations from OMNI dataset
|
||||
print('Retrieving solar wind data from CDAWeb')
|
||||
status,fh = cdas.get_data(
|
||||
'OMNI_HRO_1MIN',
|
||||
['BX_GSE','BY_GSE','BZ_GSE',
|
||||
'Vx','Vy','Vz',
|
||||
'proton_density','T',
|
||||
'AE_INDEX','AL_INDEX','AU_INDEX','SYM_H',
|
||||
'BSN_x','BSN_y','BSN_z'],
|
||||
t0r,t1r)
|
||||
|
||||
#pulling variables from cdaweb
|
||||
time=fh['Epoch']
|
||||
bx=fh['BX_GSE']
|
||||
by=fh['BY_GSE']
|
||||
bz=fh['BZ_GSE']
|
||||
vx=fh['Vx']
|
||||
vy=fh['Vy']
|
||||
vz=fh['Vz']
|
||||
n=fh['proton_density']
|
||||
T=fh['T']
|
||||
ae=fh['AE_INDEX']
|
||||
al=fh['AL_INDEX']
|
||||
au=fh['AU_INDEX']
|
||||
symh=fh['SYM_H']
|
||||
xBow = fh['BSN_x'] #RE
|
||||
yBow = fh['BSN_y'] #RE
|
||||
zBow = fh['BSN_z'] #RE
|
||||
|
||||
#xBow = xBow*1e5/Re_cgs #km -> cm -> Re
|
||||
#yBow = yBow*1e5/Re_cgs #km -> cm -> Re
|
||||
#zBow = zBow*1e5/Re_cgs #km -> cm -> Re
|
||||
|
||||
dates = []
|
||||
rows = []
|
||||
startTime = time[0]
|
||||
self.startTime = startTime
|
||||
for i in range(len(time)):
|
||||
|
||||
#calculating minutes from the start time
|
||||
nMin = self._deltaMinutes(time[i],startTime)
|
||||
|
||||
data = [nMin,bx[i],by[i],bz[i],vx[i],vy[i],vz[i],n[i],T[i],ae[i],al[i],au[i],symh[i],xBow[i],yBow[i],zBow[i]]
|
||||
|
||||
dates.append( time[i] )
|
||||
rows.append( data )
|
||||
|
||||
|
||||
return (dates, rows)
|
||||
|
||||
def __appendMetaData(self, date, filename):
|
||||
"""
|
||||
Add standard metadata to the data dictionary.
|
||||
"""
|
||||
metadata = {'Model': 'OMNIW',
|
||||
'Source': filename,
|
||||
'Date processed': datetime.datetime.now(),
|
||||
'Start date': self.startTime,
|
||||
}
|
||||
|
||||
self.data.append(key='meta',
|
||||
name='Metadata for WIND Solar Wind file',
|
||||
units='n/a',
|
||||
data=metadata)
|
||||
|
||||
def __combineData(self,Wdates,WdataArray,WhasBeenInterpolated,Odates,OdataArray,OhasBeenInterpolated):
|
||||
"""
|
||||
This combines the W data with the O data.
|
||||
Starting with the OMNI data, if there is windowsize consecutive missing data
|
||||
then use the W data to fill (if W data is good).
|
||||
"""
|
||||
|
||||
nvarW = len(WdataArray[0])
|
||||
nvarO = len(OdataArray[0])
|
||||
ntimesW = len(WdataArray[:,0])
|
||||
ntimesO = len(OdataArray[:,0])
|
||||
windowsize = self.windowsize
|
||||
|
||||
if (nvarW != nvarO): raise Exception("Error: W and O have different vars")
|
||||
if (ntimesW != ntimesO): raise Exception("Error: W and O have different times")
|
||||
dates = Wdates
|
||||
hasBeenInterpolated = OhasBeenInterpolated
|
||||
dataArray = OdataArray
|
||||
dataOrigin = numpy.empty(numpy.shape(hasBeenInterpolated)) #0 is interpolated. 1 is OMNI, 2 is WIND
|
||||
|
||||
halfwindow = int((windowsize-1)/2)
|
||||
for varIdx in range(1,nvarO):
|
||||
for curIndex,row in enumerate(WdataArray):
|
||||
if OhasBeenInterpolated[curIndex,varIdx-1]:
|
||||
# Replace only if the whole window is missing data
|
||||
if (OhasBeenInterpolated[curIndex-halfwindow:curIndex+halfwindow,varIdx-1].all() or OhasBeenInterpolated[curIndex:min(curIndex+windowsize,ntimesO),varIdx-1].all() or OhasBeenInterpolated[max(0,curIndex-windowsize+1):curIndex+1,varIdx-1].all()):
|
||||
#Check if W is interpolated
|
||||
if not WhasBeenInterpolated[curIndex,varIdx-1]:
|
||||
dataArray[curIndex,varIdx] = row[varIdx]
|
||||
dataArray[curIndex,-3:] = row[-3:]
|
||||
# Use W if W was not interpolated
|
||||
dataOrigin[curIndex,varIdx-1] = 2
|
||||
dataOrigin[curIndex,-3:] = 2
|
||||
hasBeenInterpolated[curIndex,varIdx-1] = False
|
||||
hasBeenInterpolated[curIndex,-3:] = False
|
||||
else:
|
||||
# use the already interpolated value if W was bad
|
||||
dataOrigin[curIndex,varIdx-1] = 0
|
||||
# let's set it to a bad value so it reinterpolates
|
||||
dataArray[curIndex,varIdx] = -1e31
|
||||
else:
|
||||
# use original OMNI if no interp
|
||||
dataOrigin[curIndex,varIdx-1] = 0
|
||||
# let's set it to a bad value so it reinterpolates
|
||||
dataArray[curIndex,varIdx] = -1e31
|
||||
else:
|
||||
# use original OMNI if no interp
|
||||
dataOrigin[curIndex,varIdx-1] = 1
|
||||
|
||||
return (dates,dataArray, hasBeenInterpolated, dataOrigin)
|
||||
|
||||
if __name__ == '__main__':
|
||||
import doctest
|
||||
doctest.testmod()
|
||||
@@ -1,477 +0,0 @@
|
||||
# Custom
|
||||
import kaipy.transform
|
||||
from kaipy.solarWind.SolarWind import SolarWind
|
||||
from kaipy.solarWind.OMNI import OMNI
|
||||
from kaipy.kdefs import *
|
||||
|
||||
# 3rd party
|
||||
import numpy
|
||||
import netCDF4 as nc
|
||||
from cdasws import CdasWs
|
||||
|
||||
# Standard
|
||||
import datetime
|
||||
import re
|
||||
import os
|
||||
|
||||
class DSCOVRNC(OMNI):
|
||||
"""
|
||||
OMNI Solar Wind file from CDAweb [http://cdaweb.gsfc.nasa.gov/].
|
||||
Data stored in GSE coordinates.
|
||||
"""
|
||||
|
||||
def __init__(self,t0,t1,doFilter = False, sigmaVal = 3.0,dodcx=False,dcxfile=None):
|
||||
SolarWind.__init__(self)
|
||||
|
||||
self.filter = doFilter
|
||||
self.sigma = sigmaVal
|
||||
|
||||
self.bad_data = [-999.900,
|
||||
99999.9, # V
|
||||
9999.99, # B
|
||||
999.990, # density
|
||||
1.00000E+07, # Temperature
|
||||
9999999.0, # Temperature
|
||||
99999, # Activity indices
|
||||
-99999,
|
||||
1e+20
|
||||
]
|
||||
self.__read(t0,t1,dodcx=dodcx,dcxfile=dcxfile)
|
||||
|
||||
def __read(self, t0,t1,dodcx=False,dcxfile=None):
|
||||
"""
|
||||
Read the solar wind file & store results in self.data TimeSeries object.
