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<Startup-Code startupcode="restart:\012\012#####################\012# Set up interface\012#####################\012\012DocumentTools:-SetProperty(pressure_ta, editable, false):\012DocumentTools:-SetProperty(pressure_ta ,showBorders, false):\012\012DocumentTools:-SetProperty(compressibilityFactor_ta, editable, false):\012DocumentTools:-SetProperty(compressibilityFactor_ta, showBorders, false):\012\012DocumentTools:-SetProperty(internalEnergy_ta, editable, false):\012DocumentTools:-SetProperty(internalEnergy_ta, showBorders, false):\012\012DocumentTools:-SetProperty(specificEntropy_ta, editable, false):\012DocumentTools:-SetProperty(specificEntropy_ta, showBorders, false):\012\012DocumentTools:-SetProperty(specificEnthalpy_ta, editable, false):\012DocumentTools:-SetProperty(specificEnthalpy_ta, showBorders, false):\012\012DocumentTools:-SetProperty(specificIsochoricHeatCapacity_ta, editable, false):\012DocumentTools:-SetProperty(specificIsochoricHeatCapacity_ta, showBorders, false):\012\012DocumentTools:-SetProperty(specificIsobaricHeatCapacity_ta, editable, false):\012DocumentTools:-SetProperty(specificIsobaricHeatCapacity_ta, showBorders, false):\012\012DocumentTools:-SetProperty(speedOfSound_ta, editable, false):\012DocumentTools:-SetProperty(speedOfSound_ta, showBorders, false):\012\012DocumentTools:-SetProperty(jouleThomsonCoefficient_ta, editable, false):\012DocumentTools:-SetProperty(jouleThomsonCoefficient_ta,showBorders, false):\012\012DocumentTools:-SetProperty(isothermalThrottlingCoefficient_ta, editable, false):\012DocumentTools:-SetProperty(isothermalThrottlingCoefficient_ta, showBorders, false):\012\012DocumentTools:-SetProperty(isentropicTemperaturePressureCoefficient_ta, editable, false):\012DocumentTools:-SetProperty(isentropicTemperaturePressureCoefficient_ta, showBorders, false):\012\012f := proc()\012\012uses DocumentTools, Units[Standard]:\012\012global T__c;\012\012#####################\012# Input data\012#####################\012\012T := DocumentTools:-Do(%temperature_ta)*Unit(K):\012rho := DocumentTools:-Do(%density_ta)*Unit('kg'/'m'^3):\012\012#T :=647*Unit('K'):\012#rho := 358*Unit('kg'/'m'^3):\012\012#####################\012# Formulation reference values\012#####################\012\012T__c := 647.096*Unit('K'):\012rho__c := 322*Unit('kg'/'m'^3):\012R := 461.51805*Unit('J'/('kg'*'K')):\012\012#####################\012# Dimensionless input parameters\012#####################\012\012tau1 := T__c/T:\012delta1 := rho/rho__c:\012\012#####################\012# Dimensionless Helmholtz Free Energy and it's derivatives\012#####################\012\012# The ideal-gas part of the dimensionless Helmholtz free energy\012# Coefficients from Table 1[1] \012\012I = Vector[column](8, [1, 2, 3, 4, 