Z. We study the first passage time FPT problem in Levy type of anomalous diffusion. Using the recently formulated fractional Fokker--Planck equation, we obtain an analytic expression for the FPT distribution which, in the large passage time limit, is characterized by a universal power law. Contrasting this power law with the asymptotic FPT distribution from another type of anomalous diffusion exemplified by the fractional Brownian motion, we show that the two types of anomalous diffusions give rise to two distinct scaling behavior. q 2000 Published by Elsevier Science B.V
Several classes of physical systems exhibit ultraslow diffusion for which the mean-squared displacem...
Anomalous transport is usually described either by models of continuous time random walks (CTRWs) or...
Various systems described by the bi-fractional Fokker-Planck-Smoluchowski equation display some very...
We study the first passage time (FPT) problem in Levy type of anomalous diffusion. Using the recentl...
We study the distribution of the first passage time (FPT) in Levy type anomalous diffusion. Using th...
We study the distribution of first passage time for Levy type anomalous diffusion. A fractional Fokk...
This chapter reviews the first passage time problem for one dimensional stochastic processes and pre...
We investigate the full functional form of the first passage time density (FPTD) of a tracer particl...
We study the first passage time (FPT) problem for biased continuous time random walks. Using the rec...
We study the properties of anomalous diffusion on finite intervals. The process studied due to the p...
In this paper we present a study of anomalous diffusion using a Fokker-Planck descriptionwith fracti...
In this paper, we present a study of anomalous diffusion using a Fokker-Planck description withfract...
22 pagesWe demonstrate that the Fokker-Planck equation can be generalized into a \'Fractional Fokker...
More and more stochastic transport phenomena in various real-world systems prove to belong to the cl...
The temporal Fokker–Planck equation (Boon et al. in J Stat Phys 3/4: 527, 2003) or propagation–dispe...
Several classes of physical systems exhibit ultraslow diffusion for which the mean-squared displacem...
Anomalous transport is usually described either by models of continuous time random walks (CTRWs) or...
Various systems described by the bi-fractional Fokker-Planck-Smoluchowski equation display some very...
We study the first passage time (FPT) problem in Levy type of anomalous diffusion. Using the recentl...
We study the distribution of the first passage time (FPT) in Levy type anomalous diffusion. Using th...
We study the distribution of first passage time for Levy type anomalous diffusion. A fractional Fokk...
This chapter reviews the first passage time problem for one dimensional stochastic processes and pre...
We investigate the full functional form of the first passage time density (FPTD) of a tracer particl...
We study the first passage time (FPT) problem for biased continuous time random walks. Using the rec...
We study the properties of anomalous diffusion on finite intervals. The process studied due to the p...
In this paper we present a study of anomalous diffusion using a Fokker-Planck descriptionwith fracti...
In this paper, we present a study of anomalous diffusion using a Fokker-Planck description withfract...
22 pagesWe demonstrate that the Fokker-Planck equation can be generalized into a \'Fractional Fokker...
More and more stochastic transport phenomena in various real-world systems prove to belong to the cl...
The temporal Fokker–Planck equation (Boon et al. in J Stat Phys 3/4: 527, 2003) or propagation–dispe...
Several classes of physical systems exhibit ultraslow diffusion for which the mean-squared displacem...
Anomalous transport is usually described either by models of continuous time random walks (CTRWs) or...
Various systems described by the bi-fractional Fokker-Planck-Smoluchowski equation display some very...