mirror of
https://github.com/CoolProp/CoolProp.git
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1
.gitignore
vendored
1
.gitignore
vendored
@@ -37,3 +37,4 @@
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/include/catch.hpp
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/build/
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/dev/hashes.json
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/include/cpversion.h
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@@ -249,5 +249,92 @@
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"rhoVtriple_units": "mol/m^3"
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}
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],
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"NAME": "R152A"
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"NAME": "R152A",
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"TRANSPORT": {
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"BibTeX": "Krauss-IJT-1996",
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"epsilon_over_k": 354.84,
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"epsilon_over_k_units": "K",
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"sigma_eta": 4.6115e-10,
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"sigma_eta_units": "m",
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"viscosity": {
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"dilute": {
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"C": 2.6695992007227643e-08,
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"a": [
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0.4425728,
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-0.5138403,
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0.1547566,
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-0.02821844,
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0.001578286
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],
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"molar_mass": 0.06605,
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"molar_mass_units": "kg/mol",
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"t": [
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0,
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1,
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2,
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3,
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4
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],
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"type": "collision_integral"
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},
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"higher_order": {
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"T_reduce": 386.411,
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"T_reduce_units": "K",
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"a": [
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-3.772282824e-06,
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2.647627488e-05,
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-1.578969e-05,
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5.52346488e-06
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],
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"d1": [
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1,
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2,
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3,
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4
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],
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"d2": [
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0
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],
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"f": [
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2.087674344e-05
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],
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"g": [
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2.91733
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],
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"gamma": [
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0,
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0,
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0,
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0
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],
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"h": [
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0
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],
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"l": [
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1,
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1,
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1,
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1
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],
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"p": [
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1
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],
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"q": [
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0
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],
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"rhomolar_reduce": 5571.536714610144,
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"rhomolar_reduce_units": "mol/m^3",
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"t1": [
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0,
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0,
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0,
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0
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],
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"t2": [
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0
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],
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"type": "modified_Batschinski_Hildebrand"
