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Passage times of asymmetric anomalous walks with multiple paths

Manuel O Cáceres1,2 and G Liliana Insua3

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We investigate the transient and the long-time behaviour of asymmetric anomalous walks in heterogeneous media. Two types of disorder are worked out explicitly: weak and strong disorder; in addition, the occurrence of disordered multiple paths is considered. We calculate the first passage time distribution of the associated stochastic transport process. We discuss the occurrence of the crossover from a power law to an exponential decay for the long-time behaviour of the distribution of the first passage times of disordered biased walks.


PACS

05.40.Fb Random walks and Levy flights

47.85.Dh Hydrodynamics, hydraulics, hydrostatics

02.50.Ey Stochastic processes

05.60.-k Transport processes

MSC

82B41 Random walks, random surfaces, lattice animals, etc. (See also 60G50, 82C41)

82C70 Transport processes

60Gxx Stochastic processes

Subjects

Fluid dynamics

Computational physics

Statistical physics and nonlinear systems

Dates

Issue 17 (29 April 2005)

Received 20 October 2004, in final form 16 February 2005

Published 13 April 2005



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