|
||||
"""
|
||||
(startDate, dates, data) = self.__readData(t0,t1,dodcx=dodcx,dcxfile=dcxfile)
|
||||
(dataArray, hasBeenInterpolated) = self._removeBadData(data)
|
||||
if self.filter:
|
||||
(dataArray, hasBeenInterpolated) = self._coarseFilter(dataArray, hasBeenInterpolated)
|
||||
self._storeDataDict(dates, dataArray, hasBeenInterpolated)
|
||||
self.__appendMetaData(startDate)
|
||||
self._appendDerivedQuantities()
|
||||
|
||||
def __readData(self, t0,t1,dodcx=False,dcxfile=None):
|
||||
"""
|
||||
return 2d array (of strings) containing data from file
|
||||
|
||||
**TODO: read the fmt and figure out which column is which. This would make things easier
|
||||
and more user friendly. However, for now, we'll just assume the file is exactly
|
||||
these quantities in this order
|
||||
"""
|
||||
|
||||
filelist = os.listdir()
|
||||
pop = []
|
||||
f1m = []
|
||||
m1m = []
|
||||
fmt1 = '%Y%m%d%H%M%S'
|
||||
fmt2 = '%Y%m%d%H%M%S'
|
||||
jud0 = datetime.datetime(1970,1,1,0,0,0,0)
|
||||
|
||||
for f in filelist:
|
||||
if f[0:2] == 'oe':
|
||||
ctime = datetime.datetime.strptime(f[15:29],fmt1)
|
||||
etime = datetime.datetime.strptime(f[31:45],fmt2)
|
||||
if (ctime >= t0 and ctime <=t1) or (t0 <= ctime and ctime <= t1) or (t0 <= etime and etime <= t1):
|
||||
if 'pop' in f:
|
||||
pop.append(f)
|
||||
if 'f1m' in f:
|
||||
f1m.append(f)
|
||||
if 'm1m' in f:
|
||||
m1m.append(f)
|
||||
|
||||
pop = np.sort(pop)
|
||||
f1m = np.sort(f1m)
|
||||
m1m = np.sort(m1m)
|
||||
|
||||
if len(pop) != len(f1m) or len(f1m) != len(m1m) or len(pop) != len(m1m):
|
||||
raise Exception('file list not the same')
|
||||
if len(pop) == 0 or len(f1m) == 0 or len(m1m) == 0:
|
||||
raise Exception('missing files for this daterange')
|
||||
|
||||
mtime = []
|
||||
ftime = []
|
||||
ptime = []
|
||||
n = []
|
||||
vx = []
|
||||
vy = []
|
||||
vz = []
|
||||
temp = []
|
||||
bx = []
|
||||
by = []
|
||||
bz = []
|
||||
satx = []
|
||||
for i in range(len(pop)):
|
||||
pfn = pop[i]
|
||||
ffn = f1m[i]
|
||||
mfn = m1m[i]
|
||||
pds = nc.Dataset(pfn) #time, sat_x_gse
|
||||
fds = nc.Dataset(ffn) #time,proton_density, proton_vx_gse, proton_vy_gse, proton_vz_gse, proton_temperature
|
||||
mds = nc.Dataset(mfn) #time, bx_gse, by_gse, bz_gse
|
||||
for k in range(len(mds['time'])):
|
||||
mtime.append(jud0 + datetime.timedelta(milliseconds=mds['time'][:][k]))
|
||||
bx.append(mds['bx_gse'][:][k])
|
||||
by.append(mds['by_gse'][:][k])
|
||||
bz.append(mds['bz_gse'][:][k])
|
||||
for k in range(len(fds['time'])):
|
||||
ftime.append(jud0 + datetime.timedelta(milliseconds=fds['time'][:][k]))
|
||||
'''
|
||||
if fds['overall_quality'][:][k] == 0:
|
||||
n.append(fds['proton_density'][:][k])
|
||||
vx.append(fds['proton_vx_gse'][:][k])
|
||||
vy.append(fds['proton_vy_gse'][:][k])
|
||||
vz.append(fds['proton_vz_gse'][:][k])
|
||||
temp.append(fds['proton_temperature'][:][k])
|
||||
else:
|
||||
n.append(numpy.nan)
|
||||
vx.append(numpy.nan)
|
||||
vy.append(numpy.nan)
|
||||
vz.append(numpy.nan)
|
||||
temp.append(numpy.nan)
|
||||
'''
|
||||
n.append(fds['proton_density'][:][k])
|
||||
vx.append(fds['proton_vx_gse'][:][k])
|
||||
vy.append(fds['proton_vy_gse'][:][k])
|
||||
vz.append(fds['proton_vz_gse'][:][k])
|
||||
temp.append(fds['proton_temperature'][:][k])
|
||||
for k in range(len(pds['time'])):
|
||||
ptime.append(jud0 + datetime.timedelta(milliseconds=pds['time'][:][k]))
|
||||
satx.append(pds['sat_x_gse'][:][k])
|
||||
|
||||
dates = []
|
||||
rows = []
|
||||
|
||||
#timeshift = 46 #minutes
|
||||
# simple projectile motion
|
||||
# t = (x - x0)/v
|
||||
timeshift = int(np.round((np.mean(satx)*-1)/(np.nanmean(vx))/60.0))
|
||||
startTime = t0 + datetime.timedelta(minutes=timeshift)
|
||||
#endTime = t0 + datetime.timedelta(minutes=timeshift+ntimes)
|
||||
endTime = t1
|
||||
if dodcx or dcxfile != None:
|
||||
dsttime,dst = self._readDcx(t0,t1,dcxfile)
|
||||
else:
|
||||
#dsttime,dst = self._readDst(t0,t1)
|
||||
dsttime,dst = self._getDst(t0,t1)
|
||||
ntimes = t1 - t0
|
||||
ntimes = int(ntimes.total_seconds()/60.0)
|
||||
|
||||
print("Starting Time: ",startTime.isoformat())
|
||||
print("We are using a constant timeshift of: ", timeshift ," minutes")
|
||||
#itp = 0 #ptime
|
||||
itf = 0 #ftime
|
||||
itm = 0 #mtime
|
||||
itd = 0 #dsttime
|
||||
|
||||
for i in range(ntimes):
|
||||
#currentTime = datetime.datetime(int(yrs[i]),1,1,hour=int(hrs[i]),minute=int(mns[i])) + datetime.timedelta(int(doy[i])-1)
|
||||
currentTime = t0 + datetime.timedelta(minutes=i)
|
||||
#calculating minutes from the start time
|
||||
#nMin = self.__deltaMinutes(currentTime,startTime)
|
||||
while(mtime[itm] + datetime.timedelta(minutes=timeshift) < currentTime):
|
||||
itm = itm+1
|
||||
while(ftime[itf] + datetime.timedelta(minutes=timeshift) < currentTime):
|
||||
itf = itf+1
|
||||
while(dsttime[itd] < currentTime):
|
||||
itd = itd+1
|
||||
nMin = i
|
||||
|
||||
data = [nMin,bx[itm],by[itm],bz[itm],vx[itf],vy[itf],vz[itf],n[itf],temp[itf],0,0,0,dst[itd],0,0,0]
|
||||
|
||||
#if currentTime < startTime:
|
||||
# data = [nMin,bx[0],by[0],bz[0],vx[0],vy[0],vz[0],n[0],temp[0],0.,0.,0.,dst[int(i/60.)]]
|
||||
#else:
|
||||
# ic = int(i-timeshift)
|
||||
# data = [nMin,bx[ic],by[ic],bz[ic],vx[ic],vy[ic],vz[ic],n[ic],temp[ic],0.,0.,0.,dst[int(i/60.)]]
|
||||
|
||||
dates.append( currentTime )
|
||||
rows.append( data )
|
||||
|
||||
return (t0, dates, rows)
|
||||
|
||||
def _readDcx(self,startTime,endTime,dcxstr = None):
|
||||
if dcxstr == None:
|
||||
dcxstr = "dcx.txt"
|
||||
dat = np.genfromtxt(dcxstr,autostrip=True,dtype=None)
|
||||
dsttime = []
|
||||
dst = []
|
||||
for i in range(len(dat)):
|
||||
currenttime = datetime.datetime(dat[i][1],dat[i][2],dat[i][3],dat[i][4])
|
||||
print(i,currenttime,startTime,endTime)
|
||||
if currenttime >= startTime and currenttime <= endTime:
|
||||
dsttime.append(currenttime)
|
||||
dst.append(dat[i][5])
|
||||
print(currenttime,dat[i][5])
|
||||
return (dsttime, dst)
|
||||
|
||||
def __appendMetaData(self, date):
|
||||
"""
|
||||
Add standard metadata to the data dictionary.
|
||||
"""
|
||||
metadata = {'Model': 'CUSTOM',
|
||||
'Source': 'NOAA DSCOVR NC',
|
||||
'Date processed': datetime.datetime.now(),
|
||||
'Start date': date
|
||||
}
|
||||
|
||||
self.data.append(key='meta',
|
||||
name='Metadata for OMNI Solar Wind file',
|
||||
units='n/a',
|
||||
data=metadata)
|
||||
|
||||
|
||||
class ACESWPC(DSCOVRNC):
|
||||
"""
|
||||
OMNI Solar Wind file from CDAweb [http://cdaweb.gsfc.nasa.gov/].
|
||||
Data stored in GSE coordinates.
|
||||
"""
|
||||
|
||||
def __init__(self,t0,t1,doFilter = False, sigmaVal = 3.0,dodcx=False,dcxfile=None):
|
||||
SolarWind.__init__(self)
|
||||
|
||||
self.filter = doFilter
|
||||
self.sigma = sigmaVal
|
||||
|
||||
self.bad_data = [-999.900,
|
||||
99999.9, # V
|
||||
9999.99, # B
|
||||
999.990, # density
|
||||
1.00000E+07, # Temperature
|
||||
9999999.0, # Temperature
|
||||
99999, # Activity indices
|
||||
-99999,
|
||||
1e+20
|
||||
]
|
||||
self.__read(t0,t1,dodcx=dodcx,dcxfile=dcxfile)
|
||||
|
||||
def __read(self, t0,t1,dodcx=False,dcxfile=None):
|
||||
"""
|
||||
Read the solar wind file & store results in self.data TimeSeries object.
