Diffusive Dynamics of the Reaction Coordinate for Protein Folding Funnels
N. D. Socci, J. N. Onuchic (UCSD), P. G. Wolynes (UIUC)

TL;DR
This paper investigates protein folding kinetics using a diffusive reaction coordinate, combining simulations and analytic theory to show folding resembles a diffusive, funnel-like process.
Contribution
It introduces a quantitative approach linking Monte Carlo simulations with diffusive rate theory for protein folding.
Findings
Diffusive coefficients and free energy profiles match simulation data
Folding process characterized as a diffusive, funnel-like mechanism
Analytic calculations agree with full simulation results
Abstract
The quantitative description of model protein folding kinetics using a diffusive collective reaction coordinate is examined. Direct folding kinetics, diffusional coefficients and free energy profiles are determined from Monte Carlo simulations of a 27-mer, 3 letter code lattice model, which corresponds roughly to a small helical protein. Analytic folding calculations, using simple diffusive rate theory, agree extremely well with the full simulation results. Folding in this system is best seen as a diffusive, funnel-like process.
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