5, 6, 7, 8]):\012n0 := Vector[column](8, [-8.3204464837497, 6.6832105275932, 3.00632, 0.12436e-1, .97315, 1.2795, .96956, .24873]):\012gamma0 := Vector[column](8, [&quot;-&quot;, &quot;-&quot;, &quot;-&quot;, 1.28728967, 3.53734222, 7.74073708, 9.24437796, 27.5075105]):\012\012#####################\012# The ideal-gas part of the dimensionless Helmholtz free energy\012#####################\012\012phi1[0] := ln(delta1)+n0[1]+n0[2]*tau1+n0[3]*ln(tau1)+add(n0[i]*ln(1-exp(-gamma0[i]*tau1)), i = 4 .. 8):\012\012#####################\012# The dimensionless Helmholtz of  ideal-gas part of the dimensionless Helmholtz free energy\012#####################\012\012`&amp;phi;__0_&amp;delta;` := 1/delta1;\012`&amp;phi;__0_&amp;delta;&amp;delta;` := -1/delta1^2;\012`&amp;phi;__0_&amp;tau;` := n0[2]+n0[3]/tau1+add(n0[i]*gamma0[i]*(1/(1-exp(-gamma0[i]*tau1))-1), i = 4 .. 8);\012`&amp;phi;__0_&amp;tau;&amp;tau;` := -n0[3]/tau1^2-add(n0[i]*gamma0[i]^2*exp(-gamma0[i]*tau1)/(1-exp(-gamma0[i]*tau1))^2, i = 4 .. 8);\012`&amp;phi;__0_&amp;delta;&amp;tau;` := 0;\012\012\012#####################\012# The residual part of the dimensionless Helmholtz free energy\012#####################\012\012# Coefficients from Table 2[1] \012\012i := [1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56]:\012c := [&quot;-&quot;, &quot;-&quot;, &quot;-&quot;, &quot;-&quot;, &quot;-&quot;, &quot;-&quot;, &quot;-&quot;, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 2, 3, 3, 3, 3, 4, 6, 6, 6, 6, &quot;-&quot;, &quot;-&quot;, &quot;-&quot;, 28, 32]:\012d := [1, 1, 1, 2, 2, 3, 4, 1, 1, 1, 2, 2, 3, 4, 4, 5, 7, 9, 10, 11, 13, 15, 1, 2, 2, 2, 3, 4, 4, 4, 5, 6, 6, 7, 9, 9, 9, 9, 9, 10, 10, 12, 3, 4, 4, 5, 14, 3, 6, 6, 6, 3, 3, 3]:\012t := [-.5, .875, 1, .5, .75, .375, 1, 4, 6, 12, 1, 5, 4, 2, 13, 9, 3, 4, 11, 4, 13, 1, 7, 1, 9, 10, 10, 3, 7, 10, 10, 6, 10, 10, 1, 2, 3, 4, 8, 6, 9, 8, 16, 22, 23, 23, 10, 50, 44, 46, 50, 0, 1, 4]:\012n := [0.12533547935523e-1, 7.8957634722828, -8.7803203303561, .31802509345418, -.26145533859358, -7.8199751687981*10^(-3), 8.8089493102134*10^(-3), -.66856572307965, .20433810950965, -6.621260503968699*10^(-5), -.19232721156002, -.25709043003438, .16074868486251, -0.40092828925807e-1, 3.9343422603254004*10^(-7), -7.5941377088144*10^(-6), 5.6250979351888*10^(-4), -1.5608652257134996*10^(-5), 1.1537996422951*10^(-9), 3.6582165144204004*10^(-7), -1.3251180074668*10^(-12), -6.263958691245399*10^(-10), -.10793600908932, 0.17611491008752e-1, .22132295167546, -.40247669763528, .58083399985759, 4.9969146990806*10^(-3), -0.31358700712549e-1, -.74315929710341, .4780732991548, 0.20527940895948e-1, -.13636435110343, 0.14180634400617e-1, 8.3326504880713*10^(-3), -0.29052336009585e-1, 0.38615085574206e-1, -0.20393486513704e-1, -1.6554050063734*10^(-3), 1.9955571979541*10^(-3), 