Related references
Note: Only part of the references are listed.Monte Carlo simulation of uncoupled continuous-time random walks yielding a stochastic solution of the space-time fractional diffusion equation
Daniel Fulger et al.
PHYSICAL REVIEW E (2008)
Numerical approach to the fractional Klein-Kramers equation
Marcin Magdziarz et al.
PHYSICAL REVIEW E (2007)
Continuous-time random walks: Simulation of continuous trajectories
D. Kleinhans et al.
PHYSICAL REVIEW E (2007)
Use and abuse of a fractional Fokker-Planck dynamics for time-dependent driving
E. Heinsalu et al.
PHYSICAL REVIEW LETTERS (2007)
On the first passage time and leapover properties of Levy motions
T. Koren et al.
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS (2007)
Competition between subdiffusion and levy flights: A Monte Carlo approach
Marcin Magdziarz et al.
PHYSICAL REVIEW E (2007)
Fractional Fokker-Planck dynamics: Stochastic representation and computer simulation
Marcin Magdziarz et al.
PHYSICAL REVIEW E (2007)
Field-induced dispersion in subdiffusion
I. M. Sokolov et al.
PHYSICAL REVIEW LETTERS (2006)
Anomalous diffusion schemes underlying the Cole-Cole relaxation:: The role of the inverse-time α-stable subordinator
Marcin Magdziarz et al.
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS (2006)
On using random walks to solve the space-fractional advection-dispersion equations
Z Yong et al.
JOURNAL OF STATISTICAL PHYSICS (2006)
A renewal-process-type expression for the moments of inverse subordinators
AN Lagerås
JOURNAL OF APPLIED PROBABILITY (2005)
Linear response to perturbation of nonexponential renewal processes
F Barbi et al.
PHYSICAL REVIEW LETTERS (2005)
Models of anomalous diffusion: the subdiffusive case
A Piryatinska et al.
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS (2005)
Joint probability distributions for a class of non-Markovian processes
A Baule et al.
PHYSICAL REVIEW E (2005)
Probability interpretation of the integral of fractional order
AA Stanislavsky
THEORETICAL AND MATHEMATICAL PHYSICS (2004)
The restaurant at the end of the random walk: recent developments in the description of anomalous transport by fractional dynamics
R Metzler et al.
JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL (2004)
On the first passage of one-sided Levy motions
I Eliazar et al.
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS (2004)
Fractional dynamics from the ordinary Langevin equation
AA Stanislavsky
PHYSICAL REVIEW E (2003)
Stochastic solution of space-time fractional diffusion equations
MM Meerschaert et al.
PHYSICAL REVIEW E (2002)
Linear response in complex systems: CTRW and the fractional Fokker-Planck equations
IM Sokolov et al.
PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS (2001)
Fractional Fokker-Planck equation, solution, and application
E Barkai
PHYSICAL REVIEW E (2001)
The random walk's guide to anomalous diffusion: a fractional dynamics approach
R Metzler et al.
PHYSICS REPORTS-REVIEW SECTION OF PHYSICS LETTERS (2000)
Subdiffusive transport close to thermal equilibrium: From the Langevin equation to fractional diffusion
R Metzler et al.
PHYSICAL REVIEW E (2000)
From continuous time random walks to the fractional Fokker-Planck equation
E Barkai et al.
PHYSICAL REVIEW E (2000)