Bistable pulsating fronts for reaction-diffusion equations in a periodic habitat

Travelling waves in a nonlocal reaction-diffusion equation as a model for a population structured by a space variable and a phenotypic trait.. Communications in Partial

Pulsating fronts for bistable on average reaction-diffusion equations in a time periodic environment.. Bistable pulsating fronts for reaction-diffusion equations in a

On the other hand, a variational formula for the minimal speed of propagation c ∗ Ω,A,q,f (e), in the case of a KPP nonlinearity, was proved in Berestycki, Hamel, Nadirashvili

proved the existence of pulsating fronts in an environment depending on space and time with KPP type nonlinearity.. If we consider Nadin’s results in the context of our equation,

Section 3 is dedicated to the study of the existence and uniqueness of non-zero asymptotic profiles for a traveling front solution of (6).. In section 5 we study the large

After reviewing some results in the study of the KPP propagation phenomena in a periodic framework, we pass now to announce new results concerning the limiting behavior of the mini-

In this paper, we prove the uniqueness, up to shifts, of pulsating traveling fronts for reaction-diffusion equations in periodic media with Kolmogorov-Petrovsky-Piskunov

In this paper, we prove the uniqueness, up to shifts, of pulsating traveling fronts for reaction-diffusion equations in periodic media with Kolmogorov-Petrovsky-Piskunov