1.5870308324156999*10^(-4), -1.6388568342529999*10^(-5), 0.43613615723811e-1, 0.34994005463765e-1, -0.76788197844621e-1, 0.22446277332006e-1, -6.268971041468499*10^(-5), -5.5711118565644995*10^(-10), -.19905718354408, .31777497330738, -.11841182425981, -31.306260323435, 31.546140237781, -2.5213154341695*10^3, -.14874640856724, .31806110878444]:\012D1[55] := 700:\012D1[56] := 800:\012b[55] := .85:\012b[56] := .95:\012a[55] := 3.5:\012a[56] := 3.5:\012B[55] := .2:\012B[56] := .2:\012C[55] := 28:\012C[56] := 32:\012A[55] := .32:\012A[56] := .32:\012n[55] := -.14874640856724:\012n[56] := .31806110878444:\012beta[55] := .3:\012beta[56] := .3:\012gamma1[52] := 1.21:\012gamma1[53] := 1.21:\012gamma1[54] := 1.25:\012beta[52] := 150:\012beta[53] := 150:\012beta[54] := 250:\012alpha[52] := 20:\012alpha[53] := 20:\012alpha[54] := 20:\012varepsilon[52] := 1:\012varepsilon[53] := 1:\012varepsilon[54] := 1:\012\012#####################\012# Additional values from Table [5] in [1] for further calculations of residual part of the dimensionless Helmholtz free energy and derivatives\012#####################\012\012theta[55] := 1-tau1+A[55]*((delta1-1)^2)^(1/(2*beta[55])):\012theta[56] := 1-tau1+A[56]*((delta1-1)^2)^(1/(2*beta[56])):\012psi[55] := exp(-C[55]*(delta1-1)^2-D1[55]*(tau1-1)^2):\012psi[56] := exp(-C[56]*(delta1-1)^2-D1[56]*(tau1-1)^2):\012Delta[55] := theta[55]^2+B[55]*((delta1-1)^2)^a[55]:\012Delta[56] := theta[56]^2+B[56]*((delta1-1)^2)^a[56]:\012`d&amp;psi;d&amp;delta;`[55] := -2*C[55]*(delta1-1)*psi[55]:\012`d&amp;psi;d&amp;delta;`[56] := -2*C[56]*(delta1-1)*psi[56]:\012`d&amp;Delta;d&amp;delta;`[55] := (delta1-1)*(2*A[55]*theta[55]*((delta1-1)^2)^(1/(2*beta[55])-1)/beta[55]+2*B[55]*a[55]*((delta1-1)^2)^(a[55]-1)):\012`d&amp;Delta;d&amp;delta;`[56] := (delta1-1)*(2*A[56]*theta[56]*((delta1-1)^2)^(1/(2*beta[56])-1)/beta[56]+2*B[56]*a[56]*((delta1-1)^2)^(a[56]-1)):\012`d&amp;Delta;bd&amp;delta;`[55] := b[55]*Delta[55]^(b[55]-1)*`d&amp;Delta;d&amp;delta;`[55]:\012`d&amp;Delta;bd&amp;delta;`[56] := b[56]*Delta[56]^(b[56]-1)*`d&amp;Delta;d&amp;delta;`[56]:\012`d2&amp;psi;d&amp;delta;2`[55] := ((2*C[55]*(delta1-1)^2-1)*2)*C[55]*psi[55]:\012`d2&amp;psi;d&amp;delta;2`[56] := ((2*C[56]*(delta1-1)^2-1)*2)*C[56]*psi[56]:\012`d2&amp;Delta;d&amp;delta;2`[55] := `d&amp;Delta;d&amp;delta;`[55]/(delta1-1)+(delta1-1)^2*(4*B[55]*a[55]*(a[55]-1)*((delta1-1)^2)^(a[55]-2)+2.*A[55]^2*(((delta1-1)^2)^(1/(2.*beta[55])-1))^2/beta[55]^2+4*A[55]*theta[55]*(1/(2.*beta[55])-1)*((delta1-1)^2)^(1/(2.*beta[55])-2)/beta[55]):\012`d2&amp;Delta;d&amp;delta;2`[56] := `d&amp;Delta;d&amp;delta;`[56]/(delta1-1)+(delta1-1)^2*(4*B[56]*a[56]*(a[56]-1)*((delta1-1)^2)^(a[56]-2)+2.*A[56]^2*(((delta1-1)^2)^(1/(2.*beta[56])-1))^2/beta[56]^2+4*A[56]*theta[56]*(1/(2.*beta[56])-1)*((delta1-1)^2)^(1/(2.