BasicBase functions as described in IAWPS/IF97 |
Gibbs function for region 1: g(p,T) |
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Gibbs function for region 2: g(p,T) |
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Gibbs function for metastable part of region 2: g(p,T) |
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Helmholtz function for region 3: f(d,T) |
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Base function for region 5: g(p,T) |
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Gibbs function for region 1, 2 or 5: g(p,T,region) |
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Derivative of g w.r.t. pi and tau |
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Derivative of g w.r.t. pi and tau |
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Derivative of g w.r.t. pi and tau |
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1st derivatives of f w.r.t. delta and tau |
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Inverse function for region 1: T(p,h) |
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Inverse function for region 1: T(p,s) |
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Reverse function for region 2: T(p,h) |
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Reverse function for region 2a: T(p,s) |
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Reverse function for region 2b: T(p,s) |
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Reverse function for region 2c: T(p,s) |
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Reverse function for region 2: T(p,s) |
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Region 4 saturation temperature as a function of pressure |
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Derivative of saturation temperature w.r.t. pressure |
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Derivative function for tsat |
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Region 4 saturation pressure as a function of temperature |
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Derivative of pressure w.r.t. temperature along the saturation pressure curve |
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Derivative function for psat |
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Pressure as a function of enthalpy and entropy in region 1 |
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Boundary between regions 2a and 2b |
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Pressure as a function of enthalpy and entropy in subregion 2a |
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Pressure as a function of enthalpy and entropy in subregion 2a |
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Pressure as a function of enthalpy and entropy in subregion 2c |
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Region 3 a b boundary for pressure/enthalpy |
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Region 3 a: inverse function T(p,h) |
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Region 3 b: inverse function T(p,h) |
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Region 3 a: inverse function v(p,h) |
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Region 3 b: inverse function v(p,h) |
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Region 3 a: inverse function T(p,s) |
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Region 3 b: inverse function T(p,s) |
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Region 3 a: inverse function v(p,s) |
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Region 3 b: inverse function v(p,s) |
This information is part of the Modelica Standard Library maintained by the Modelica Association.
Package BaseIF97/Basic computes the fundamental functions for the 5 regions of the steam tables as described in the standards document IF97.pdf. The code of these functions has been generated using Mathematica and the add-on packages "Format" and "Optimize" to generate highly efficient, expression-optimized C-code from a symbolic representation of the thermodynamic functions. The C-code has than been transformed into Modelica code. An important feature of this optimization was to simultaneously optimize the functions and the directional derivatives because they share many common subexpressions.
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