168 citations · 435 across the 24 of their papers we have counts for
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math.NA2017
Particle Simulation of Fractional Diffusion Equations
S. Allouch, M. Lucchesi, O. P. Le Maître +2
This work explores different particle-based approaches to the simulation of one-dimensional fractional subdiffusion equations in unbounded domains. We rely on smooth particle appro…
math.NA2017★ 1 cited
A finite difference method for space fractional differential equations with variable diffusivity coefficient
K. Mustapha, K. Furati, O. M. Knio +1
Anomalous diffusion is a phenomenon that cannot be modeled accurately by second-order diffusion equations, but is better described by fractional diffusion models. The nonlocal natu…