Physics – Condensed Matter – Statistical Mechanics
Scientific paper
2009-09-14
Phys. Rev. E 81, 010902(R) (2010)
Physics
Condensed Matter
Statistical Mechanics
6 pages, 4 figures, submitted for pubblication to Physical Review Letters
Scientific paper
10.1103/PhysRevE.81.010902
The escape process from the native valley for proteins subjected to a constant stretching force is examined using a model for a Beta-barrel. For a wide range of forces, the unfolding dynamics can be treated as one-dimensional diffusion, parametrized in terms of the end-to-end distance. In particular, the escape times can be evaluated as first passage times for a Brownian particle moving on the protein free-energy landscape, using the Smoluchowski equation. At strong forces, the unfolding process can be viewed as a diffusive drift away from the native state, while at weak forces thermal activation is the relevant mechanism. An escape-time analysis within this approach reveals a crossover from an exponential to an inverse Gaussian escape-time distribution upon passing from weak to strong forces. Moreover, a single expression valid at weak and strong forces can be devised both for the average unfolding time as well as for the corresponding variance. The analysis offers a possible explanation of recent experimental findings for ddFLN4 and ubiquitin.
Imparato Alberto
Irbaeck Anders
Luccioli Stefano
Mitternacht Simon
Torcini Alessandro
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