|
||||
"""
|
||||
(startDate, dates, data) = self.__readData(t0,t1,dodcx=dodcx,dcxfile=dcxfile)
|
||||
(dataArray, hasBeenInterpolated) = self._removeBadData(data)
|
||||
if self.filter:
|
||||
(dataArray, hasBeenInterpolated) = self._coarseFilter(dataArray, hasBeenInterpolated)
|
||||
self._storeDataDict(dates, dataArray, hasBeenInterpolated)
|
||||
self.__appendMetaData(startDate)
|
||||
self._appendDerivedQuantities()
|
||||
|
||||
def __readData(self, t0,t1,dodcx=False,dcxfile=None):
|
||||
"""
|
||||
return 2d array (of strings) containing data from file
|
||||
|
||||
**TODO: read the fmt and figure out which column is which. This would make things easier
|
||||
and more user friendly. However, for now, we'll just assume the file is exactly
|
||||
these quantities in this order
|
||||
"""
|
||||
|
||||
self.__downloadACE(t0,t1)
|
||||
|
||||
filelist = os.listdir()
|
||||
pop = []
|
||||
f1m = []
|
||||
m1m = []
|
||||
fmt1 = '%Y%m%d%H%M%S'
|
||||
fmt2 = '%Y%m%d%H%M%S'
|
||||
jud0 = datetime.datetime(1970,1,1,0,0,0,0)
|
||||
|
||||
for f in filelist:
|
||||
if f[0:2] == 'oe':
|
||||
ctime = datetime.datetime.strptime(f[15:29],fmt1)
|
||||
etime = datetime.datetime.strptime(f[31:45],fmt2)
|
||||
if (ctime >= t0 and ctime <=t1) or (t0 <= ctime and ctime <= t1) or (t0 <= etime and etime <= t1):
|
||||
if 'pop' in f:
|
||||
pop.append(f)
|
||||
if 'f1m' in f:
|
||||
f1m.append(f)
|
||||
if 'm1m' in f:
|
||||
m1m.append(f)
|
||||
|
||||
pop = np.sort(pop)
|
||||
f1m = np.sort(f1m)
|
||||
m1m = np.sort(m1m)
|
||||
|
||||
if len(pop) != len(f1m) or len(f1m) != len(m1m) or len(pop) != len(m1m):
|
||||
raise Exception('file list not the same')
|
||||
if len(pop) == 0 or len(f1m) == 0 or len(m1m) == 0:
|
||||
raise Exception('missing files for this daterange')
|
||||
|
||||
mtime = []
|
||||
ftime = []
|
||||
ptime = []
|
||||
n = []
|
||||
vx = []
|
||||
vy = []
|
||||
vz = []
|
||||
temp = []
|
||||
bx = []
|
||||
by = []
|
||||
bz = []
|
||||
satx = []
|
||||
for i in range(len(pop)):
|
||||
pfn = pop[i]
|
||||
ffn = f1m[i]
|
||||
mfn = m1m[i]
|
||||
pds = nc.Dataset(pfn) #time, sat_x_gse
|
||||
fds = nc.Dataset(ffn) #time,proton_density, proton_vx_gse, proton_vy_gse, proton_vz_gse, proton_temperature
|
||||
mds = nc.Dataset(mfn) #time, bx_gse, by_gse, bz_gse
|
||||
for k in range(len(mds['time'])):
|
||||
mtime.append(jud0 + datetime.timedelta(milliseconds=mds['time'][:][k]))
|
||||
bx.append(mds['bx_gse'][:][k])
|
||||
by.append(mds['by_gse'][:][k])
|
||||
bz.append(mds['bz_gse'][:][k])
|
||||
for k in range(len(fds['time'])):
|
||||
ftime.append(jud0 + datetime.timedelta(milliseconds=fds['time'][:][k]))
|
||||
'''
|
||||
if fds['overall_quality'][:][k] == 0:
|
||||
n.append(fds['proton_density'][:][k])
|
||||
vx.append(fds['proton_vx_gse'][:][k])
|
||||
vy.append(fds['proton_vy_gse'][:][k])
|
||||
vz.append(fds['proton_vz_gse'][:][k])
|
||||
temp.append(fds['proton_temperature'][:][k])
|
||||
else:
|
||||
n.append(numpy.nan)
|
||||
vx.append(numpy.nan)
|
||||
vy.append(numpy.nan)
|
||||
vz.append(numpy.nan)
|
||||
temp.append(numpy.nan)
|
||||
'''
|
||||
n.append(fds['proton_density'][:][k])
|
||||
vx.append(fds['proton_vx_gse'][:][k])
|
||||
vy.append(fds['proton_vy_gse'][:][k])
|
||||
vz.append(fds['proton_vz_gse'][:][k])
|
||||
temp.append(fds['proton_temperature'][:][k])
|
||||
for k in range(len(pds['time'])):
|
||||
ptime.append(jud0 + datetime.timedelta(milliseconds=pds['time'][:][k]))
|
||||
satx.append(pds['sat_x_gse'][:][k])
|
||||
|
||||
dates = []
|
||||
rows = []
|
||||
|
||||
#timeshift = 46 #minutes
|
||||
# simple projectile motion
|
||||
# t = (x - x0)/v
|
||||
timeshift = int(np.round((np.mean(satx)*-1)/(np.nanmean(vx))/60.0))
|
||||
startTime = t0 + datetime.timedelta(minutes=timeshift)
|
||||
#endTime = t0 + datetime.timedelta(minutes=timeshift+ntimes)
|
||||
endTime = t1
|
||||
if dodcx or dcxfile != None:
|
||||
dsttime,dst = self._readDcx(t0,t1,dcxfile)
|
||||
else:
|
||||
dsttime,dst = self._readDst(t0,t1)
|
||||
ntimes = t1 - t0
|
||||
ntimes = int(ntimes.total_seconds()/60.0)
|
||||
|
||||
print("Starting Time: ",startTime.isoformat())
|
||||
print("We are using a constant timeshift of: ", timeshift ," minutes")
|
||||
#itp = 0 #ptime
|
||||
itf = 0 #ftime
|
||||
itm = 0 #mtime
|
||||
itd = 0 #dsttime
|
||||
|
||||
for i in range(ntimes):
|
||||
#currentTime = datetime.datetime(int(yrs[i]),1,1,hour=int(hrs[i]),minute=int(mns[i])) + datetime.timedelta(int(doy[i])-1)
|
||||
currentTime = t0 + datetime.timedelta(minutes=i)
|
||||
#calculating minutes from the start time
|
||||
#nMin = self.__deltaMinutes(currentTime,startTime)
|
||||
while(mtime[itm] + datetime.timedelta(minutes=timeshift) < currentTime):
|
||||
itm = itm+1
|
||||
while(ftime[itf] + datetime.timedelta(minutes=timeshift) < currentTime):
|
||||
itf = itf+1
|
||||
while(dsttime[itd] < currentTime):
|
||||
itd = itd+1
|
||||
nMin = i
|
||||
|
||||
data = [nMin,bx[itm],by[itm],bz[itm],vx[itf],vy[itf],vz[itf],n[itf],temp[itf],0,0,0,dst[itd],0,0,0]
|
||||
|
||||
#if currentTime < startTime:
|
||||
# data = [nMin,bx[0],by[0],bz[0],vx[0],vy[0],vz[0],n[0],temp[0],0.,0.,0.,dst[int(i/60.)]]
|
||||
#else:
|
||||
# ic = int(i-timeshift)
|
||||
# data = [nMin,bx[ic],by[ic],bz[ic],vx[ic],vy[ic],vz[ic],n[ic],temp[ic],0.,0.,0.,dst[int(i/60.)]]
|
||||
|
||||
dates.append( currentTime )
|
||||
rows.append( data )
|
||||
|
||||
return (t0, dates, rows)
|
||||
|
||||
def __downloadACE(self, t0, t1):
|
||||
|
||||
swpcdir = "https://sohoftp.nascom.nasa.gov/sdb/goes/ace/daily/"
|
||||
magpost = "_ace_mag_1m.txt"
|
||||
swepost = "_ace_swepam_1m.txt"
|
||||
dday = (t1-t0).days
|
||||
current_time = t0
|
||||
for i in range(dday):
|
||||
current_time = t0 + datetime.timedelta(days=i)
|
||||
datestr = current_time.strftime('%Y%m%d')
|
||||
magstr = swpcdir + datestr + magpost
|
||||
swestr = swpcdir + datestr + swepost
|
||||
print("Downloading ACE data: ",datestr + magpost)
|
||||
print("Downloading ACE data: ",datestr + swepost)
|
||||
urllib.request.urlretrieve(magstr,datestr + magpost)
|
||||
urllib.request.urlretrieve(swestr,datestr + swepost)
|
||||
self.__readACE(datestr,magpost,swepost)
|
||||
|
||||
def __readACE(self,datestr,magpost,swepost):
|
||||
rdfile = open(datestr+magpost,'r')
|
||||
text = rdfile.readlines()
|
||||
for i,j in enumerate(text):
|
||||
if j[0] == '2' or j[0] == '1':
|
||||
magskip = i
|
||||
break
|
||||
rdfile.close()
|
||||
rdfile = open(datestr+swepost,'r')
|
||||
text = rdfile.readlines()
|
||||
for i,j in enumerate(text):
|
||||
if j[0] == '2' or j[0] == '1':
|
||||
sweskip = i
|
||||
break
|
||||
rdfile.close()
|
||||
|
||||
dat = np.genfromtxt(datestr + magpost,skip_header=magskip, autostrip=True,dtype=None)
|
||||
magtime = []
|
||||
bx = []
|
||||
by = []
|
||||
bz = []
|
||||
for i in dat:
|
||||
currenttime = datetime.datetime(i[0],i[1],i[2],i[3],i[5])
|
||||
print(currenttime)
|
||||
if currenttime >= t0 and currenttime <= t1:
|
||||
magtime.append(currenttime)
|
||||
bx.append(i[7])
|
||||
bx.append(i[8])
|
||||
bx.append(i[9])
|
||||
dat = np.genfromtxt(datestr + swepost,skip_header=sweskip, autostrip=True,dtype=None)
|
||||
swetime = []
|
||||
n = []
|
||||
v = []
|
||||
t = []
|
||||
for i in dat:
|
||||
currenttime = datetime.datetime(i[0],i[1],i[2],i[3],i[5])
|
||||
print(currenttime)
|
||||
if currenttime >= t0 and currenttime <= t1:
|
||||
magtime.append(currenttime)
|
||||
bx.append(i[7])
|
||||
bx.append(i[8])
|
||||
bx.append(i[9])
|
||||
|
||||
return (dsttime, dst)
|
||||
|
||||
def __appendMetaData(self, date):
|
||||
"""
|
||||
Add standard metadata to the data dictionary.
