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Fluctuation-driven directed transport in the presence of Levy flights

机译:有征费飞行的波动驱动的定向运输

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The role of Levy flights on fluctuation-driven transport in time independent periodic potentials with broken spatial symmetry is studied. Two complementary approaches are followed. The first one is based on a generalized Langevin model describing overdamped dynamics in a ratchet type external potential driven by Levy white noise with stability index a in the range 1 < alpha < 2. The second approach is based on the space fractional Fokker-Planck equation describing the corresponding probability density function (PDF) of particle displacements. It is observed that, even in the absence of an external tilting force or a bias in the noise, the Levy flights drive the system out of the thermodynamic equilibrium and generate an up-hill current (i.e., a current in the direction of the steeper side of the asymmetric potential). For small values of the noise intensity there is an optimal value of alpha yielding the maximum current. The direction and magnitude of the current can be manipulated by changing the Levy noise asymmetry and the potential asymmetry. For a sharply localized initial condition, the PDF of staying at the minimum of the potential exhibits scaling behavior in time with an exponent bigger than the -1/alpha exponent corresponding to the force free case. (C) 2008 Elsevier B.V. All rights reserved.
机译:研究了征税飞行在具有时间依赖性的周期性对称空间中具有破坏性的空间对称性下的波动驱动运输中的作用。遵循两种互补的方法。第一种基于广义Langevin模型,该模型描述了由Levy白噪声驱动的棘轮型外部电势中的过阻尼动力学,其稳定性指数a在1

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