*beta[56])-2)/beta[56]):\012`d2&amp;Delta;bd&amp;delta;2`[55] := b[55]*(Delta[55]^(b[55]-1)*`d2&amp;Delta;d&amp;delta;2`[55]+(b[55]-1)*Delta[55]^(b[55]-2)*`d&amp;Delta;d&amp;delta;`[55]^2):\012`d2&amp;Delta;bd&amp;delta;2`[56] := b[56]*(Delta[56]^(b[56]-1)*`d2&amp;Delta;d&amp;delta;2`[56]+(b[56]-1)*Delta[56]^(b[56]-2)*`d&amp;Delta;d&amp;delta;`[56]^2):\012`d&amp;Delta;bd&amp;tau;`[55] := -2*theta[55]*b[55]*Delta[55]^(b[55]-1):\012`d&amp;Delta;bd&amp;tau;`[56] := -2*theta[56]*b[56]*Delta[56]^(b[56]-1):\012`d&amp;psi;d&amp;tau;`[55] := -2*D1[55]*(tau1-1)*psi[55]:\012`d&amp;psi;d&amp;tau;`[56] := -2*D1[56]*(tau1-1)*psi[56]:\012`d2&amp;psi;d&amp;tau;2`[55] := ((2*D1[55]*(tau1-1)^2-1)*2)*D1[55]*psi[55]:\012`d2&amp;psi;d&amp;tau;2`[56] := ((2*D1[56]*(tau1-1)^2-1)*2)*D1[56]*psi[56]:\012`d2&amp;Delta;bd&amp;tau;2`[55] := 2*b[55]*Delta[55]^(b[55]-1)+4*theta[55]^2*b[55]*(b[55]-1)*Delta[55]^(b[55]-2):\012`d2&amp;Delta;bd&amp;tau;2`[56] := 2*b[56]*Delta[56]^(b[56]-1)+4*theta[56]^2*b[56]*(b[56]-1)*Delta[56]^(b[56]-2):\012`d2&amp;psi;d&amp;delta;d&amp;tau;`[55] := 4*C[55]*D1[55]*(delta1-1)*(tau1-1)*psi[55]:\012`d2&amp;psi;d&amp;delta;d&amp;tau;`[56] := 4*C[56]*D1[56]*(delta1-1)*(tau1-1)*psi[56]:\012`d2&amp;Delta;bd&amp;delta;d&amp;tau;`[55] := -2*A[55]*b[55]*Delta[55]^(b[55]-1)*(delta1-1)*((delta1-1)^2)^(1/(2*beta[55])-1)/beta[55]-2.*theta[55]*b[55]*(b[55]-1)*Delta[55]^(b[55]-2)*`d&amp;Delta;d&amp;delta;`[55]:\012`d2&amp;Delta;bd&amp;delta;d&amp;tau;`[56] := -2*A[56]*b[56]*Delta[56]^(b[56]-1)*(delta1-1)*((delta1-1)^2)^(1/(2*beta[56])-1)/beta[56]-2.*theta[56]*b[56]*(b[56]-1)*Delta[56]^(b[56]-2)*`d&amp;Delta;d&amp;delta;`[56]:\012\012#####################\012# The residual part of the dimensionless Helmholtz free energy\012#####################\012phi1[r] := add(n[i]*delta1^d[i]*tau1^t[i], i = 1 .. 7)+add(n[i]*delta1^d[i]*tau1^t[i]*exp(-delta1^c[i]), i = 8 .. 51)+add(n[i]*delta1^d[i]*tau1^t[i]*exp(-alpha[i]*(delta1-varepsilon[i])^2-beta[i]*(tau1-gamma1[i])^2), i = 52 .. 54)+add(n[i]*Delta[i]^b[i]*delta1*psi[i], i = 55 .. 56):\012\012#####################\012# The derivatives of residual part of the dimensionless Helmholtz free energy\012#####################\012\012`&amp;phi;__r_&amp;delta;` := add(n[i]*d[i]*delta1^(d[i]-1)*tau1^t[i], i = 1 .. 7)+add(n[i]*exp(-delta1^c[i])*delta1^(d[i]-1)*tau1^t[i]*(d[i]-c[i]*delta1^c[i]), i = 8 .. 51)+add(n[i]*delta1^d[i]*tau1^t[i]*exp(-alpha[i]*(delta1-varepsilon[i])^2-beta[i]*(tau1-gamma1[i])^2)*(d[i]/delta1-2*alpha[i]*(delta1-varepsilon[i])), i = 52 .. 54)+add(n[i]*(Delta[i]^b[i]*(delta1*`d&amp;psi;d&amp;delta;`[i]+psi[i])+`d&amp;Delta;bd&amp;delta;`[i]*delta1*psi[i]), i = 55 .. 56);\012evalf(`&amp;phi;__r_&amp;delta;`);\012`&amp;phi;__r_&amp;delta;&amp;delta;` := add(n[i]*d[i]*(d[i]-1)*delta1^(d[i]-2)*tau1^t[i], i = 1 .. 