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Alexander M. Berezhkovskii
Researcher at Center for Information Technology
Publications - 272
Citations - 6371
Alexander M. Berezhkovskii is an academic researcher from Center for Information Technology. The author has contributed to research in topics: Brownian motion & Diffusion (business). The author has an hindex of 40, co-authored 264 publications receiving 5740 citations. Previous affiliations of Alexander M. Berezhkovskii include National Institutes of Health & Academia Sinica.
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Diffusive escape and reentry through a channel in the cavity wall
TL;DR: In this article, the authors show that the kinetics of diffusive escape from a cavity through a narrow channel in the cavity wall and successive reentry can be described by a formal kinetic scheme for reversible dissociation of a spherical binding site with appropriately defined effective association and dissociation rate constants.
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The Effect of Time Resolution on Apparent Transition Path Times Observed in Single-Molecule Studies of Biomolecules
TL;DR: In this paper , the authors use theory and Brownian dynamics simulations to show that the apparent transition path times are generally longer than the true ones, and quantify this effect using a simple model where the observed dynamics is a moving average of the true dynamics.
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Kramers-like turnover in activationless rate processes
TL;DR: In this article, the activationless escape of a free Brownian particle from a unit interval is analyzed over the entire range of friction coefficient, and approximate analytic expressions that compare favorably with simulations are derived for the effective and asymptotic rate constants $k$ and $\ensuremath{\gamma}$ that describe the escape kinetics.
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First-passage times in phase space for the strong collision model
D. J. Bicout,Alexander M. Berezhkovskii,Alexander M. Berezhkovskii,Attila Szabo,George H. Weiss +4 more
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Effect of stochastic gating on the flux through a membrane channel: a steady-state approach.
TL;DR: The effect of gating on the flux is independent of the gate position, i.e. whether the gate is located at the channel entrance or exit, and this work treats the steady-state flux through an ensemble of identical stochastically gated channels.