Search Results - "Berezhkovskii, A.M."

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  1. 1

    Diffusion in a tube of alternating diameter by Makhnovskii, Yu.A., Berezhkovskii, A.M., Zitserman, V.Yu

    Published in Chemical physics (08-02-2010)
    “…The paper deals with diffusion of a particle in a tube that consists of alternating wide and narrow sections. At sufficiently long times the particle motion…”
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  2. 2

    Variance of residence time spent by diffusing particle in a sub-domain: Path integral based approach by Berezhkovskii, A.M.

    Published in Chemical physics (01-05-2010)
    “…Path integral based approach is used to analyze the variance of the residence time spent in a sub-domain by a particle diffusing in the presence of an…”
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  3. 3

    Diffusion in a tube of alternating diameter by Makhnovskii, Yu.A., Berezhkovskii, A.M., Zitserman, V.Yu

    Published in Chemical physics (12-05-2010)
    “…The paper deals with diffusion of a particle in a tube that consists of alternating wide and narrow sections. At sufficiently long times the particle motion…”
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    Journal Article
  4. 4

    Translocation of Rodlike Polymers through Membrane Channels by Berezhkovskii, A.M., Gopich, I.V.

    Published in Biophysical journal (01-02-2003)
    “…A theory of channel-facilitated transport of long rodlike macromolecules through thin membranes under the influence of a driving force of arbitrary strength is…”
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  5. 5

    Diffusive escape and reentry through a channel in the cavity wall by Berezhkovskii, A.M., Barzykin, A.V.

    Published in Chemical physics letters (2004)
    “…We 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…”
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  6. 6

    Residence time densities for non-Markovian systems. (I). The two-state system by Boguñá, M, Berezhkovskii, A.M, Weiss, G.H

    Published in Physica A (15-07-2000)
    “…We study dynamical system which makes transitions between two states at random times. We analyze properties of the cumulative time τ spent by the system in a…”
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  7. 7

    Where do Brownian particles spend their time? by Bicout, D.J, Berezhkovskii, A.M, Weiss, G.H

    Published in Physica A (15-09-1998)
    “…We study statistical properties of the fraction of time spent by a Brownian particle in different regions of space. Also treated in our analysis are the…”
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  8. 8

    Migration of a finite size ligand through a fluctuating bottleneck by Berezhkovskii, A.M, D'yakov, Yu.A, Klafter, J, Zitserman, V.Yu

    Published in Chemical physics letters (01-05-1998)
    “…A model for ligand migration within a protein, where the migration is controlled by an escape through a fluctuating bottleneck, has been introduced by Zwanzig…”
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  9. 9

    Activated rate processes in many dimensions: energy diffusion with slow adjustment of a nonreactive mode by Berezhkovskii, A.M., Zitserman, V.Yu, Yang, D.-Y., Kuo, J., Lin, S.H.

    Published in Physica A (15-03-1998)
    “…Activated rate processes in two dimensions are studied analytically under the condition of weak friction on the reactive mode (energy diffusion) and high…”
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  10. 10

    Turnover in the mean survival time for a particle moving between two traps by Bicout, D.J., Berezhkovskii, A.M., Weiss, G.H.

    Published in Physica A (01-08-1998)
    “…There is presently no solution to the problem of characterizing the statistics of trapping of a one-dimensional Brownian particle that moves between two traps,…”
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  11. 11

    Some generalizations of the trapping problem by Berezhkovskii, A.M., Weiss, George H.

    Published in Physica A (15-04-1995)
    “…We consider two effects on kinetics that have not generally been taken into account in analyses of classical trapping models for the reactions A + T → T and A…”
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  12. 12

    Wiener sausage volume moments by BEREZHKOVSKII, A. M, MAKHNOVSKII, YU. A, SURIS, R. A

    Published in Journal of statistical physics (01-10-1989)
    “…The statistical characteristics of a spatial region visited by a spherical Brownian particle during time t (Wiener sausage) are investigated. The expectation…”
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  13. 13

    Reversible chemical reactions in slowly relaxing environments: Kramers' turnover of the rate constant by Berezhkovskii, A.M., Zitserman, V.Yu, Yang, D.-Y., Lin, S.H.

    Published in Chemical physics (01-09-1998)
    “…The turnover behavior of the rate constant as a function of the friction coefficient of the chemical mode is studied in a slowly relaxing environment/solvent…”
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  14. 14

    On the span of Brownian motion in a field in one dimension by Makhnovskii, Yu.A., Maslova, M.E., Berezhkovskii, A.M.

    Published in Physica A (15-03-1996)
    “…We study the effect of a field on the span of a particle diffusing on a line, i.e., the length covered by a Brownian particle which moves on a line for time t…”
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