activity
20152022
most citedPropagation in a Fisher-KPP equation with non-local advection *

5 citations · 7 across the 5 of their papers we have counts for

collaborators

7 papers

math.AP2022

Adaptation in a heterogeneous environment II: To be three or not to be

M. Alfaro, F. Hamel, F. Patout +1

We propose a model to describe the adaptation of a phenotypically structured population in a -patch environment connected by migration, with each patch associated with a differe…

math.AP2021

Diameters of the level sets for reaction-diffusion equations in nonperiodic slowly varying media *

François Hamel, Grégoire Nadin

We consider in this article reaction-diffusion equations of the Fisher-KPP type with a nonlinearity depending on the space variable x, oscillating slowly and non-periodically. We a…

math.AP2021

Reaction-diffusion fronts in funnel-shaped domains

François Hamel, Mingmin Zhang

We consider bistable reaction-diffusion equations in funnel-shaped domains of R N made up of straight parts and conical parts with positive opening angles. We study the large time…

math.AP20175 cited

Propagation in a Fisher-KPP equation with non-local advection *

François Hamel, Christopher Henderson

We investigate the influence of a general non-local advection term of the form K * u to propagation in the one-dimensional Fisher-KPP equation. This model is a generalization of th…

math.AP2016

Large time monotonicity of solutions of reaction-diffusion equations in R^N

Emmanuel Grenier, François Hamel

In this paper, we consider nonnegative solutions of spatially heterogeneous Fisher-KPP type reaction-diffusion equations in the whole space. Under some assumptions on the initial c…

math.AP2015

Transition fronts and stretching phenomena for a general class of reaction-dispersion equations

Jimmy Garnier, François Hamel, Lionel Roques

We consider a general form of reaction-dispersion equations with non-local dispersal and local reaction. Under some general conditions, we prove the non-existence of transition fro…