|
||||
"""
|
||||
metadata = {'Model': 'CUSTOM',
|
||||
'Source': 'NOAA DSCOVR NC',
|
||||
'Date processed': datetime.datetime.now(),
|
||||
'Start date': date
|
||||
}
|
||||
|
||||
self.data.append(key='meta',
|
||||
name='Metadata for OMNI Solar Wind file',
|
||||
units='n/a',
|
||||
data=metadata)
|
||||
|
||||
if __name__ == '__main__':
|
||||
import doctest
|
||||
doctest.testmod()
|
||||
@@ -1,190 +0,0 @@
|
||||
import datetime
|
||||
|
||||
import numpy
|
||||
|
||||
import kaipy.transform
|
||||
from kaipy.solarWind.TimeSeries import TimeSeries
|
||||
from kaipy.solarWind.ols import ols
|
||||
|
||||
class SolarWind(object):
|
||||
"""
|
||||
Abstract base class for Solar Wind processing
|
||||
"""
|
||||
|
||||
def __init__(self):
|
||||
"""
|
||||
Derived classes must read in Solar Wind data and store the
|
||||
results in a standard way via the a kaipy.TimeSeries object.
|
||||
Variables that must be set are:
|
||||
|
||||
key | name | units
|
||||
----------------------------------------------
|
||||
n | Density | #/cc
|
||||
vx | Velocity vector (gsm) | km/s
|
||||
vy | Velocity vector (gsm) | km/s
|
||||
vz | Velocity vector (gsm) | km/s
|
||||
t | Temperature | k Kelvin
|
||||
cs | Sound speed | km/s
|
||||
bx | Magnetic field vector (gsm) | nT
|
||||
by | Magnetic field vector (gsm) | nT
|
||||
bz | Magnetic field vector (gsm) | nT
|
||||
b | Magnetic field vector | nT
|
||||
time_min | Elapsed time since start | minutes
|
||||
-----------------------------------------------
|
||||
meta | Metadata about the run. Must | n/a
|
||||
| include ['data']['Start Date'] |
|
||||
| for coordinate transforms. |
|
||||
|
||||
Derived classes should make a call to
|
||||
SolarWind._appendDerivedQuantities() to compute some
|
||||
additional solar wind variables.
|
||||
"""
|
||||
# The TimeSeries object stores all the Solar Wind data.
|
||||
self.data = TimeSeries()
|
||||
|
||||
|
||||
def _getTiltAngle(self, dateTime):
|
||||
"""
|
||||
Get the tilt angle for the current Date & Time
|
||||
"""
|
||||
(x,y,z) = kaipy.transform.SMtoGSM(0,0,1, dateTime)
|
||||
|
||||
return numpy.arctan2(x,z)
|
||||
|
||||
def _gsm2sm(self, dateTime, x,y,z):
|
||||
"""
|
||||
Convert from GSM to SM coordinates for the current Date & Time
|
||||
"""
|
||||
return kaipy.transform.GSMtoSM(x,y,z, dateTime)
|
||||
|
||||
|
||||
def bxFit(self):
|
||||
"""
|
||||
Compute & return coefficients for a multiple linear regression fit of Bx to By & Bz.
|
||||
|
||||
Get the fit by applying the linear regression fit:
|
||||
"""
|
||||
# Before doing anything, convert to SM coordinates.
|
||||
bx_sm = []
|
||||
by_sm = []
|
||||
bz_sm = []
|
||||
|
||||
for i,time in enumerate(self.data.getData('time_min')):
|
||||
b_sm = self._gsm2sm(self.data.getData('meta')['Start date']+datetime.timedelta(minutes=time),
|
||||
self.data.getData('bx')[i],
|
||||
self.data.getData('by')[i],
|
||||
self.data.getData('bz')[i])
|
||||
bx_sm.append(b_sm[0])
|
||||
by_sm.append(b_sm[1])
|
||||
bz_sm.append(b_sm[2])
|
||||
|
||||
bx_sm = numpy.array(bx_sm)
|
||||
by_sm = numpy.array(by_sm)
|
||||
bz_sm = numpy.array(bz_sm)
|
||||
|
||||
# Now that we're in SM, do the fit!
|
||||
y = bx_sm
|
||||
x = numpy.array([by_sm, bz_sm])
|
||||
|
||||
linearFit = kaipy.solarWind.ols.ols(y,x.T, y_varnm='bx_sm', x_varnm=['by_sm','bz_sm'])
|
||||
##Obtain information about the fit via the summary:
|
||||
#linearFit.summary()
|
||||
|
||||
coef = linearFit.b
|
||||
|
||||
## Compute the variance... See p
|
||||
#xbar=numpy.average(y)
|
||||
#xi = coef[0]+coef[1]*by_sm+coef[2]*bz_sm
|
||||
#n=0
|
||||
#variance = 0.0
|
||||
#for i in range(len(xi)):
|
||||
# n += 1
|
||||
# variance += (xi[i]-xbar)**2
|
||||
#variance /= (n)
|
||||
#print 'variance is', variance
|
||||
#print 'std dev is', numpy.sqrt(variance)
|
||||
#
|
||||
## Compute chi^2... See p.667-669 of Numerical Recipes in C++
|
||||
#chisq=0
|
||||
#xi = self.data.getData('time_min')
|
||||
#for i in range(len(y)):
|
||||
# chisq += (y[i]-coef[0]-coef[1]*by_sm[i]-coef[2]*bz_sm[i])**2
|
||||
#print 'chisquared is', chisq
|
||||
|
||||
return coef
|
||||
|
||||
def _appendDerivedQuantities(self):
|
||||
"""
|
||||
Calculate & append standard derived quantities to the data dictionary.
|
||||
|
||||
Note: single '_' underscore so this function can be called by derived classes
|
||||
"""
|
||||
|
||||
# --- Magnetic Field magnitude
|
||||
if 'b' not in self.data:
|
||||
b = numpy.sqrt(self.data.getData('bx')**2 +
|
||||
self.data.getData('by')**2 +
|
||||
self.data.getData('bz')**2)
|
||||
self.data.append('b', 'Magnitude of Magnetic Field', r'$\mathrm{nT}$', b)
|
||||
else:
|
||||
b = self.data.getData('b')
|
||||
|
||||
# --- Velocity Field magnitude
|
||||
if 'v' not in self.data:
|
||||
v = numpy.sqrt(self.data.getData('vx')**2 +
|
||||
self.data.getData('vy')**2 +
|
||||
self.data.getData('vz')**2)
|
||||
self.data.append('v', 'Magnitude of Velocity', r'$\mathrm{km/s}$', v)
|
||||
else:
|
||||
v = self.data.getData('v')
|
||||
|
||||
# -- Sound Speed
|
||||
if 'cs' not in self.data:
|
||||
try:
|
||||
cs = numpy.sqrt(5.0*1e3*self.data.getData('t')*(1.38e-23)/(3.0*1.67e-27)/(1.0e6))
|
||||
self.data.append('cs', 'Sound Speed', r'$\mathrm{km/s}$', cs)
|
||||
except KeyError:
|
||||
raise KeyError('Could not find temperature \'t\'. Cannot compute sound speed (cs) without Temperature (t)!')
|
||||
|
||||
# --- Alfven speed
|
||||
if 'va' not in self.data:
|
||||
va = (self.data.getData('b') * 1.0e-10 /
|
||||
numpy.sqrt(1.97e-24*4*numpy.pi*
|
||||
self.data.getData('n')) )
|
||||
self.data.append('va', 'Alfven Speed', r'$\mathrm{km/s}$', va)
|
||||
|
||||
# --- Magnetosonic mach number (dimensionless)
|
||||
if 'ms' not in self.data:
|
||||
ms = v / self.data.getData('cs')
|
||||
self.data.append('ms', 'Magnetosonic Mach Number', '', ms)
|
||||
|
||||
# --- Alfvenic Mach Number (dimensionless)
|
||||
if 'ma' not in self.data:
|
||||
ma = v/va
|
||||
self.data.append('ma', 'Alfvenic Mach Number', '', ma)
|
||||
|
||||
# --- Temperature (Kelvin)
|
||||
if 't' not in self.data:
|
||||
t = 1e-3*(self.data.getData('cs')**2)*1.0e6*1.67e-27/1.38e-23
|
||||
self.data.append('t', 'Temperature', r'$\mathrm{kK}$', t)
|
||||
|
||||
# --- Hours since start
|
||||
if 'time_hr' not in self.data:
|
||||
hr = self.data.getData('time_min')/60.0
|
||||
self.data.append('time_hr', 'Time (hours since start)', r'$\mathrm{hour}$', hr)
|
||||
|
||||
# --- datetime
|
||||
if 'time' not in self.data:
|
||||
time = []
|
||||
for minute in self.data.getData('time_min'):
|
||||
time.append( self.data.getData('meta')['Start date'] + datetime.timedelta(minutes=minute) )
|
||||
self.data.append('time', 'Date and Time', r'$\mathrm{Date/Time}$', time)
|
||||
|
||||
# --- Compute & store day of year
|
||||
if 'day' not in self.data:
|
||||
doy = []
|
||||
for dt in self.data.getData('time'):
|
||||
tt = dt.timetuple()
|
||||
dayFraction = (tt.tm_hour+tt.tm_min/60.+tt.tm_sec/(60.*60.))/24.
