Cantera  3.1.0a1
PDSS_SSVol.cpp
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1 /**
2  * @file PDSS_SSVol.cpp
3  * Implementation of a pressure dependent standard state
4  * virtual function.
5  */
6 
7 // This file is part of Cantera. See License.txt in the top-level directory or
8 // at https://cantera.org/license.txt for license and copyright information.
9 
12 
13 namespace Cantera
14 {
15 
17  : TCoeff_(4, 0.0)
18 {
19 }
20 
21 void PDSS_SSVol::setVolumePolynomial(double* coeffs) {
22  for (size_t i = 0; i < 4; i++) {
23  TCoeff_[i] = coeffs[i];
24  }
26 }
27 
28 void PDSS_SSVol::setDensityPolynomial(double* coeffs) {
29  for (size_t i = 0; i < 4; i++) {
30  TCoeff_[i] = coeffs[i];
31  }
33 }
34 
35 void PDSS_SSVol::getParameters(AnyMap& eosNode) const
36 {
37  PDSS::getParameters(eosNode);
38  vector<AnyValue> data(4);
40  eosNode["model"] = "density-temperature-polynomial";
41  data[0].setQuantity(TCoeff_[0], "kg/m^3");
42  data[1].setQuantity(TCoeff_[1], "kg/m^3/K");
43  data[2].setQuantity(TCoeff_[2], "kg/m^3/K^2");
44  data[3].setQuantity(TCoeff_[3], "kg/m^3/K^3");
45  } else {
46  eosNode["model"] = "molar-volume-temperature-polynomial";
47  data[0].setQuantity(TCoeff_[0], "m^3/kmol");
48  data[1].setQuantity(TCoeff_[1], "m^3/kmol/K");
49  data[2].setQuantity(TCoeff_[2], "m^3/kmol/K^2");
50  data[3].setQuantity(TCoeff_[3], "m^3/kmol/K^3");
51  }
52  eosNode["data"] = std::move(data);
53 }
54 
56 {
58  if (m_input.hasKey("model")) {
59  const string& model = m_input["model"].asString();
60  auto& data = m_input["data"].asVector<AnyValue>(4);
61  if (model == "density-temperature-polynomial") {
62  double coeffs[] {
63  m_input.units().convert(data[0], "kg/m^3"),
64  m_input.units().convert(data[1], "kg/m^3/K"),
65  m_input.units().convert(data[2], "kg/m^3/K^2"),
66  m_input.units().convert(data[3], "kg/m^3/K^3"),
67  };
68  setDensityPolynomial(coeffs);
69  } else if (model == "molar-volume-temperature-polynomial") {
70  double coeffs[] {
71  m_input.units().convert(data[0], "m^3/kmol"),
72  m_input.units().convert(data[1], "m^3/kmol/K"),
73  m_input.units().convert(data[2], "m^3/kmol/K^2"),
74  m_input.units().convert(data[3], "m^3/kmol/K^3"),
75  };
76  setVolumePolynomial(coeffs);
77  }
78  }
79  m_minTemp = m_spthermo->minTemp();
80  m_maxTemp = m_spthermo->maxTemp();
81  m_p0 = m_spthermo->refPressure();
82 }
83 
85 {
86  double pV = m_pres * m_Vss;
87  return m_h0_RT * GasConstant * m_temp - pV;
88 }
89 
90 double PDSS_SSVol::cv_mole() const
91 {
92  return (cp_mole() - m_V0);
93 }
94 
96 {
98  m_Vss = TCoeff_[0] + m_temp * (TCoeff_[1] + m_temp * (TCoeff_[2] + m_temp * TCoeff_[3]));
99  m_V0 = m_Vss;
100  dVdT_ = TCoeff_[1] + 2.0 * m_temp * TCoeff_[2] + 3.0 * m_temp * m_temp * TCoeff_[3];
101  d2VdT2_ = 2.0 * TCoeff_[2] + 6.0 * m_temp * TCoeff_[3];
103  double dens = TCoeff_[0] + m_temp * (TCoeff_[1] + m_temp * (TCoeff_[2] + m_temp * TCoeff_[3]));
104  m_Vss = m_mw / dens;
