Space- and time-fractional diffusion and wave equations, fractional Fokker-Planck equations, and physical motivation
By Ralf Metzler, T. Nonnenmacher. 2002
200 citations recorded by the source corpus.
Subfields: Modeling and Simulation, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/cc458f48b490f55b7c19892d0cb361ef002ccf19
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In Modeling and Simulation
- Joseph Klafter
- Ralf Metzler
- Mark M. Meerschaert
- Charles Tadjeran
- Yuri Luchko
- Enrico Scalas
- Anatoly N. Kochubei
- Dumitru Băleanu
In Statistical and Nonlinear Physics
- Joseph Klafter
- Ralf Metzler
- Mark M. Meerschaert
- Charles Tadjeran
- Enrico Scalas
- Anatoly N. Kochubei
- Dragan Damjanovic
- Hans-Peter Scheffler
Citations in the corpus
- On the local fractional wave equation in fractal strings (2019, unknown): “0 Eβ −z βξ g ξ ð Þ dξ ð Þ; 0 < β ≤ 1: (4)”
- The restaurant at the end of the random walk: recent developments in the description of anomalous transport by fractional dynamics (2004, methodology): “In this limit, one can obtain simple reductions of the H-function solution, in the following three cases (Metzler and Nonnenmacher 2002): (i) Cauchy propagator α = µ = 1, P(x, t) = 1 2πK11 t 1 1 + x2 /( K11 t ) (52) with the long-tailed asymptotics P(x, t) ∼ (2π)−1x−2.”