7)+add(n[i]*exp(-delta1^c[i])*delta1^(d[i]-2)*tau1^t[i]*((d[i]-c[i]*delta1^c[i])*(d[i]-1-c[i]*delta1^c[i])-c[i]^2*delta1^c[i]), i = 8 .. 51)+add(n[i]*tau1^t[i]*exp(-alpha[i]*(delta1-varepsilon[i])^2-beta[i]*(tau1-gamma1[i])^2)*(-2*alpha[i]*delta1^d[i]+4*alpha[i]^2*delta1^d[i]*(delta1-varepsilon[i])^2-4*d[i]*alpha[i]*delta1^(d[i]-1)*(delta1-varepsilon[i])+d[i]*(d[i]-1)*delta1^(d[i]-2)), i = 52 .. 54)+add(n[i]*(Delta[i]^b[i]*(delta1*`d2&amp;psi;d&amp;delta;2`[i]+2*`d&amp;psi;d&amp;delta;`[i])+2*`d&amp;Delta;bd&amp;delta;`[i]*(delta1*`d&amp;psi;d&amp;delta;`[i]+psi[i])+`d2&amp;Delta;bd&amp;delta;2`[i]*delta1*psi[i]), i = 55 .. 56);\012evalf(`&amp;phi;__r_&amp;delta;&amp;delta;`);\012\012`&amp;phi;__r_&amp;tau;` := add(n[i]*t[i]*delta1^d[i]*tau1^(t[i]-1), i = 1 .. 7)+add(n[i]*t[i]*delta1^d[i]*tau1^(t[i]-1)*exp(-delta1^c[i]), i = 8 .. 51)+add(n[i]*delta1^d[i]*tau1^t[i]*exp(-alpha[i]*(delta1-varepsilon[i])^2-beta[i]*(tau1-gamma1[i])^2)*(t[i]/tau1-2*beta[i]*(tau1-gamma1[i])), i = 52 .. 54)+add(n[i]*delta1*(`d&amp;Delta;bd&amp;tau;`[i]*psi[i]+Delta[i]^b[i]*`d&amp;psi;d&amp;tau;`[i]), i = 55 .. 56);\012evalf(`&amp;phi;__r_&amp;tau;`);\012`&amp;phi;__r_&amp;tau;&amp;tau;` := add(n[i]*t[i]*(t[i]-1)*delta1^d[i]*tau1^(t[i]-2), i = 1 .. 7)+add(n[i]*t[i]*(t[i]-1)*delta1^d[i]*tau1^(t[i]-2)*exp(-delta1^c[i]), i = 8 .. 51)+add(n[i]*delta1^d[i]*tau1^t[i]*exp(-alpha[i]*(delta1-varepsilon[i])^2-beta[i]*(tau1-gamma1[i])^2)*((t[i]/tau1-2*beta[i]*(tau1-gamma1[i]))^2-t[i]/tau1^2-2*beta[i]), i = 52 .. 54)+add(n[i]*delta1*(`d2&amp;Delta;bd&amp;tau;2`[i]*psi[i]+2*`d&amp;Delta;bd&amp;tau;`[i]*`d&amp;psi;d&amp;tau;`[i]+Delta[i]^b[i]*`d2&amp;psi;d&amp;tau;2`[i]), i = 55 .. 56);\012evalf(`&amp;phi;__r_&amp;tau;&amp;tau;`);\012`&amp;phi;__r_&amp;delta;&amp;tau;` := add(n[i]*d[i]*t[i]*delta1^(d[i]-1)*tau1^(t[i]-1), i = 1 .. 7)+add(n[i]*t[i]*delta1^(d[i]-1)*tau1^(t[i]-1)*(d[i]-c[i]*delta1^c[i])*exp(-delta1^c[i]), i = 8 .. 51)+add(n[i]*delta1^d[i]*tau1^t[i]*exp(-alpha[i]*(delta1-varepsilon[i])^2-beta[i]*(tau1-gamma1[i])^2)*(d[i]/delta1-2*alpha[i]*(delta1-varepsilon[i]))*(t[i]/tau1-2*beta[i]*(tau1-gamma1[i])), i = 52 .. 54)+add(n[i]*(Delta[i]^b[i]*(delta1*`d2&amp;psi;d&amp;delta;d&amp;tau;`[i]+`d&amp;psi;d&amp;tau;`[i])+delta1*`d&amp;Delta;bd&amp;delta;`[i]*`d&amp;psi;d&amp;tau;`[i]+`d&amp;Delta;bd&amp;tau;`[i]*(delta1*`d&amp;psi;d&amp;delta;`[i]+psi[i])+`d2&amp;Delta;bd&amp;delta;d&amp;tau;`[i]*delta1*psi[i]), i = 55 .. 