A kinetic Monte Carlo modeling approach to describe the stochastic dynamics of a peptide molecule spanning nanosecond to second timescales is presented, and it is shown that with the correlations built-in, the KMC model closely matches MD.
Abstract
We present a kinetic Monte Carlo (KMC) modeling approach to describe the stochastic dynamics of a peptide molecule spanning nanosecond to second timescales. The dynamics of protein conformational changes is interpreted at a local level in terms of dihedral transitions. Taking Trp-cage miniprotein as an example, the KMC model"learns"about the transitions from multiple MD trajectories. Training is based on local divide-and-conquer strategy that identifies the discretized backbone dihedral states as building blocks for the conformational space, along with associated transition rates of dihedral flips to describe the conformational state-to-state dynamics. A key feature in our approach is the incorporation of backbone correlations, such that rates are conditioned on the local environment and steric coupling. We show that with the correlations built-in, the KMC model closely matches MD. Such an approach is shown to reach second timescales in a few CPU hours on a standard desktop computer, and can easily yield multiple stochastic realizations of the conformational dynamics. Our KMC model construction scheme should be generally applicable to a wide range of proteins, and can be used for bridging local flexibility to protein-wide dynamics.
A framework for constructing a continuous-time Markov chain (CTMC) from a static, Boltzmann-weighted ensemble is presented, enabling the generation of physically plausible kinetic trajectories without requiring extensive molecular dynamics simulation.
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