Package description
This package provides records and functions shared by many of the property sub-packages. High accuracy fluid property models share a lot of common structure, even if the actual models are different. Common data structures and computations shared by these property models are collected in this library.
This package is copied from package Modelica.Media.Common in Modelica package version 3.2.2.
Name | Description |
---|---|
Rate | |
MolarFlowRate | |
MolarReactionRate | |
MolarEnthalpy | |
DerDensityByEntropy | |
DerEnergyByPressure | |
DerEnergyByMoles | |
DerEntropyByTemperature | |
DerEntropyByPressure | |
DerEntropyByMoles | |
DerPressureByDensity | |
DerPressureBySpecificVolume | |
DerPressureByTemperature | |
DerVolumeByTemperature | |
DerVolumeByPressure | |
DerVolumeByMoles | |
IsenthalpicExponent | |
IsentropicExponent | |
IsobaricVolumeExpansionCoefficient | |
IsochoricPressureCoefficient | |
IsothermalCompressibility | |
JouleThomsonCoefficient | |
ThermoFluidSpecial | Property records used by the ThermoFluid library |
SaturationProperties | Properties in the two phase region |
SaturationBoundaryProperties | Properties on both phase boundaries, including some derivatives |
IF97BaseTwoPhase | Intermediate property data record for IF 97 |
IF97PhaseBoundaryProperties | Thermodynamic base properties on the phase boundary for IF97 steam tables |
GibbsDerivs | Derivatives of dimensionless Gibbs-function w.r.t. dimensionless pressure and temperature |
HelmholtzDerivs | Derivatives of dimensionless Helmholtz-function w.r.t. dimensionless pressure, density and temperature |
TwoPhaseTransportProps | Defines properties on both phase boundaries, needed in the two phase region |
PhaseBoundaryProperties | Thermodynamic base properties on the phase boundary |
NewtonDerivatives_ph | Derivatives for fast inverse calculations of Helmholtz functions: p & h |
NewtonDerivatives_ps | Derivatives for fast inverse calculation of Helmholtz functions: p & s |
NewtonDerivatives_pT | Derivatives for fast inverse calculations of Helmholtz functions:p & T |
ExtraDerivatives | Additional thermodynamic derivatives |
BridgmansTables | Calculates all entries in Bridgmans tables if first seven variables given |
FundamentalConstants | Constants of the medium |
AuxiliaryProperties | Intermediate property data record |
GibbsDerivs2 | Derivatives of Gibbs function w.r.t. pressure and temperature |
NewtonDerivatives_dT | Derivatives for fast inverse calculations of Gibbs function |
gibbsToBridgmansTables | Calculates base coefficients for Bridgman's tables from gibbs enthalpy |
helmholtzToBridgmansTables | Calculates base coefficients for Bridgmans tables from Helmholtz energy |
gibbsToBoundaryProps | Calculate phase boundary property record from dimensionless Gibbs function |
helmholtzToBoundaryProps | Calculate phase boundary property record from dimensionless Helmholtz function |
cv2Phase | Compute isochoric specific heat capacity inside the two-phase region |
cvdpT2Phase | Compute isochoric specific heat capacity inside the two-phase region and derivative of pressure w.r.t. temperature |
gibbsToExtraDerivs | Compute additional thermodynamic derivatives from dimensionless Gibbs function |
helmholtzToExtraDerivs | Compute additional thermodynamic derivatives from dimensionless Helmholtz function |
Helmholtz_ph | Function to calculate analytic derivatives for computing d and t given p and h |
Helmholtz_pT | Function to calculate analytic derivatives for computing d and t given p and t |
Helmholtz_ps | Function to calculate analytic derivatives for computing d and t given p and s |
smoothStep | Approximation of a general step, such that the characteristic is continuous and differentiable |
Gibbs2_ph | Function to calculate analytic derivatives for computing T given p and h |
Gibbs2_dT | Function to calculate analytic derivatives for computing p given d and T |
Gibbs2_ps | Function to calculate analytic derivatives for computing d and t given p and s |
OneNonLinearEquation | Determine solution of a non-linear algebraic equation in one unknown without derivatives in a reliable and efficient way |