56);\012evalf(`&amp;phi;__r_&amp;delta;&amp;tau;`);\012\012#####################\012# The derivatives of residual part of the dimensionless Helmholtz free energy\012#####################\012\012phi := evalf(phi1[0])+evalf(phi1[r]):\012`&amp;phi;__&amp;delta;` := evalf(`&amp;phi;__0_&amp;delta;`)+evalf(`&amp;phi;__r_&amp;delta;`):\012`&amp;phi;__&amp;delta;&amp;delta;` := evalf(`&amp;phi;__0_&amp;delta;&amp;delta;`)+evalf(`&amp;phi;__r_&amp;delta;&amp;delta;`):\012`&amp;phi;__&amp;tau;` := evalf(`&amp;phi;__0_&amp;tau;`)+evalf(`&amp;phi;__r_&amp;tau;`):\012`&amp;phi;__&amp;tau;&amp;tau;` := evalf(`&amp;phi;__0_&amp;tau;&amp;tau;`)+evalf(`&amp;phi;__r_&amp;tau;&amp;tau;`):\012`&amp;phi;__&amp;delta;&amp;tau;` := evalf(`&amp;phi;__0_&amp;delta;&amp;tau;`)+evalf(`&amp;phi;__r_&amp;delta;&amp;tau;`):\012\012#####################\012# Thermodynamic properties\012#####################\012\012# Pressure\012p := (delta1*`&amp;phi;__r_&amp;delta;`+1)*rho*R*T;\012\012# Compressibility Factor\012Z := p/(rho*R*T):\012\012# The internal energy\012u := tau1*(`&amp;phi;__0_&amp;tau;`+`&amp;phi;__r_&amp;tau;`)*R*T:\012\012# The specific entropy\012s := (tau1*(`&amp;phi;__0_&amp;tau;`+`&amp;phi;__r_&amp;tau;`)-phi1[0]-phi1[r])*R:\012\012# The specific enthalpy\012h := (1+tau1*(`&amp;phi;__0_&amp;tau;`+`&amp;phi;__r_&amp;tau;`)+`&amp;phi;__r_&amp;delta;`*delta1)*R*T:\012\012# The specific isochoric heat capacity\012c__v := -tau1^2*(`&amp;phi;__0_&amp;tau;&amp;tau;`+`&amp;phi;__r_&amp;tau;&amp;tau;`)*R:\012\012# The specific isobaric heat capacity\012c__p := (-tau1^2*(`&amp;phi;__0_&amp;tau;&amp;tau;`+`&amp;phi;__r_&amp;tau;&amp;tau;`)+(-delta1*tau1*`&amp;phi;__r_&amp;delta;&amp;tau;`+delta1*`&amp;phi;__r_&amp;delta;`+1)^2/(1+2.*`&amp;phi;__r_&amp;delta;`*delta1+delta1^2*`&amp;phi;__r_&amp;delta;&amp;delta;`))*R:\012\012# Speed of Sound\012w := sqrt(R*T*(1+2*`&amp;phi;__r_&amp;delta;`*delta1+delta1^2*`&amp;phi;__r_&amp;delta;&amp;delta;`-(-delta1*tau1*`&amp;phi;__r_&amp;delta;&amp;tau;`+delta1*`&amp;phi;__r_&amp;delta;`+1)^2/(tau1^2*(`&amp;phi;__0_&amp;tau;&amp;tau;`+`&amp;phi;__r_&amp;tau;&amp;tau;`)))):\012\012# Joule-Thomson coefficient\012mu := -(delta1^2*`&amp;phi;__r_&amp;delta;&amp;delta;`+delta1*tau1*`&amp;phi;__r_&amp;delta;&amp;tau;`+delta1*`&amp;phi;__r_&amp;delta;`)/(((-delta1*tau1*`&amp;phi;__r_&amp;delta;&amp;tau;`+delta1*`&amp;phi;__r_&amp;delta;`+1)^2-tau1^2*(`&amp;phi;__0_&amp;tau;&amp;tau;`+`&amp;phi;__r_&amp;tau;&amp;tau;`)*(delta1^2*`&amp;phi;__r_&amp;delta;&amp;delta;`+2*delta1*`&amp;phi;__r_&amp;delta;`+1))*R*rho):\012\012# Isothermal throttling coefficient\012`&amp;delta;__&amp;tau;` := (1-(-delta1*tau1*`&amp;phi;__r_&amp;delta;&amp;tau;`+delta1*`&amp;phi;__r_&amp;delta;`+1)/(delta1^2*`&amp;phi;__r_&amp;delta;&amp;delta;`+2*delta1*`&amp;phi;__r_&amp;delta;`+1))/rho:\012\012#Isentropic temperature-pressure coefficient\012beta__s := (-delta1*tau1*`&amp;phi;__r_&amp;delta;&amp;tau;`+delta1*`&amp;phi;__r_&amp;delta;`+1)/(((-delta1*tau1*`&amp;phi;__r_&amp;delta;&amp;tau;`+delta1*`&amp;phi;__r_&amp;delta;`+1)^2-tau1^2*(`&amp;phi;__0_&amp;tau;&amp;tau;`+`&amp;phi;__r_&amp;tau;&amp;tau;`)*(delta1^2*`&amp;phi;__r_&amp;delta;&amp;delta;`+2*delta1*`&amp;phi;__r_&amp;delta;`+1))*R*rho):\012\012######################\012# Write