CoolProp
4.2.5
An open-source fluid property and humid air property database
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Term in the ideal-gas specific heat equation that is constant. More...
#include <Helmholtz.h>
Public Member Functions | |
phi0_cp0_constant (double c, double Tc, double T0) | |
Constructor with just a single double value. More... | |
~phi0_cp0_constant () | |
Destructor. More... | |
void | to_json (rapidjson::Value &el, rapidjson::Document &doc) |
double | base (double tau, double delta) |
double | dTau (double tau, double delta) |
double | dTau2 (double tau, double delta) |
double | dTau3 (double tau, double delta) |
double | dDelta (double tau, double delta) |
double | dDelta2 (double tau, double delta) |
double | dDelta2_dTau (double tau, double delta) |
double | dDelta_dTau (double tau, double delta) |
double | dDelta_dTau2 (double tau, double delta) |
double | dDelta3 (double tau, double delta) |
Public Member Functions inherited from phi_BC | |
phi_BC () | |
virtual | ~phi_BC () |
Term in the ideal-gas specific heat equation that is constant.
Definition at line 792 of file Helmholtz.h.
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inline |
Constructor with just a single double value.
Definition at line 812 of file Helmholtz.h.
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inline |
Destructor.
Definition at line 815 of file Helmholtz.h.
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inlinevirtual |
Returns the base, non-dimensional, Helmholtz energy term (no derivatives) [-]
tau | Reciprocal reduced temperature where tau=Tc/T |
delta | Reduced pressure where delta = rho / rhoc |
Implements phi_BC.
Definition at line 826 of file Helmholtz.h.
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inlinevirtual |
Returns the first partial derivative of Helmholtz energy term with respect to delta [-]
tau | Reciprocal reduced temperature where tau=Tc / T |
delta | Reduced pressure where delta = rho / rhoc |
Implements phi_BC.
Definition at line 841 of file Helmholtz.h.
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inlinevirtual |
Returns the second partial derivative of Helmholtz energy term with respect to delta [-]
tau | Reciprocal reduced temperature where tau=Tc / T |
delta | Reduced pressure where delta = rho / rhoc |
Implements phi_BC.
Definition at line 842 of file Helmholtz.h.
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inlinevirtual |
Returns the third mixed partial derivative (delta2,dtau1) of Helmholtz energy term with respect to delta and tau [-]
tau | Reciprocal reduced temperature where tau=Tc / T |
delta | Reduced pressure where delta = rho / rhoc |
Implements phi_BC.
Definition at line 843 of file Helmholtz.h.
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inlinevirtual |
Returns the third partial derivative of Helmholtz energy term with respect to delta [-]
tau | Reciprocal reduced temperature where tau=Tc / T |
delta | Reduced pressure where delta = rho / rhoc |
Implements phi_BC.
Definition at line 846 of file Helmholtz.h.
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inlinevirtual |
Returns the second mixed partial derivative (delta1,dtau1) of Helmholtz energy term with respect to delta and tau [-]
tau | Reciprocal reduced temperature where tau=Tc / T |
delta | Reduced pressure where delta = rho / rhoc |
Implements phi_BC.
Definition at line 844 of file Helmholtz.h.
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inlinevirtual |
Returns the third mixed partial derivative (delta1,dtau2) of Helmholtz energy term with respect to delta and tau [-]
tau | Reciprocal reduced temperature where tau=Tc / T |
delta | Reduced pressure where delta = rho / rhoc |
Implements phi_BC.
Definition at line 845 of file Helmholtz.h.
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inlinevirtual |
Returns the first partial derivative of Helmholtz energy term with respect to tau [-]
tau | Reciprocal reduced temperature where tau=Tc/T |
delta | Reduced pressure where delta = rho / rhoc |
Implements phi_BC.
Definition at line 829 of file Helmholtz.h.
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inlinevirtual |
Returns the second partial derivative of Helmholtz energy term with respect to tau [-]
tau | Reciprocal reduced temperature where tau=Tc/T |
delta | Reduced pressure where delta = rho / rhoc |
Implements phi_BC.
Definition at line 833 of file Helmholtz.h.
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inlinevirtual |
Returns the third partial derivative of Helmholtz energy term with respect to tau [-]
tau | Reciprocal reduced temperature where tau=Tc / T |
delta | Reduced pressure where delta = rho / rhoc |
Implements phi_BC.
Definition at line 837 of file Helmholtz.h.
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inlinevirtual |
Implements phi_BC.
Definition at line 817 of file Helmholtz.h.