|
||||
doy.append( float(tt.tm_yday) + dayFraction )
|
||||
self.data.append('time_doy', 'Day of Year', r'$\mathrm{Day}$', doy)
|
||||
@@ -1,65 +0,0 @@
|
||||
|
||||
class TimeSeries(dict):
|
||||
"""
|
||||
TimeSeries is a standard Python Dictionary with some helper
|
||||
functions useful for data processing collections of time series.
|
||||
"""
|
||||
def __init__(self, indict={}):
|
||||
dict.__init__(self)
|
||||
# not "self.__keydict" because I want it to be easily accessible by subclasses!
|
||||
self._keydict = {}
|
||||
|
||||
for entry in indict:
|
||||
self[entry] = indict[entry]
|
||||
|
||||
def append(self, key, name, units, data):
|
||||
"""
|
||||
key: unique identifier of variable
|
||||
name: more descriptive name of variable
|
||||
data: time series data array
|
||||
units: units (grams, for example)
|
||||
"""
|
||||
#if self.has_key(key):
|
||||
if key in self:
|
||||
raise KeyError('Error: Dictionary already has key \"%s\".' % key)
|
||||
self[key] = { 'name': name, 'data': data, 'units': units }
|
||||
|
||||
def getUnits(self, key):
|
||||
"""
|
||||
>>> ts = TimeSeries({'v': {'name': 'Velocity', 'data': [1,2,3], 'units': 'm/s'}})
|
||||
>>> ts.getUnits('v')
|
||||
'm/s'
|
||||
"""
|
||||
return self[key]['units']
|
||||
|
||||
def setUnits(self, key, units):
|
||||
self[key]['units'] = units
|
||||
|
||||
def getName(self, key):
|
||||
"""
|
||||
>>> ts = TimeSeries({'v': {'name': 'Velocity', 'data': [1,2,3], 'units': 'm/s'}})
|
||||
>>> ts.getName('v')
|
||||
'Velocity'
|
||||
"""
|
||||
return self[key]['name']
|
||||
|
||||
def setName(self, key, name):
|
||||
self[key]['name'] = name
|
||||
|
||||
def getData(self, key):
|
||||
"""
|
||||
>>> ts = TimeSeries({'v': {'name': 'Velocity', 'data': [1,2,3], 'units': 'm/s'}})
|
||||
>>> ts.getData('v')
|
||||
[1, 2, 3]
|
||||
"""
|
||||
return self[key]['data']
|
||||
|
||||
def setData(self, key, data, index=None):
|
||||
try:
|
||||
self[key]['data'][index] = data
|
||||
except TypeError:
|
||||
self[key]['data'] = data
|
||||
|
||||
if __name__ == '__main__':
|
||||
import doctest
|
||||
doctest.testmod()
|
||||
@@ -1,322 +0,0 @@
|
||||
# Custom
|
||||
import kaipy.transform
|
||||
from kaipy.solarWind.SolarWind import SolarWind
|
||||
from kaipy.solarWind.OMNI import OMNI
|
||||
|
||||
# 3rd party
|
||||
import numpy
|
||||
import cdasws as cdas
|
||||
|
||||
# Standard
|
||||
import datetime
|
||||
import re
|
||||
|
||||
#'WI_K0_SWE'
|
||||
#'Np','V_GSM','QF_V','QF_Np','THERMAL_SPD'
|
||||
|
||||
#'WI_H0_MFI'
|
||||
#'BGSM'
|
||||
|
||||
class WIND(OMNI):
|
||||
"""
|
||||
OMNI Solar Wind file from CDAweb [http://cdaweb.gsfc.nasa.gov/].
|
||||
Data stored in GSE coordinates.
|
||||
"""
|
||||
|
||||
def __init__(self, fSWE,fMFI,t0,t1,doFilter = False, sigmaVal = 3.0):
|
||||
SolarWind.__init__(self)
|
||||
|
||||
self.filter = doFilter
|
||||
self.bad_data = [-999.900,
|
||||
99999.9, # V
|
||||
9999.99, # B
|
||||
999.990, # density
|
||||
1.00000E+07, # Temperature
|
||||
99999, # Activity indices
|
||||
9999000, # SWE del_time
|
||||
-1e31 # SWE & MFI
|
||||
]
|
||||
self.good_quality = [4098,14338]#
|
||||
#self.bad_times =[ '17-03-2015 17:27:07.488',
|
||||
# '18-03-2015 21:53:49.140'
|
||||
# ]
|
||||
#self.bad_fmt = '%d-%m-%Y %H:%M:%S.f'
|
||||
|
||||
self.bad_datetime = [ datetime.datetime(2015,3,17,hour=17,minute=27,second=7,microsecond=488*1000),
|
||||
datetime.datetime(2015,3,18,hour=21,minute=53,second=49,microsecond=140*1000)
|
||||
]
|
||||
|
||||
#obtain 1 minute resolution observations from OMNI dataset
|
||||
print('Retrieving solar wind data from CDAWeb')
|
||||
self.__read(fSWE,fMFI,t0,t1)
|
||||
|
||||
def __read(self, fSWE,fMFI,t0,t1):
|
||||
"""
|
||||
Read the solar wind file & store results in self.data TimeSeries object.
|
||||
"""
|
||||
(SWEstartDate, MFIstartDate, DSTstartDate, SWEdata, MFIdata, DSTdata, SWEqf) = self.__readData(fSWE,fMFI,t0,t1)
|
||||
|
||||
|
||||
(SWEdata) = self.__checkGoodData(SWEdata,SWEqf)
|
||||
(SWEdataArray, SWEhasBeenInterpolated) = self._removeBadData(SWEdata )
|
||||
(MFIdataArray, MFIhasBeenInterpolated) = self._removeBadData(MFIdata )
|
||||
(DSTdataArray, DSThasBeenInterpolated) = self._removeBadData(DSTdata)
|
||||
|
||||
if self.filter:
|
||||
(SWEdataArray, SWEhasBeenInterpolated) = self._coarseFilter(SWEdataArray , SWEhasBeenInterpolated )
|
||||
(MFIdataArray, MFIhasBeenInterpolated) = self._coarseFilter(MFIdataArray , MFIhasBeenInterpolated )
|
||||
(DSTdataArray, DSThasBeenInterpolated) = self._coarseFilter(DSTdataArray , DSThasBeenInterpolated)
|
||||
|
||||
#(SWEdataArray, SWEhasBeenInterpolated) = self.__windowedFilter(SWEdataArray , SWEhasBeenInterpolated )
|
||||
#(MFIdataArray, MFIhasBeenInterpolated) = self.__windowedFilter(MFIdataArray , MFIhasBeenInterpolated )
|
||||
#(OMNIdataArray, OMNIhasBeenInterpolated) = self.__windowedFilter(OMNIdataArray, OMNIhasBeenInterpolated)
|
||||
|
||||
(dates, dataArray, hasBeenInterpolated) = self.__joinData(SWEdataArray, SWEhasBeenInterpolated,
|
||||
MFIdataArray, MFIhasBeenInterpolated,
|
||||
DSTdataArray, DSThasBeenInterpolated,
|
||||
t0,t1)
|
||||
self.__storeDataDict(dates, dataArray, hasBeenInterpolated)
|
||||
self.__appendMetaData(t0, SWEstartDate, fSWE)
|
||||
self._appendDerivedQuantities()
|
||||
|
||||
|
||||
def __readData(self, fhSWE,fhMFI,t0,t1):
|
||||
"""
|
||||
return 2d array (of strings) containing data from file
|
||||
"""
|
||||
#print('__readData')
|
||||
#pulling variables from file
|
||||
tSWE = fhSWE['Epoch'] # datetime
|
||||
v = fhSWE['V_GSE'] # km/s
|
||||
qfv = fhSWE['QF_V'] #
|
||||
qfn = fhSWE['QF_Np'] #
|
||||
n = fhSWE['Np'] # #/cc
|
||||
cs = fhSWE['THERMAL_SPD'] # km/s
|
||||
pos = fhSWE['SC_pos_gse'] # km
|
||||
xloc = numpy.mean(pos[:,0]) # km
|
||||
|
||||
vx = v[:,0] #km/s
|
||||
vy = v[:,1] #km/s
|
||||
vz = v[:,2] #km/s
|
||||
|
||||
tMFI = fhMFI['Epoch'] #datetime
|
||||
b = fhMFI['BGSEc'] #nT
|
||||
bx = b[:,0] #nT
|
||||
by = b[:,1] #nT
|
||||
bz = b[:,2] #nT
|
||||
|
||||
tshift = ((0 - xloc) / numpy.mean(vx[abs(vx) < 3000]))/60. # t = (x - x_0)/Vx where X = 0, x_0 = xloc, and Vx is Vx in first data block in km/s.
