#include <Helmholtz.h>

Inheritance diagram for phi0_Planck_Einstein:

Public Member Functions
	phi0_Planck_Einstein (std::vector< double > a_in, std::vector< double > theta_in, int iStart_in, int iEnd_in)

	phi0_Planck_Einstein (double a_in[], double theta_in[], int iStart_in, int iEnd_in, int N)

	phi0_Planck_Einstein (const double a_in[], const double theta_in[], int iStart_in, int iEnd_in, int N)

	phi0_Planck_Einstein (double a_in, double theta_in)

	~phi0_Planck_Einstein ()

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 ()

Detailed Description

Definition at line 600 of file Helmholtz.h.

Constructor & Destructor Documentation

phi0_Planck_Einstein::phi0_Planck_Einstein	(	std::vector< double >	a_in,
		std::vector< double >	theta_in,
		int	iStart_in,
		int	iEnd_in
	)

inline

Definition at line 612 of file Helmholtz.h.

phi0_Planck_Einstein::phi0_Planck_Einstein	(	double	a_in[],
		double	theta_in[],
		int	iStart_in,
		int	iEnd_in,
		int	N
	)

inline

Definition at line 616 of file Helmholtz.h.

phi0_Planck_Einstein::phi0_Planck_Einstein	(	const double	a_in[],
		const double	theta_in[],
		int	iStart_in,
		int	iEnd_in,
		int	N
	)

inline

Definition at line 622 of file Helmholtz.h.

phi0_Planck_Einstein::phi0_Planck_Einstein	(	double	a_in,
		double	theta_in
	)

inline

Definition at line 629 of file Helmholtz.h.

phi0_Planck_Einstein::~phi0_Planck_Einstein ( )

inline

Definition at line 637 of file Helmholtz.h.

Member Function Documentation

double phi0_Planck_Einstein::base	(	double	tau,
		double	delta
	)

virtual

Returns the base, non-dimensional, Helmholtz energy term (no derivatives) [-]

Parameters

tau	Reciprocal reduced temperature where tau=Tc/T
delta	Reduced pressure where delta = rho / rhoc

Implements phi_BC.

Definition at line 1866 of file Helmholtz.cpp.

double phi0_Planck_Einstein::dDelta	(	double	tau,
		double	delta
	)

inlinevirtual

Returns the first partial derivative of Helmholtz energy term with respect to delta [-]

Parameters

tau	Reciprocal reduced temperature where tau=Tc / T
delta	Reduced pressure where delta = rho / rhoc

Implements phi_BC.

Definition at line 646 of file Helmholtz.h.

double phi0_Planck_Einstein::dDelta2	(	double	tau,
		double	delta
	)

inlinevirtual

Returns the second partial derivative of Helmholtz energy term with respect to delta [-]

Parameters

tau	Reciprocal reduced temperature where tau=Tc / T
delta	Reduced pressure where delta = rho / rhoc

Implements phi_BC.

Definition at line 647 of file Helmholtz.h.

double phi0_Planck_Einstein::dDelta2_dTau	(	double	tau,
		double	delta
	)

inlinevirtual

Returns the third mixed partial derivative (delta2,dtau1) of Helmholtz energy term with respect to delta and tau [-]

Parameters

tau	Reciprocal reduced temperature where tau=Tc / T
delta	Reduced pressure where delta = rho / rhoc

Implements phi_BC.

Definition at line 648 of file Helmholtz.h.

double phi0_Planck_Einstein::dDelta3	(	double	tau,
		double	delta
	)

inlinevirtual

Returns the third partial derivative of Helmholtz energy term with respect to delta [-]

Parameters

tau	Reciprocal reduced temperature where tau=Tc / T
delta	Reduced pressure where delta = rho / rhoc

Implements phi_BC.

Definition at line 651 of file Helmholtz.h.

double phi0_Planck_Einstein::dDelta_dTau	(	double	tau,
		double	delta
	)

inlinevirtual

Returns the second mixed partial derivative (delta1,dtau1) of Helmholtz energy term with respect to delta and tau [-]

Parameters

tau	Reciprocal reduced temperature where tau=Tc / T
delta	Reduced pressure where delta = rho / rhoc

Implements phi_BC.

Definition at line 649 of file Helmholtz.h.

double phi0_Planck_Einstein::dDelta_dTau2	(	double	tau,
		double	delta
	)

inlinevirtual

Returns the third mixed partial derivative (delta1,dtau2) of Helmholtz energy term with respect to delta and tau [-]

Parameters

tau	Reciprocal reduced temperature where tau=Tc / T
delta	Reduced pressure where delta = rho / rhoc

Implements phi_BC.

Definition at line 650 of file Helmholtz.h.

double phi0_Planck_Einstein::dTau	(	double	tau,
		double	delta
	)

virtual

Returns the first partial derivative of Helmholtz energy term with respect to tau [-]

Parameters

tau	Reciprocal reduced temperature where tau=Tc/T
delta	Reduced pressure where delta = rho / rhoc

Implements phi_BC.

Definition at line 1875 of file Helmholtz.cpp.

double phi0_Planck_Einstein::dTau2	(	double	tau,
		double	delta
	)

virtual

Returns the second partial derivative of Helmholtz energy term with respect to tau [-]

Parameters

tau	Reciprocal reduced temperature where tau=Tc/T
delta	Reduced pressure where delta = rho / rhoc

Implements phi_BC.

Definition at line 1884 of file Helmholtz.cpp.

double phi0_Planck_Einstein::dTau3	(	double	tau,
		double	delta
	)

virtual

Returns the third partial derivative of Helmholtz energy term with respect to tau [-]

Parameters

tau	Reciprocal reduced temperature where tau=Tc / T
delta	Reduced pressure where delta = rho / rhoc

Implements phi_BC.

Definition at line 1893 of file Helmholtz.cpp.

void phi0_Planck_Einstein::to_json	(	rapidjson::Value &	el,
		rapidjson::Document &	doc
	)

virtual

Implements phi_BC.

Definition at line 1853 of file Helmholtz.cpp.

The documentation for this class was generated from the following files:

CoolProp/Helmholtz.h
CoolProp/Helmholtz.cpp

Public Member Functions

Detailed Description

Constructor & Destructor Documentation

Member Function Documentation