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}
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}
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}
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}
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@@ -17,8 +17,7 @@ Fluid & Reference & $\eta^0$ & $\eta^r$ \\
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Ammonia & (data) Fenghour 1995 & $\eta^0 = \dfrac{0.021357\sqrt{MT}}{\sigma^2\Game(T^*)}$\newline$\mathfrak{S}(T^*)=\exp\left(\sum_{i=0}^{4}a_i[\ln T^*]^i\right)$ & $\eta^r = B_{BV}\rho\eta^0(T) + \Delta\eta$\newline$\Delta\eta = \sum_i b_i(T)\rho^i$\\\hline
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Ethanol & Kiselev 2005 & $\eta^0 = \sum_i a_i T^{n_i}$ & $\eta^r = B_{RF}\rho\eta^0(T)+\Delta \eta$ \newline $\Delta\eta = \displaystyle\sum_{i=2}^n\displaystyle\sum_{j=0}^me_{ij}\frac{\delta^i}{\tau_j}+f_1\left(\frac{\delta}{\delta_0(\tau)-\delta}-\frac{\delta}{\delta_0(\tau)}\right)$ \newline $\delta_0(\tau)=g_2+g_3\sqrt{\tau}$\\\hline
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R404A, R410A, R507, R407 & Geller 2000 & $\eta^0 = \sum_i A_iT^i$&$\eta^r = \sum_j b_j\rho^j$ \\\hline
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R152A & (data) Krauss 1996 & $\eta^0 = \dfrac{5}{16}\sqrt{\dfrac{MkT}{1000\pi N}}\dfrac{10^{24}}{\sigma^2\Omega^*(T^*)}=\dfrac{0.2169614\sqrt{T}}{\sigma^2\Omega(T^*)}$\newline $\Omega(T^*)=\exp\left(\sum_{i=0}^{4}a_i[\ln T^*]^i\right)$ & $\dfrac{\Delta\eta}{H_c} = \displaystyle\sum_{i=1}^{4}E_i\left(\frac{\rho}{\rho_c}\right)^i + \frac{E_5}{\rho/\rho_c-E_6}+\frac{E_5}{E_6}$\\\hline
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\hline\hline
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Ethane & Friend 1991 & $\eta^0 = \dfrac{12.0085\sqrt{t}}{\Omega^{(2,2)*}(t)}$ \newline $\Omega^{(2,2)*}(t) = \left[\sum_i C_it^{(i-1)/3-1} \right]^{-1}$& $\Delta\eta = 15.977\left[\displaystyle\sum_i g_i\delta^{r_i}\tau^{s_i}\right]\left[1+\displaystyle\sum_{i=10}^{11}g_i\delta^{r_i}\tau^{s_i}\right]^{-1}$\\\hline
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SF6 & Quinones-Cisneros 2012 & $\eta^0 = \sum_i d_i T_r^{n_i}$ & FRICTION THEORY\\\hline
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@@ -44,6 +43,8 @@ Nitrogen, argon, oxygen air & (data) Lemmon and Jacobsen 2004 & $\eta^0 = \dfrac
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R134a & Huber 2003 & $\eta^0 = \dfrac{0.021357\sqrt{MT}}{\sigma^2\mathfrak{S}(T^*)}$\newline$\mathfrak{S}(T^*)=\exp\left(\sum_{i=0}^{4}a_i[\ln T^*]^i\right)$ & $\eta^r = \eta^0(T)\rho B_{RF} + \Delta\eta$\newline$\Delta\eta = c_1\delta+\left(\frac{c_2}{\tau^6}+\frac{c_3}{\tau^2}+\frac{c_4}{\sqrt{\tau}}+c_5\tau^2\right)\delta^2+c_6\delta^3+c_7\left(\frac{1}{\delta_0-\delta}-\frac{1}{\delta_0}\right)$ \newline $\delta_0(\tau)=\frac{c_{10}}{1+c_8\tau+c_9\tau^2}$\\\hline
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Dimethyl Ether & Meng 2012 & $\eta^0 = \dfrac{0.021357\sqrt{MT}}{\sigma^2\mathfrak{S}(T^*)}$\newline$\mathfrak{S}(T^*)=\exp\left(\sum_{i=0}^{4}a_i[\ln T^*]^i\right)$ & $\eta^r = \Delta\eta$\newline$\Delta\eta = \sum_{i=0}^{1}n_i\tau^{t_i}\delta^{d_i} + \sum_{i=2}^{6}n_i\tau^{t_i}\delta^{d_i}\exp(-\delta^{p_i})$\\\hline
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R123 & (data) Tanaka 1996 & $\eta^0 = \displaystyle\sum_{i}a_iT_i$ & $\eta^r = \eta^1\rho+\Delta\eta$ \newline $\eta^1 = b_0+b_1T$\newline$\Delta\eta = \frac{a_0}{\rho-\rho_0}+\frac{a_0}{\rho_0}+a_1\rho+a_2\rho^2+a_3\rho^3$\newline$\Delta\eta = \frac{a_0/\rho_c}{\delta-\delta_0}+\frac{a_0/\rho_c}{\delta_0}+a_1\rho_c\delta+a_2\rho_c^2\delta^2+a_3\rho_c^3\delta^3$\\\hline
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R152A & (data) Krauss 1996 & $\eta^0 = \dfrac{5}{16}\sqrt{\dfrac{MkT}{1000\pi N}}\dfrac{10^{24}}{\sigma^2\Omega^*(T^*)}=\dfrac{0.2169614\sqrt{T}}{\sigma^2\Omega(T^*)}$\newline $\Omega(T^*)=\exp\left(\sum_{i=0}^{4}a_i[\ln T^*]^i\right)$ & $\dfrac{\Delta\eta}{H_c} = \displaystyle\sum_{i=1}^{4}E_i\left(\frac{\rho}{\rho_c}\right)^i + \frac{E_5}{\rho/\rho_c-E_6}+\frac{E_5}{E_6}$\\\hline
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\hline\hline
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\hline\hline
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\end{tabular}
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@@ -111,11 +111,11 @@ vel("R123", "T", 265, "Dmass", 1.614, "V", 9.534e-6, 1e-3),
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vel("R123", "T", 415, "Dmass", 1079.4, "V", 121.3e-6, 1e-3),
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vel("R123", "T", 415, "Dmass", 118.9, "V", 15.82e-6, 1e-3),
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//
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//// Krauss, IJT, 1996
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//vel("R152A", "T", 242, "Dmass", 1025.5, "V", 347.3e-6, 1e-3),
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//vel("R152A", "T", 242, "Dmass", 2.4868, "V", 8.174e-6, 1e-3),
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//vel("R152A", "T", 384, "Dmass", 504.51, "V", 43.29e-6, 1e-3),
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//vel("R152A", "T", 384, "Dmass", 239.35, "V", 21.01e-6, 1e-3),
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// Krauss, IJT, 1996
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vel("R152A", "T", 242, "Dmass", 1025.5, "V", 347.3e-6, 1e-3),
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vel("R152A", "T", 242, "Dmass", 2.4868, "V", 8.174e-6, 1e-3),
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vel("R152A", "T", 384, "Dmass", 504.51, "V", 43.29e-6, 5e-3),
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vel("R152A", "T", 384, "Dmass", 239.35, "V", 21.01e-6, 10e-3),
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//
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//// Huber, JPCRD, 2008 and IAPWS
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//vel("Water", "T", 298.15, "Dmass", 998, "V", 889.735100e-6, 1e-3),
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