|
||||
print('tshift:',tshift,"min from ",xloc,"km with mean vx of",numpy.mean(vx[abs(vx) < 3000]),"km/s")
|
||||
|
||||
SWEdates = []
|
||||
SWErows = []
|
||||
SWEqf = []
|
||||
SWEstartTime = tSWE[0]
|
||||
#badtimes = []
|
||||
#for i in range(len(self.bad_times)):
|
||||
# badtimes.append(datetime.datetime.strptime(self.bad_times[i],self.bad_fmt))
|
||||
|
||||
#dsttime,dst = self._readDst(t0,t1)
|
||||
dsttime,dst = self._getDst(t0,t1)
|
||||
|
||||
for i in range(len(tSWE)):
|
||||
for itime in range(len(self.bad_datetime)):
|
||||
if ( abs(self.__deltaMinutes(tSWE[i],self.bad_datetime[itime])) <= 3./60. ):
|
||||
qfv[i] = 0
|
||||
qfn[i] = 0
|
||||
|
||||
#calculating minutes from the start time
|
||||
nMin = self.__deltaMinutes(tSWE[i],t0)+tshift
|
||||
|
||||
data = [nMin,n[i],vx[i],vy[i],vz[i],cs[i]]
|
||||
|
||||
qf = [qfv[i],qfn[i]]
|
||||
|
||||
SWEdates.append( tSWE[i] )
|
||||
SWErows.append ( data )
|
||||
SWEqf.append ( qf )
|
||||
|
||||
MFIdates = []
|
||||
MFIrows = []
|
||||
MFIstartTime = tMFI[0]
|
||||
for i in range(len(tMFI)):
|
||||
|
||||
#calculating minutes from the start time
|
||||
nMin = self.__deltaMinutes(tMFI[i],t0)+tshift
|
||||
|
||||
data = [nMin,bx[i],by[i],bz[i]]
|
||||
|
||||
MFIdates.append( tMFI[i] )
|
||||
MFIrows.append( data )
|
||||
|
||||
DSTdates = []
|
||||
DSTrows = []
|
||||
DSTstartTime = dsttime[0]
|
||||
for i in range(len(dsttime)):
|
||||
|
||||
nMin = self.__deltaMinutes(dsttime[i],t0)
|
||||
|
||||
data = [nMin,0,0,0,dst[i],0,0,0]
|
||||
|
||||
DSTdates.append( dsttime[i] )
|
||||
DSTrows.append( data )
|
||||
|
||||
return ( SWEstartTime, MFIstartTime, DSTstartTime, SWErows, MFIrows, DSTrows, SWEqf )
|
||||
|
||||
def __checkGoodData(self, data, qf):
|
||||
"""
|
||||
Check the quality flag and set to bad data if bad data
|
||||
"""
|
||||
nvar = len(data[0])
|
||||
nqf = len(qf[0])
|
||||
ntime = len(data)
|
||||
#print(numpy.shape(data),nvar,nqf,ntime)
|
||||
for itime in range(ntime):
|
||||
for iq in range(nqf):
|
||||
if qf[itime][iq] not in self.good_quality:
|
||||
for ivar in range(1,nvar):
|
||||
data[itime][ivar] = -1e31 # SWE & MFI
|
||||
return ( data )
|
||||
|
||||
def __joinData(self, SWEdataArray, SWEhasBeenInterpolated, MFIdataArray, MFIhasBeenInterpolated, DSTdataArray, DSThasBeenInterpolated,t0,t1):
|
||||
#print('joinData')
|
||||
ntime = self.__deltaMinutes(t1,t0)
|
||||
nMin = range(int(ntime))
|
||||
n = numpy.interp(nMin,SWEdataArray[:,0],SWEdataArray[:,1])
|
||||
vx = numpy.interp(nMin,SWEdataArray[:,0],SWEdataArray[:,2])
|
||||
vy = numpy.interp(nMin,SWEdataArray[:,0],SWEdataArray[:,3])
|
||||
vz = numpy.interp(nMin,SWEdataArray[:,0],SWEdataArray[:,4])
|
||||
cs = numpy.interp(nMin,SWEdataArray[:,0],SWEdataArray[:,5])
|
||||
bx = numpy.interp(nMin,MFIdataArray[:,0],MFIdataArray[:,1])
|
||||
by = numpy.interp(nMin,MFIdataArray[:,0],MFIdataArray[:,2])
|
||||
bz = numpy.interp(nMin,MFIdataArray[:,0],MFIdataArray[:,3])
|
||||
ae = numpy.interp(nMin,DSTdataArray[:,0],DSTdataArray[:,1])
|
||||
al = numpy.interp(nMin,DSTdataArray[:,0],DSTdataArray[:,2])
|
||||
au = numpy.interp(nMin,DSTdataArray[:,0],DSTdataArray[:,3])
|
||||
symh = numpy.interp(nMin,DSTdataArray[:,0],DSTdataArray[:,4])
|
||||
xBow = numpy.interp(nMin,DSTdataArray[:,0],DSTdataArray[:,5])
|
||||
yBow = numpy.interp(nMin,DSTdataArray[:,0],DSTdataArray[:,6])
|
||||
zBow = numpy.interp(nMin,DSTdataArray[:,0],DSTdataArray[:,7])
|
||||
nI = numpy.interp(nMin,SWEdataArray[:,0],SWEhasBeenInterpolated[:,0])
|
||||
vxI = numpy.interp(nMin,SWEdataArray[:,0],SWEhasBeenInterpolated[:,1])
|
||||
vyI = numpy.interp(nMin,SWEdataArray[:,0],SWEhasBeenInterpolated[:,2])
|
||||
vzI = numpy.interp(nMin,SWEdataArray[:,0],SWEhasBeenInterpolated[:,3])
|
||||
csI = numpy.interp(nMin,SWEdataArray[:,0],SWEhasBeenInterpolated[:,4])
|
||||
bxI = numpy.interp(nMin,MFIdataArray[:,0],MFIhasBeenInterpolated[:,0])
|
||||
byI = numpy.interp(nMin,MFIdataArray[:,0],MFIhasBeenInterpolated[:,1])
|
||||
bzI = numpy.interp(nMin,MFIdataArray[:,0],MFIhasBeenInterpolated[:,2])
|
||||
aeI = numpy.interp(nMin,DSTdataArray[:,0],DSThasBeenInterpolated[:,0])
|
||||
alI = numpy.interp(nMin,DSTdataArray[:,0],DSThasBeenInterpolated[:,1])
|
||||
auI = numpy.interp(nMin,DSTdataArray[:,0],DSThasBeenInterpolated[:,2])
|
||||
symhI = numpy.interp(nMin,DSTdataArray[:,0],DSThasBeenInterpolated[:,3])
|
||||
xBowI = numpy.interp(nMin,DSTdataArray[:,0],DSThasBeenInterpolated[:,4])
|
||||
yBowI = numpy.interp(nMin,DSTdataArray[:,0],DSThasBeenInterpolated[:,5])
|
||||
zBowI = numpy.interp(nMin,DSTdataArray[:,0],DSThasBeenInterpolated[:,6])
|
||||
|
||||
dates = []
|
||||
dataArray = []
|
||||
interped = []
|
||||
hasBeenInterpolated = []
|
||||
for i in nMin:
|
||||
dates.append(t0+datetime.timedelta(minutes=i))
|
||||
|
||||
arr = [nMin[i],bx[i],by[i],bz[i],vx[i],vy[i],vz[i],n[i],cs[i],ae[i],al[i],au[i],symh[i],xBow[i],yBow[i],zBow[i]]
|
||||
dataArray.append(arr)
|
||||
arr = [bxI[i],byI[i],bzI[i],vxI[i],vyI[i],vzI[i],nI[i],csI[i],aeI[i],alI[i],auI[i],symhI[i],xBowI[i],yBowI[i],zBowI[i]]
|
||||
hasBeenInterpolated.append(arr)
|
||||
|
||||
return (dates, numpy.array(dataArray,float), numpy.array(hasBeenInterpolated))
|
||||
|
||||
def __storeDataDict(self, dates, dataArray, hasBeenInterpolated):
|
||||
"""
|
||||
Populate self.data TimeSeries object via the 2d dataArray read from file.