105  m_V0 = m_Vss;
106  double dens2 = dens * dens;
107  double ddensdT = TCoeff_[1] + 2.0 * m_temp * TCoeff_[2] + 3.0 * m_temp * m_temp * TCoeff_[3];
108  double d2densdT2 = 2.0 * TCoeff_[2] + 6.0 * m_temp * TCoeff_[3];
109  dVdT_ = - m_mw / dens2 * ddensdT;
110  d2VdT2_ = 2.0 * m_mw / (dens2 * dens) * ddensdT * ddensdT - m_mw / dens2 * d2densdT2;
111  } else {
112  throw NotImplementedError("PDSS_SSVol::calcMolarVolume");
113  }
114 }
115 
117 {
118  m_pres = p;
119  double deltaP = m_pres - m_p0;
120  if (fabs(deltaP) < 1.0E-10) {
121  m_hss_RT = m_h0_RT;
122  m_sss_R = m_s0_R;
124  m_cpss_R = m_cp0_R;
125  } else {
126  double del_pRT = deltaP / (GasConstant * m_temp);
127  double sV_term = - deltaP / GasConstant * dVdT_;
128  m_hss_RT = m_h0_RT + sV_term + del_pRT * m_Vss;
129  m_sss_R = m_s0_R + sV_term;
131  m_cpss_R = m_cp0_R - m_temp * deltaP * d2VdT2_;
132  }
133 }
134 
135 void PDSS_SSVol::setTemperature(double temp)
136 {
137  m_temp = temp;
138  m_spthermo->updatePropertiesTemp(temp, &m_cp0_R, &m_h0_RT, &m_s0_R);
139  calcMolarVolume();
140  m_g0_RT = m_h0_RT - m_s0_R;
141  double deltaP = m_pres - m_p0;
142  if (fabs(deltaP) < 1.0E-10) {
143  m_hss_RT = m_h0_RT;
144  m_sss_R = m_s0_R;
146  m_cpss_R = m_cp0_R;
147  } else {
148  double del_pRT = deltaP / (GasConstant * m_temp);
149  double sV_term = - deltaP / GasConstant * dVdT_;
150  m_hss_RT = m_h0_RT + sV_term + del_pRT * m_Vss;
151  m_sss_R = m_s0_R + sV_term;
153  m_cpss_R = m_cp0_R - m_temp * deltaP * d2VdT2_;
154  }
155 }
156 
157 void PDSS_SSVol::setState_TP(double temp, double pres)
158 {
159  m_pres = pres;
160  setTemperature(temp);
161 }
162 
163 double PDSS_SSVol::satPressure(double t)
164 {
165  return 1.0E-200;
166 }
167 
168 }
Declarations for the class PDSS_SSVol (pressure dependent standard state) which handles calculations ...
Header file for a derived class of ThermoPhase that handles variable pressure standard state methods ...
A map of string keys to values whose type can vary at runtime.
Definition: AnyMap.h:427
bool hasKey(const string &key) const
Returns true if the map contains an item named key.
Definition: AnyMap.cpp:1423
const UnitSystem & units() const
Return the default units that should be used to convert stored values.
Definition: AnyMap.h:630
A wrapper for a variable whose type is determined at runtime.
Definition: AnyMap.h:86
An error indicating that an unimplemented function has been called.
Definition: ctexceptions.h:195
double m_sss_R
Standard state entropy divided by R.
Definition: PDSS.h:465
double m_cpss_R
Standard state heat capacity divided by R.
Definition: PDSS.h:464
double m_h0_RT
Reference state enthalpy divided by RT.
Definition: PDSS.h:458
double m_g0_RT
Reference state Gibbs free energy divided by RT.
Definition: PDSS.h:461
double m_s0_R
Reference state entropy divided by R.
Definition: PDSS.h:460
double m_gss_RT
Standard state Gibbs free energy divided by RT.
