AndradeTransport: New specie transport model for liquids
Description
Transport package using the Andrade function for the natural logarithm of
dynamic viscosity and thermal conductivity of liquids:
\verbatim
log(mu) = muCoeffs[0] + muCoeffs[1]*T + muCoeffs[2]*sqr(T)
+ muCoeffs_[3]/(muCoeffs_[4] + T)
log(kappa) = kappaCoeffs[0] + kappaCoeffs[1]*T + kappaCoeffs[2]*sqr(T)
+ kappaCoeffs_[3]/(kappaCoeffs_[4] + T)
);
\endverbatim
References:
\verbatim
Andrade, E. D. C. (1934).
XLI. A theory of the viscosity of liquids.—Part I.
The London, Edinburgh, and Dublin Philosophical Magazine
and Journal of Science, 17(112), 497-511.
Andrade, E. D. C. (1934).
LVIII. A theory of the viscosity of liquids.—Part II.
The London, Edinburgh, and Dublin Philosophical Magazine
and Journal of Science, 17(113), 698-732.
\endverbatim
Usage
\table
Property | Description
muCoeffs | Dynamic viscosity polynomial coefficients
kappaCoeffs | Thermal conductivity polynomial coefficients
\endtable
Example of the specification of the transport properties for water@200bar:
\verbatim
transport
{
muCoeffs (-25.8542 0.031256 -2.2e-05 3289.918 -11.4784);
kappaCoeffs (-2.56543 0.008794 -9.8e-06 100.368 0);
}
\endverbatim
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@ -56,6 +56,7 @@ transport
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sutherland
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tabulated
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WLF
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Andrade
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);
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thermo
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@ -47,6 +47,7 @@ transport
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sutherland
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tabulated
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WLF
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Andrade
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);
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thermo
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@ -39,11 +39,9 @@ mixture
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transport
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(
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const
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logPolynomial
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polynomial
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sutherland
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tabulated
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WLF
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);
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thermo
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@ -40,7 +40,6 @@ mixture
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transport
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(
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const
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logPolynomial
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polynomial
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sutherland
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);
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