|
||||
"""
|
||||
#print('__storeDataDict')
|
||||
self._gse2gsm(dates, dataArray)
|
||||
|
||||
#print(numpy.shape(dataArray))
|
||||
#print(numpy.shape(dataArray[:,0]))
|
||||
self.data.append('time_min', 'Time (Minutes since start)', 'min', dataArray[:,0])
|
||||
|
||||
# Magnetic field
|
||||
self.data.append('bx', 'Bx (gsm)', r'$\mathrm{nT}$', dataArray[:,1])
|
||||
self.data.append('isBxInterped', 'Is index i of By interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,0])
|
||||
|
||||
self.data.append('by', 'By (gsm)', r'$\mathrm{nT}$', dataArray[:,2])
|
||||
self.data.append('isByInterped', 'Is index i of By interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,1])
|
||||
|
||||
self.data.append('bz', 'Bz (gsm)', r'$\mathrm{nT}$', dataArray[:,3])
|
||||
self.data.append('isBzInterped', 'Is index i of Bz interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,2])
|
||||
|
||||
# Velocity
|
||||
self.data.append('vx', 'Vx (gsm)', r'$\mathrm{km/s}$', dataArray[:,4])
|
||||
self.data.append('isVxInterped', 'Is index i of Vx interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,3])
|
||||
|
||||
self.data.append('vy', 'Vy (gsm)', r'$\mathrm{km/s}$', dataArray[:,5])
|
||||
self.data.append('isVyInterped', 'Is index i of Vy interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,4])
|
||||
|
||||
self.data.append('vz', 'Vz (gsm)', r'$\mathrm{km/s}$', dataArray[:,6])
|
||||
self.data.append('isVzInterped', 'Is index i of Vz interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,5])
|
||||
|
||||
# Density
|
||||
self.data.append('n', 'Density', r'$\mathrm{1/cm^3}$', dataArray[:,7])
|
||||
self.data.append('isNInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,6])
|
||||
|
||||
## Temperature
|
||||
#self.data.append('t', 'Temperature', r'$\mathrm{kK}$', dataArray[:,8]*1e-3)
|
||||
#self.data.append('isTInterped', 'Is index i of T interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,7])
|
||||
|
||||
# Sound Speed (Thermal Speed)
|
||||
self.data.append('cs', 'Sound speed', r'$\mathrm{km/s}$', dataArray[:,8])
|
||||
self.data.append('isCsInterped', 'Is index i of Cs interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,7])
|
||||
|
||||
# Activity Indices
|
||||
self.data.append('ae', 'AE-Index', r'$\mathrm{nT}$', dataArray[:,9])
|
||||
self.data.append('isAeInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,8])
|
||||
|
||||
self.data.append('al', 'AL-Index', r'$\mathrm{nT}$', dataArray[:,10])
|
||||
self.data.append('isAlInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,9])
|
||||
|
||||
self.data.append('au', 'AU-Index', r'$\mathrm{nT}$', dataArray[:,11])
|
||||
self.data.append('isAuInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,10])
|
||||
|
||||
self.data.append('symh', 'SYM/H', r'$\mathrm{nT}$', dataArray[:,12])
|
||||
self.data.append('isSymHInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,11])
|
||||
|
||||
# Bowshock Location
|
||||
self.data.append('xBS', 'BowShockX (gsm)', r'$\mathrm{RE}$', dataArray[:,13])
|
||||
self.data.append('isxBSInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,12])
|
||||
|
||||
self.data.append('yBS', 'BowShockY (gsm)', r'$\mathrm{RE}$', dataArray[:,14])
|
||||
self.data.append('isyBSInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,13])
|
||||
|
||||
self.data.append('zBS', 'BowShockZ (gsm)', r'$\mathrm{RE}$', dataArray[:,15])
|
||||
self.data.append('iszBSInterped', 'Is index i of N interpolated from bad data?', r'$\mathrm{boolean}$', hasBeenInterpolated[:,14])
|
||||
|
||||
def __appendMetaData(self, date, dateshift, filename):
|
||||
"""
|
||||
Add standard metadata to the data dictionary.
|
||||
"""
|
||||
metadata = {'Model': 'WIND',
|
||||
'Source': filename,
|
||||
'Date processed': datetime.datetime.now(),
|
||||
'Start date': date,
|
||||
}
|
||||
|
||||
self.data.append(key='meta',
|
||||
name='Metadata for WIND CDAWeb',
|
||||
units='n/a',
|
||||
data=metadata)
|
||||
|
||||
|
||||
def __deltaMinutes(self, t1, startDate):
|
||||
"""
|
||||
Returns: Number of minutes elapsed between t1 and startDate.
|
||||
"""
|
||||
diff = t1 - startDate
|
||||
|
||||
return (diff.days*24.0*60.0 + diff.seconds/60.0)
|
||||
|
||||
if __name__ == '__main__':
|
||||
import doctest
|
||||
doctest.testmod()
|
||||
@@ -1,295 +0,0 @@
|
||||
"""
|
||||
Generate plots of 1d time series data stored as pyLTR.TimeSeries
|
||||
objects. See examples/TimeSeriesPlots.py for usage.
|
||||
"""
|
||||
from kaipy.solarWind.TimeSeries import TimeSeries
|
||||
import datetime
|
||||
from matplotlib import dates
|
||||
import numpy as np
|
||||
import matplotlib.pyplot as plt
|
||||
import matplotlib.gridspec as gridspec
|
||||
import kaipy.kaiViz as kv
|
||||
import datetime
|
||||
|
||||
def BasicPlot(VarDict,Xname,Yname,Xlabel=True,color='b'):
|
||||
"""
|
||||
Mostly a wrapper for plt.plot(...)
|
||||
"""
|
||||
x=VarDict[Xname]
|
||||
y=VarDict[Yname]
|
||||
|
||||
# y may be a time series of tuples/lists of variables to plot
|
||||
# simultaneously (e.g., vector components) using different colors
|
||||
if (np.array(y['data'][0]).size > 1 and
|
||||
np.array(y['data'][0]).size == len(color) and
|
||||
all([ylen == np.array(y['data'][0]).size for ylen in map(len,y['data'])]) ):
|
||||
for i in range(np.array(y['data'][0]).size):
|
||||
plt.plot(x['data'], [yts[i] for yts in y['data']], color=color[i])
|
||||
else:
|
||||
plt.plot(x['data'],y['data'],color=color)
|
||||
|
||||
# Xname may point to a list of datetime.datetime objects, in which case
|
||||
# pyplot must be told to plot these as datetimes
|
||||
if all([type(ts) == datetime.datetime for ts in x['data']]):
|
||||
dfmt = dates.DateFormatter('%m/%d/%y-%H:%M')
|
||||
plt.gca().xaxis.set_major_formatter(dfmt)
|
||||
elif any([type(ts) == datetime.datetime for ts in x['data']]):
|
||||
raise Exception('Cannot mix datetime time-axis elements with other types')
|
||||
|
||||
|
||||
if Xlabel:
|
||||
#locs,labels=plt.xticks()
|
||||
xStr = x['name']
|
||||
if len(x['units']) > 0:
|
||||
xStr += ' ['+x['units']+']'
|
||||
plt.xlabel(xStr)
|
||||
else:
|
||||
plt.xlabel(' ')
|
||||
#locs,labels=plt.xticks()
|
||||
#plt.xticks(locs,(' '))
|
||||
|
||||
# y['name'] may not be a scalar
|
||||
if (np.array(y['name']).size) > 1:
|
||||
plt.ylabel('['+y['units']+']',fontsize='small')
|
||||
else:
|
||||
plt.ylabel(y['name']+' ['+y['units']+']',fontsize='small')
|
||||
|
||||
def SummaryPlot(VarDict,Xname):
|
||||
"""
|
||||
Plot every variable in VarDict.
|
||||
|
||||
This is a simple wrapper around the more generic MultiPlotN. This
|
||||
code may have problems with varDicts that store non-time series
|
||||
data. You've beeen warned.
|
||||
"""
|
||||
#Loop over elements in Dict to make sure they all have data
|
||||
plotVariables=[]
|
||||
for var in VarDict.keys():
|
||||
if isinstance(VarDict[var], dict):
|
||||
if 'data' in VarDict[var]:
|
||||
plotVariables.append(var)
|
||||
|
||||
MultiPlotN([VarDict], Xname, plotVariables)
|
||||
|
||||
|
||||
def MultiPlot(VarDict,Xname,Items,color='b'):
|
||||
"""
|
||||
Plot variables stored in TimeSeries object 'varDict'.
|
||||
|
||||
This is a simple wrapper around the more generic MultiPlotN.
|
||||
"""
|
||||
MultiPlotN([VarDict], Xname, Items, [color],[])
|
||||
|
||||
def MultiPlot2(VarDict,VarDict2,Xname,Items,color1='b',color2='r'):
|
||||
"""
|
||||
Plot items (stored in TimeSeries objects VarDict and VarDict2)
|
||||
against one another. One sub plot for each item.
|
||||
|
||||
This is a simple wrapper around the more generic MultiPlotN.
|
||||
"""
|
||||
MultiPlotN([VarDict, VarDict2],
|
||||
Xname,
|
||||
Items,
|
||||
[color1, color2],
|
||||
[])
|
||||
|
||||
def MultiPlotN(varDicts, Xname, variables, colors = [], legendLabels=[]):
|
||||
"""
|
||||
Creates one subplot for each variable. Each subplot renders a plot
|
||||
of that variable for each varDict passed.
|
||||
|
||||
For example:
|
||||
- one varDict and 5 variables will give 5 subplots with one line each
|
||||
- 5 varDicts and one variable will give 1 subplot with 5 lines
|
||||
|
||||
Parameters:
|
||||
varDicts: List of TimeSeries data dictionaries
|
||||
Xname: key of horizontal axes label (must be defined in all varDicts)
|
||||
variables: List of keys to plot for each varDict
|
||||
colors: color of each line to be drawn
|
||||
legendLabels: Display a legend on the plot
|
||||
"""
|
||||
nSubplots = len(variables)
|
||||
|
||||
# Set default colors (all blue)
|
||||
if not colors:
|
||||
for d in varDicts:
|
||||
colors.append('b')
|
||||
|
||||
# Need to declare these here for proper scope:
|
||||
axes=None
|
||||
ax=None
|
||||
|
||||
for plotIndex, variable in enumerate(variables):
|
||||
# Sharing the x-axes applies the same zoom to all subplots when
|
||||
# user interacts with a single subplot.
|
||||
if plotIndex == 0:
|
||||
axes = plt.subplot(nSubplots, 1, plotIndex+1)
|
||||
ax=axes
|
||||
else:
|
||||
ax = plt.subplot(nSubplots, 1, plotIndex+1, sharex=axes)
