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Jason R. Green edited Abstract.tex
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% The ability to estimate Describing disordered kinetic processes with phenomenological rate
coefficients can determine laws motivates the
predictive fidelity definition of
kinetic phenomena.
% Rate coefficients can fluctuate dynamically and statically in irreversible decay kinetics, making one fluctuating rate
coefficient not sufficient in describing decay processes.
% To address coefficients. The primary focus using this
issue approach has been on first-order rate laws for irreversible decay, though higher-order kinetics may also be disordered. Here we present
a theory...
% Application of this theory
to ... shows ...
% We present the ...
Rate coefficients can fluctuate dynamically and statically in for disordered irreversible decay
kinetics, making one rate coefficient not sufficient in describing decay processes. In first order irreversible decay, it has been shown that
only when the statistical length squared is
equal to the divergence, higher than first order, $A^n\to \textrm{products}$. The central result is an inequality for time-integrated rate coefficient (squared) and the
time-integrated rate coefficient
is constant. We present new squared. Application of this theory
using the statistical length squared and divergence by extending it to
higher orders of irreversible decay. We find that not only does empirical models for disordered kinetics shows this inequality
work in first order irreverisble decay, but works measures the variation in
any irreversible decay regardless rate coefficients for this class of
reaction order. kinetic processes. Traditional kinetics is valid only when the equality holds.