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Position-dependent diffusion coefficients and free energies from Bayesian analysis of equilibrium and replica molecular dynamics simulations

New Journal of Physics · 2005 · Vol. 7 · pp. 34–34
Gerhard Hummer

Abstract

Bayesian inference is used to obtain self-consistent estimates of free energies and position-dependent diffusion coefficients along complex reaction coordinates from molecular dynamics simulation trajectories. Effectively, exact solutions for the dynamics of a diffusive model are matched globally to the observed molecular dynamics data. The approach is first tested for a simple one-dimensional diffusion model, and then applied to the dihedral-angle dynamics of a peptide fragment dissolved in water. Both long equilibrium molecular dynamics simulations and short, appropriately initialized, replica simulations are used to sample the short-time dynamics of the peptide–water system. In both cases, accurate estimates of free energies and diffusion coefficients are obtained.

Spectroscopy and Quantum Chemical StudiesProtein Structure and Dynamicsstochastic dynamics and bifurcationReplicaMolecular dynamicsPhysicsStatistical physicsDiffusionPosition (finance)Dihedral angleBayesian probabilityDynamics (music)Thermodynamics
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References
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Reaction-rate theory: fifty years after Kramers
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