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FLARe aims to advance the understanding of fractional diffusion equations through theoretical and numerical analysis. The project seeks to connect different research fields to enhance the study of nonlocal phenomena in various applications.
FLARe falls into the fields of fractional nonlinear spatio-temporal evolution equations, their dynamical analysis and bifurcation structure, from a theoretical and numerical point of view.
The fractional Laplacian well describes nonlocal super diffusion phenomena which naturally appear in many applications in physics, biology and economy, characterized by long-range interactions.
In the theory of nonlocal operators it constitutes the counterpart of the standard Laplacian in the classical theory…
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