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Hang Zhou authored
Modifying the source terms for $\delta_i$ and $g_i$ in CPD model. When calculating the mass-based source term for $\delta_i$ and $g_i$ from mass reaction rate of labile bridge #\ell$, we need $\frac{d\ell}{dt}\frac{\nu Mw_g}{Mw_\ell}\frac{fg_i}{\sum fg_i}$. Here, $\nu$ is the stoichiometric coefficient of $\delta$ or $g$ in the CPD reaction. $Mw_g$ is the molecular weight of the mixture of all 17 $g_i$, including all light gas species and tar.(We use molecular weight of each species $Mw_{g_i}$, instead of $Mw_g$, in the equation before, which is not correct). $Mw_\ell$ is the molecular weight of labile bridge $\ell$. $\frac{fg_i}{\sum fg_i}$ is the mass fraction of species $i$ in $g$. More detailes could be found in the documents in file `/src/coal/Devolatilization/CPD/Gi_RHS.h` and `/src/coal/Devolatilization/CPD/Deltai_RHS.h`.
6eaa9c4cHang Zhou authoredModifying the source terms for $\delta_i$ and $g_i$ in CPD model. When calculating the mass-based source term for $\delta_i$ and $g_i$ from mass reaction rate of labile bridge #\ell$, we need $\frac{d\ell}{dt}\frac{\nu Mw_g}{Mw_\ell}\frac{fg_i}{\sum fg_i}$. Here, $\nu$ is the stoichiometric coefficient of $\delta$ or $g$ in the CPD reaction. $Mw_g$ is the molecular weight of the mixture of all 17 $g_i$, including all light gas species and tar.(We use molecular weight of each species $Mw_{g_i}$, instead of $Mw_g$, in the equation before, which is not correct). $Mw_\ell$ is the molecular weight of labile bridge $\ell$. $\frac{fg_i}{\sum fg_i}$ is the mass fraction of species $i$ in $g$. More detailes could be found in the documents in file `/src/coal/Devolatilization/CPD/Gi_RHS.h` and `/src/coal/Devolatilization/CPD/Deltai_RHS.h`.
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