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Front propagation in reaction-dispersal models with finite jump speed.

作者信息

Méndez Vicenç, Campos Daniel, Fedotov Sergei

机构信息

Departament de Medicina, Facultat de Ciències de la Salut, Universitat Internacional de Catalunya, c/ Josep Trueta s/n, E-08190 Sant Cugat del Vallès (Barcelona) Spain.

出版信息

Phys Rev E Stat Nonlin Soft Matter Phys. 2004 Sep;70(3 Pt 2):036121. doi: 10.1103/PhysRevE.70.036121. Epub 2004 Sep 29.

DOI:10.1103/PhysRevE.70.036121
PMID:15524601
Abstract

The continuous-time random walk and the Hamilton-Jacobi method are used to reach analytical expressions for the speed of traveling fronts in reaction-dispersal models. In this work the waiting time and jump length are assumed to be coupled random variables. The jump length for any jump is selected according to the waiting time at the end of the previous jump, and in consequence jumps of finite speed are performed. We study the effect of finite jump speed of the particles on the speed of the traveling fronts and find that in the parabolic and hyperbolic limits it can exceed the jump speed of the particles. We report analytical expressions for different probability distribution functions. Finally, we introduce the possibility that several particle speeds are allowed, so different dispersal mechanisms can be considered simultaneously.

摘要

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