|
||||
|
||||
# Turn off x-axis to prevent pointillism problem with upper subplots.
|
||||
#ax.xaxis.set_visible(False)
|
||||
|
||||
# Alternate vertical axes
|
||||
if plotIndex%2 == 0:
|
||||
#ax.yaxis.tick_left()
|
||||
ax.yaxis.set_ticks_position('left')
|
||||
ax.yaxis.set_label_position('left')
|
||||
else:
|
||||
#ax.yaxis.tick_right()
|
||||
ax.yaxis.set_ticks_position('right')
|
||||
ax.yaxis.set_label_position('right')
|
||||
|
||||
# Fill in subplot data
|
||||
for (idx, data) in enumerate(varDicts):
|
||||
if plotIndex < nSubplots-1:
|
||||
BasicPlot(data, Xname, variable, Xlabel=False, color=colors[idx])
|
||||
|
||||
# remove xticklabels from all but bottom subplot...it seems like
|
||||
# someone was attempting something similar with ax.xaxis.set_visible(False)
|
||||
# in the past, then commented this out; might be worth asking why -EJR 2/2014
|
||||
plt.setp(ax.get_xticklabels(), visible=False)
|
||||
else:
|
||||
BasicPlot(data, Xname, variable, Xlabel=True, color=colors[idx])
|
||||
|
||||
plt.subplots_adjust(hspace=0)
|
||||
#ax.xaxis.set_visible(True)
|
||||
|
||||
plt.subplot(nSubplots, 1, 1)
|
||||
if legendLabels:
|
||||
plt.legend(legendLabels, loc='best')
|
||||
|
||||
def swQuickPlot(UT,D,Temp,Vx,Vy,Vz,Bx,By,Bz,SYMH,interped,fname,
|
||||
xBS=None,yBS=None,zBS=None,
|
||||
t0fmt='%Y-%m-%d %H:%M:%S',
|
||||
utfmt='%H:%M\n%Y-%m%d',
|
||||
title="Solar Wind",
|
||||
doTrim=True,doEps=False,returnAxs=False):
|
||||
"""
|
||||
Plot solar wind n,T, dyn p, V, B and sym/h over time period specified by the user.
|
||||
|
||||
"""
|
||||
|
||||
utall = []
|
||||
for n in range(len(UT)):
|
||||
utall.append(datetime.datetime.strptime(UT[n].decode('utf-8'),t0fmt))
|
||||
|
||||
# constants
|
||||
gamma = 5/3.0
|
||||
mp = 1.67e-27 #Proton mass [kg]w
|
||||
|
||||
# calculating the solar wind dynamic pressure
|
||||
Vmag = np.sqrt(Vx**2+Vy**2+Vz**2)
|
||||
Pram = mp*D*Vmag**2*1.0e15 # nPa
|
||||
|
||||
#Setup figure
|
||||
fSz = (10,14)
|
||||
if xBS is None:
|
||||
Nr = 6
|
||||
else:
|
||||
Nr = 7
|
||||
Nc = 1
|
||||
clrs = ['#7570b3','#1b9e77','#d95f02','black'] # from colorbrewer2.org for colorblind safe
|
||||
|
||||
fig = plt.figure(figsize=fSz)
|
||||
|
||||
gs = gridspec.GridSpec(Nr,Nc,hspace=0.05,wspace=0.05)
|
||||
|
||||
ax11 = fig.add_subplot(gs[0,0])
|
||||
ax12 = fig.add_subplot(gs[3,0])
|
||||
ax21 = fig.add_subplot(gs[1,0])
|
||||
ax22 = fig.add_subplot(gs[4,0])
|
||||
ax31 = fig.add_subplot(gs[2,0])
|
||||
if xBS is None:
|
||||
ax32 = fig.add_subplot(gs[5,0])
|
||||
else:
|
||||
ax32 = fig.add_subplot(gs[6,0])
|
||||
ax41 = fig.add_subplot(gs[5,0])
|
||||
|
||||
smlabel = ['SM-X','SM-Y','SM-Z']
|
||||
xvec = np.zeros((len(D),3))+1e9
|
||||
|
||||
fig.suptitle(title,y=0.92,fontsize=14)
|
||||
Dlim=np.max(D)-np.min(D)
|
||||
ax11.plot(utall,D,color=clrs[3])
|
||||
for i in range(3):
|
||||
ax11.plot(utall,xvec[:,i],linewidth=4,label=smlabel[i],color=clrs[i])
|
||||
kv.SetAxLabs(ax11,"","n [cm^-3]",doBot=True,doLeft=True)
|
||||
ax11.set_ylim(np.min(D)-0.05*Dlim,np.max(D)+0.05*Dlim)
|
||||
ax11.tick_params(axis="x",direction="in")
|
||||
ax11.fill_between(utall, 0, 1, where=interped, alpha=0.4, transform=ax11.get_xaxis_transform())
|
||||
plt.setp(ax11.get_xticklabels(),visible=False)
|
||||
ax11.legend(ncol=len(smlabel), bbox_to_anchor=(0.5,1),loc='lower center', fontsize='small')
|
||||
|
||||
TScl = 1.0e-6
|
||||
ax21.plot(utall,Temp*TScl,color=clrs[3])
|
||||
kv.SetAxLabs(ax21,"","T [MK]",doBot=True,doLeft=False)
|
||||
ax21.tick_params(axis="x",direction="in")
|
||||
ax21.fill_between(utall, 0, 1, where=interped, alpha=0.4, transform=ax21.get_xaxis_transform())
|
||||
plt.setp(ax21.get_xticklabels(),visible=False)
|
||||
|
||||
ax31.plot(utall,Pram,color=clrs[3])
|
||||
ax31.xaxis_date()
|
||||
kv.SetAxLabs(ax31,"","Dynamic P [nPa]",doBot=True,doLeft=True)
|
||||
ax31.tick_params(axis="x",direction="in")
|
||||
ax31.fill_between(utall, 0, 1, where=interped, alpha=0.4, transform=ax31.get_xaxis_transform())
|
||||
plt.setp(ax31.get_xticklabels(),visible=False)
|
||||
|
||||
vScl = 1.0e-3
|
||||
secax12 = ax12.twinx()
|
||||
ax12.plot(utall,Vx*vScl,color=clrs[0],linewidth=0.95)
|
||||
secax12.plot(utall,Vy*vScl,color=clrs[1],linewidth=0.95)
|
||||
secax12.plot(utall,Vz*vScl,color=clrs[2],linewidth=0.95)
|
||||
secax12.set_ylabel('Vy,z [km/s]')
|
||||
kv.SetAxLabs(ax12,"","Vx [km/s]",doBot=True,doLeft=True)
|
||||
ax12.tick_params(axis="x",direction="in")
|
||||
ax12.fill_between(utall, 0, 1, where=interped, alpha=0.4, transform=ax12.get_xaxis_transform())
|
||||
plt.setp(ax12.get_xticklabels(),visible=False)
|
||||
|
||||
ax22.plot(utall,Bx,color=clrs[0],linewidth=0.95)
|
||||
ax22.plot(utall,By,color=clrs[1],linewidth=0.95)
|
||||
ax22.plot(utall,Bz,color=clrs[2],linewidth=0.95)
|
||||
ax22.axhline(y=0.0, color='black', linestyle='--',alpha=0.6,linewidth=0.9)
|
||||
kv.SetAxLabs(ax22,"","B [nT]",doBot=True,doLeft=False)
|
||||
ax22.tick_params(axis="x",direction="in")
|
||||
ax22.fill_between(utall, 0, 1, where=interped, alpha=0.4, transform=ax22.get_xaxis_transform())
|
||||
plt.setp(ax22.get_xticklabels(),visible=False)
|
||||
|
||||
if xBS is not None:
|
||||
ax41.plot(utall,xBS,color=clrs[0],linewidth=0.95)
|
||||
ax41.plot(utall,yBS,color=clrs[1],linewidth=0.95)
|
||||
ax41.plot(utall,zBS,color=clrs[2],linewidth=0.95)
|
||||
ax41.axhline(y=0.0, color='black', linestyle='--',alpha=0.6,linewidth=0.9)
|
||||
kv.SetAxLabs(ax41,"","BowS [RE]",doBot=True,doLeft=False)
|
||||
ax41.tick_params(axis="x",direction="in")
|
||||
ax41.fill_between(utall, 0, 1, where=interped, alpha=0.4, transform=ax41.get_xaxis_transform())
|
||||
plt.setp(ax41.get_xticklabels(),visible=False)
|
||||
|
||||
ax32.plot(utall,SYMH,color=clrs[3])
|
||||
ax32.axhline(y=0.0, color='black', linestyle='--',alpha=0.6,linewidth=0.9)
|
||||
ax32.fill_between(utall, 0, 1, where=interped, alpha=0.4, transform=ax32.get_xaxis_transform())
|
||||
ax32.xaxis_date()
|
||||
xfmt = dates.DateFormatter(utfmt)
|
||||
ax32.xaxis.set_major_formatter(xfmt)
|
||||
kv.SetAxLabs(ax32,"UT","SYM/H [nT]",doBot=True,doLeft=True)
|
||||
|
||||
# Give axes back to user if they want them
|
||||
if returnAxs:
|
||||
axDict = {}
|
||||
axDict['D'] = ax11
|
||||
axDict['Temp'] = ax21
|
||||
axDict['dynP'] = ax31
|
||||
axDict['V'] = ax12
|
||||
axDict['B'] = ax22
|
||||
axDict['symh'] = ax32
|
||||
if xBS is not None:
|
||||
axDict['BowS'] = ax41
|
||||
|
||||
return axDict
|
||||
|
||||
# Otherwise, save the figure and leave
|
||||
kv.savePic(fname,doEps=doEps,doTrim=doTrim)
|
||||
plt.close('all')
|
||||
|
||||
Some files were not shown because too many files have changed in this diff Show More
Reference in New Issue
Block a user