results to interface\012######################\012\012SetProperty(pressure_ta ,value, convert(convert(evalf(p),units,'MPa'),unit_free)):\012SetProperty(compressibilityFactor_ta, value, evalf(Z)):\012SetProperty(internalEnergy_ta, value, convert(convert(evalf(u), units,'kJ/kg'), unit_free)):\012SetProperty(specificEntropy_ta, value, convert(convert(evalf(s), units,'kJ/kg/K'), unit_free)):\012SetProperty(specificEnthalpy_ta, value, convert(convert(evalf(h), units,'kJ/kg'), unit_free)):\012SetProperty(specificEnthalpy_ta, value, convert(convert(evalf(h), units,'kJ/kg'), unit_free)):\012SetProperty(specificIsochoricHeatCapacity_ta, value, convert(convert(evalf(c__v), units,'kJ/kg/K'), unit_free)):\012SetProperty(specificIsobaricHeatCapacity_ta, value, convert(convert(evalf(c__p), units,'kJ/kg/K'), unit_free)):\012SetProperty(speedOfSound_ta, value, convert(convert(evalf(w), units,'m/s'), unit_free)):\012SetProperty(jouleThomsonCoefficient_ta, value, convert(convert(evalf(mu), units,'K/MPa'), unit_free)):\012SetProperty(isothermalThrottlingCoefficient_ta, value, convert(convert(evalf(`&amp;delta;__&amp;tau;`), units,'m^3/kg'), unit_free)):\012SetProperty(isentropicTemperaturePressureCoefficient_ta, value, convert(convert(evalf(beta__s), units,'K/MPa'), unit_free)):\012\012\012return phi1[0]:\012end proc:"/>
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<Input><Text-field style="Text" layout="Normal">This Maple Application was developed by Russian National Committee (RNC) of International Association for the Water and Steam(IAPWS).
This calculation page is based on the &quot;Revised Release on the IAPWS Formulation 1995 for the Thermodynamic Properties of Ordinary Water Substance for General and Scientific Use&quot; [1]
Detailed information about used equations, constants, range of validity etc is presented in PDF version of IAPWS Release which can be downloaded from IAPWS wed site</Text-field>
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<Input><Text-field style="Text" layout="Normal"><Font bold="true">Authors (and responsible persons) </Font></Text-field><Text-field style="Text" italic="true" layout="Normal"><Font italic="true">Valery Ochkov (ochkov@twt.mpei.ac.ru)
Konstantin Orlov (orlov@twt.mpei.ac.ru)
Aung Thu Ya Tun (aungthuyatun198@gmail.com)</Font></Text-field>
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<Input><Text-field style="Text" layout="Normal">Moscow Power Engineering Institute (MPEI)</Text-field><Text-field style="Text" italic="true" layout="Normal"><Font italic="true">
Samir Khan (skhan@maplesoft.com)</Font></Text-field><Text-field style="Text" layout="Normal">Maplesoft

Note that displayed last digits depends on numeric implementation of underlying formulations.
