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Scaling forms of particle densities for Lévy walks and strong anomalous diffusion
Marco Dentz1, Tanguy Le Borgne2, Daniel R Lester3
1Spanish National Research Council, IDAEA, CSIC, 08034 Barcelona, Spain.
Abstract:
We study the scaling behavior of particle densities for Lévy walks whose transition length r is coupled with the transition time t as |r|∝t^{α} with an exponent α>0. The transition-time distribution behaves as ψ(t)∝t^{-1-β} with β>0. For 1<β<2α and α≥1, particle displacements are characterized by a finite transition time and confinement to |r|
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