[Doc] Add reference for PLOG formulation

This commit is contained in:
Ray Speth 2024-04-25 22:06:30 -04:00 committed by Ray Speth
parent d37a76bf61
commit eee03421c5
3 changed files with 10 additions and 4 deletions

View File

@ -79,6 +79,12 @@
Environment}, Environment},
url = {https://nvlpubs.nist.gov/nistpubs/Legacy/TN/nbstechnicalnote1402.pdf}, url = {https://nvlpubs.nist.gov/nistpubs/Legacy/TN/nbstechnicalnote1402.pdf},
year = {1993}} year = {1993}}
@misc{gou2011,
author = {X.~Gou and J.~A.~Miller and W.~Sun and Y.~Ju},
title = {Implementation of {PLOG} function in {C}hemkin {II} and {III}},
howpublished = {\url{https://engine.princeton.edu/model-reduction/}},
note = {Accessed: 2022-04-25},
year = {2011}}
@article{gudmundsson2001, @article{gudmundsson2001,
author = {J.~T.~Gudmundsson}, author = {J.~T.~Gudmundsson},
journal = {Plasma Sources Science and Technology}, journal = {Plasma Sources Science and Technology},

View File

@ -157,8 +157,8 @@ Chemically-activated reactions can be defined in the YAML format using the
## Pressure-Dependent Arrhenius Rate Expressions (P-Log) ## Pressure-Dependent Arrhenius Rate Expressions (P-Log)
This parameterization represents pressure-dependent reaction rates by logarithmically This parameterization represents pressure-dependent reaction rates by logarithmically
interpolating between Arrhenius rate expressions at various pressures. Given two rate interpolating between Arrhenius rate expressions at various pressures {cite:p}`gou2011`.
expressions at two specific pressures: Given two rate expressions at two specific pressures:
$$ $$
P_1: k_1(T) = A_1 T^{b_1} e^{-E_1 / RT} P_1: k_1(T) = A_1 T^{b_1} e^{-E_1 / RT}

View File

@ -69,8 +69,8 @@ protected:
* @f] * @f]
* Multiple rate expressions may be given at the same pressure, in which case * Multiple rate expressions may be given at the same pressure, in which case
* the rate used in the interpolation formula is the sum of all the rates given * the rate used in the interpolation formula is the sum of all the rates given
* at that pressure. For pressures outside the given range, the rate expression * at that pressure @cite gou2011. For pressures outside the given range, the
* at the nearest pressure is used. * rate expression at the nearest pressure is used.
* @ingroup otherRateGroup * @ingroup otherRateGroup
*/ */
class PlogRate final : public ReactionRate class PlogRate final : public ReactionRate