Formulation IAPWS-95 - http://iapws.org/relguide/IAPWS95-2014.pdf</Text-field>
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columnspan="1"><Text-field style="Text" layout="Normal">Temperature</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="temperature_ta" enabled="true" visible="true" visiblecharacterwidth="10" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents="647" editable="true" wrapping="true" show-border="true" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">K</Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">Density</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="density_ta" enabled="true" visible="true" visiblecharacterwidth="10" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents="358" editable="true" wrapping="true" show-border="true" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">kg m<Font superscript="true">-3</Font></Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-Button id="update_bt" caption="Update" tooltip="" pixel-width="300" pixel-height="200" enabled="true" visible="true" show-border="true" user-size="false" fontcolor="[0,0,0]"><MapleCode action="click-event-handler">f():</MapleCode></EC-Button></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"></Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[0,79,121]" rowspan="1" backgroundstyle="1" columnspan="3"><Text-field style="Heading 1" layout="Heading 1"><Font foreground="[255,255,255]">Results</Font></Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">Pressure</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="pressure_ta" enabled="true" visible="true" visiblecharacterwidth="10" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents="22.03847584" editable="false" wrapping="true" show-border="false" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">MPa</Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">Compressibility Factor</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="compressibilityFactor_ta" enabled="true" visible="true" visiblecharacterwidth="10" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents=".2061605471" editable="false" wrapping="true" show-border="false" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"></Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">Internal Energy</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="internalEnergy_ta" enabled="true" visible="true" visiblecharacterwidth="10" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents="1966.949705" editable="false" wrapping="true" show-border="false" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">kJ kg<Font superscript="true">-1</Font></Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">Specific Entropy</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="specificEntropy_ta" enabled="true" visible="true" visiblecharacterwidth="10" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents="4.320923066" editable="false" wrapping="true" show-border="false" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">kJ kg<Font superscript="true">-1</Font> K<Font superscript="true">-1</Font></Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">Specific Enthalpy</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="specificEnthalpy_ta" enabled="true" visible="true" visiblecharacterwidth="10" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents="2028.509696" editable="false" wrapping="true" show-border="false" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">kJ kg<Font superscript="true">-1</Font></Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">Specific Isochoric Heat Capacity</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="specificIsochoricHeatCapacity_ta" enabled="true" visible="true" visiblecharacterwidth="10" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents="6.183157112" editable="false" wrapping="true" show-border="false" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">kJ kg<Font superscript="true">-1</Font> K<Font superscript="true">-1</Font></Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">Specific Isobaric Heat Capacity</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="specificIsobaricHeatCapacity_ta" enabled="true" visible="true" visiblecharacterwidth="10" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents="3531.772730" editable="false" wrapping="true" show-border="false" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">kJ kg<Font superscript="true">-1</Font> K<Font superscript="true">-1</Font></Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">Speed of Sound</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="speedOfSound_ta" enabled="true" visible="true" visiblecharacterwidth="10" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents="252.1450841" editable="false" wrapping="true" show-border="false" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"> m s<Font superscript="true">-1</Font></Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">Joule-Thomson Coefficient</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="jouleThomsonCoefficient_ta" enabled="true" visible="true" visiblecharacterwidth="10" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents="3.579620812" editable="false" wrapping="true" show-border="false" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">K MPa<Font superscript="true">-1</Font></Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">Isothermal Throttling Coefficient</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="isothermalThrottlingCoefficient_ta" enabled="true" visible="true" visiblecharacterwidth="15" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents="-12.64241054" editable="false" wrapping="true" show-border="false" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">m<Font superscript="true">3</Font> kg<Font superscript="true">-1</Font></Text-field></Table-Cell></Table-Row><Table-Row align="top" separator="true"><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">Isentropic Temperature-Pressure Coefficient</Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal"><EC-TextArea id="isentropicTemperaturePressureCoefficient_ta" enabled="true" visible="true" visiblecharacterwidth="10" visiblerows="1" fontcolor="[0,0,0]" fillcolor="[255,255,255]" contents="3.580411715" editable="false" wrapping="true" show-border="false" password="false"></EC-TextArea></Text-field></Table-Cell><Table-Cell padding="5" visible="true" fillcolor="[255,255,255]" rowspan="1" backgroundstyle="0" columnspan="1"><Text-field style="Text" layout="Normal">K MPa<Font superscript="true">-1</Font></Text-field></Table-Cell></Table-Row></Table><Text-field style="Text" layout="Normal"></Text-field>
</Worksheet>