[Thermo] Fix documentation for PDSS_SSVol polynomials
The polynomials as implemented are cubic, not quadratic or fourth order
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1 changed files with 6 additions and 6 deletions
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@ -46,7 +46,7 @@ namespace Cantera
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* - This standard state model is invoked with the keyword "temperature_polynomial".
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* The standard state volume is considered a function of temperature only.
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* \f[
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* V^o_k(T,P) = a_0 + a_1 T + a_2 T^2 + a_3 T^3 + a_4 T^4
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* V^o_k(T,P) = a_0 + a_1 T + a_2 T^2 + a_3 T^3
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* \f]
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*
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* - Temperature polynomial for the standard state density
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@ -54,7 +54,7 @@ namespace Cantera
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* The standard state density, which is the inverse of the volume,
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* is considered a function of temperature only.
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* \f[
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* {\rho}^o_k(T,P) = \frac{M_k}{V^o_k(T,P)} = a_0 + a_1 T + a_2 T^2 + a_3 T^3 + a_4 T^4
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* {\rho}^o_k(T,P) = \frac{M_k}{V^o_k(T,P)} = a_0 + a_1 T + a_2 T^2 + a_3 T^3
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* \f]
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*
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* ## Specification of Species Standard State Properties
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@ -176,16 +176,16 @@ private:
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//! Types of general formulations for the specification of the standard
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//! state volume
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enum class SSVolume_Model {
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//! This approximation is for a species with a quadratic polynomial in
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//! This approximation is for a species with a cubic polynomial in
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//! temperature
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/*!
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* V^ss_i = ai + bi T + ci T2
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* V^ss = a_0 + a_1 T + a_2 T^2 + a_3 T^3
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*/
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tpoly,
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//! This approximation is for a species where the density is expressed
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//! as a quadratic polynomial in temperature
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//! as a cubic polynomial in temperature
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/*!
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* V^ss_i = M_i / (ai + bi T + ci T2)
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* V^ss = M / (a_0 + a_1 T + a_2 T^2 + a_3 T^3)
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*/
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density_tpoly
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};
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