CAMP 1.0.0
Chemistry Across Multiple Phases
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Ternary Chemical Activation reaction rate constant equations take the form:
\[ \frac{k_0}{1+k_0[\mbox{M}]/k_{\inf}}F_C^{(1+1/N[log_{10}(k_0[\mbox{M}]/k_{\inf})]^2)^{-1}} \]
where \(k_0\) is the low-pressure limiting rate constant, \(k_{\inf}\) is the high-pressure limiting rate constant, \([\mbox{M}]\) is the density of air, and \(F_C\) and \(N\) are parameters that determine the shape of the fall-off curve, and are typically 0.6 and 1.0, respectively [JPL15]. \(k_0\) and \(k_{\inf}\) are calculated as Arrhenius rate constants with \(D=300\) and \(E=0\).
Input data for Ternary Chemical Activation reactions have the following format :
The key-value pairs reactants, and products are required. Reactants without a qty value are assumed to appear once in the reaction equation. Products without a specified yield are assumed to have a yield of 1.0.
The two sets of parameters beginning with k0_ and kinf_ are the Arrhenius parameters for the \(k_0\) and \(k_{\inf}\) rate constants, respectively. When not present, _A parameters are assumed to be 1.0, _B to be 0.0, _C to be 0.0, Fc to be 0.6 and N to be 1.0.
The unit for time is assumed to be s, but inclusion of the optional key-value pair time unit = MIN can be used to indicate a rate with min as the time unit.