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A singular limit in a fractional reaction-diffusion equation with periodic coefficients

Published 26 Apr 2018 in math.AP | (1804.09938v2)

Abstract: We provide an asymptotic analysis of a non-local Fisher-KPP type equation in periodic media and with a non-local stable operator of order $\alpha$ $\in$ (0, 2). We perform a long time-long range scaling in order to prove that the stable state invades the unstable state with a speed which is exponential in time.

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Authors (1)

  1. Alexis Léculier 

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