Definition: PDSS.h:466
double m_cp0_R
Reference state heat capacity divided by R.
Definition: PDSS.h:459
double cp_mole() const override
Return the molar const pressure heat capacity in units of J kmol-1 K-1.
Definition: PDSS.cpp:215
double m_Vss
Standard State molar volume (m^3/kmol)
Definition: PDSS.h:467
double m_hss_RT
Standard state enthalpy divided by RT.
Definition: PDSS.h:463
double m_V0
Reference state molar volume (m^3/kmol)
Definition: PDSS.h:462
void setPressure(double pres) override
Sets the pressure in the object.
Definition: PDSS_SSVol.cpp:116
void setTemperature(double temp) override
Set the internal temperature.
Definition: PDSS_SSVol.cpp:135
double dVdT_
Derivative of the volume wrt temperature.
Definition: PDSS_SSVol.h:189
void setDensityPolynomial(double *coeffs)
Set polynomial coefficients for the standard state density as a function of temperature.
Definition: PDSS_SSVol.cpp:28
void setVolumePolynomial(double *coeffs)
Set polynomial coefficients for the standard state molar volume as a function of temperature.
Definition: PDSS_SSVol.cpp:21
void initThermo() override
Initialization routine.
Definition: PDSS_SSVol.cpp:55
double cv_mole() const override
Return the molar const volume heat capacity in units of J kmol-1 K-1.
Definition: PDSS_SSVol.cpp:90
PDSS_SSVol()
Default Constructor.
Definition: PDSS_SSVol.cpp:16
void getParameters(AnyMap &eosNode) const override
Store the parameters needed to reconstruct a copy of this PDSS object.
Definition: PDSS_SSVol.cpp:35
vector< double > TCoeff_
coefficients for the temperature representation
Definition: PDSS_SSVol.h:186
double intEnergy_mole() const override
Return the molar internal Energy in units of J kmol-1.
Definition: PDSS_SSVol.cpp:84
void setState_TP(double temp, double pres) override
Set the internal temperature and pressure.
Definition: PDSS_SSVol.cpp:157
@ tpoly
This approximation is for a species with a cubic polynomial in temperature.
@ density_tpoly
This approximation is for a species where the density is expressed as a cubic polynomial in temperatu...
void calcMolarVolume()
Does the internal calculation of the volume.
Definition: PDSS_SSVol.cpp:95
double d2VdT2_
2nd derivative of the volume wrt temperature
Definition: PDSS_SSVol.h:192
SSVolume_Model volumeModel_
Enumerated data type describing the type of volume model used to calculate the standard state volume ...
Definition: PDSS_SSVol.h:183
double satPressure(double t) override
saturation pressure
Definition: PDSS_SSVol.cpp:163
virtual void initThermo()
Initialization routine.
Definition: PDSS.h:383
double m_p0
Reference state pressure of the species.
Definition: PDSS.h:404
double m_temp
Current temperature used by the PDSS object.
Definition: PDSS.h:398
shared_ptr< SpeciesThermoInterpType > m_spthermo
Pointer to the species thermodynamic property manager.
Definition: PDSS.h:421
double m_pres
State of the system - pressure.
Definition: PDSS.h:401
double m_maxTemp
Maximum temperature.
Definition: PDSS.h:410
double m_minTemp
Minimum temperature.
Definition: PDSS.h:407
double m_mw
Molecular Weight of the species.
Definition: PDSS.h:413
AnyMap m_input
Input data supplied via setParameters.
Definition: PDSS.h:417
virtual void getParameters(AnyMap &eosNode) const
Store the parameters needed to reconstruct a copy of this PDSS object.
Definition: PDSS.h:392
double convert(double value, const string &src, const string &dest) const
Convert value from the units of src to the units of dest.
Definition: Units.cpp:538
const double GasConstant
Universal Gas Constant [J/kmol/K].
Definition: ct_defs.h:120
Namespace for the Cantera kernel.
Definition: AnyMap.cpp:564