AbstractWe consider a three-component reaction–diffusion system with a reaction rate parameter, and investigate its singular limit as the reaction rate tends to infinity. The limit problem is given by a free boundary problem which possesses three regions separated by the free boundaries. One component vanishes and the other two components remain positive in each region. Therefore, the dynamics is governed by a system of two equations
This thesis is devoted to the study of reaction-diffusion systems arising in population dynamics, ch...
We study the convergence of a sequence of evolution equations for measures supported on the nodes of...
In this article, we analyze the stability and the associated bifurcations of several types of pulse ...
AbstractWe consider a three-component reaction–diffusion system with a reaction rate parameter, and ...
AbstractWe consider a system of second-order ordinary differential equations describing steady state...
The fast reaction limit of a volumesurface reactiondiffusion system is rigorously investigated. The ...
AbstractWe consider a reaction–diffusion system which models a fast reversible reaction between two ...
AbstractWe consider a competition–diffusion system for two competing species; the density of the fir...
We discuss the fast-reaction limit of a two-scale reaction–diffusion model. We point out that if the...
AbstractChemically reacting systems frequently involve fast reversible reactions, additional slow re...
International audienceWe consider reaction-diffusion systems which, in addition to certain slow reac...
AbstractWe consider a prototype reaction–diffusion system which models a network of two consecutive ...
We analyse fast reaction limit in the reaction-diffusion system \begin{align*} \partial_t u^{\va...
This paper is devoted to the asymptotic behaviors of the solution to a reaction–diffusion–advection ...
International audienceWe consider a reaction-diffusion system which models a fast reversible reactio...
This thesis is devoted to the study of reaction-diffusion systems arising in population dynamics, ch...
We study the convergence of a sequence of evolution equations for measures supported on the nodes of...
In this article, we analyze the stability and the associated bifurcations of several types of pulse ...
AbstractWe consider a three-component reaction–diffusion system with a reaction rate parameter, and ...
AbstractWe consider a system of second-order ordinary differential equations describing steady state...
The fast reaction limit of a volumesurface reactiondiffusion system is rigorously investigated. The ...
AbstractWe consider a reaction–diffusion system which models a fast reversible reaction between two ...
AbstractWe consider a competition–diffusion system for two competing species; the density of the fir...
We discuss the fast-reaction limit of a two-scale reaction–diffusion model. We point out that if the...
AbstractChemically reacting systems frequently involve fast reversible reactions, additional slow re...
International audienceWe consider reaction-diffusion systems which, in addition to certain slow reac...
AbstractWe consider a prototype reaction–diffusion system which models a network of two consecutive ...
We analyse fast reaction limit in the reaction-diffusion system \begin{align*} \partial_t u^{\va...
This paper is devoted to the asymptotic behaviors of the solution to a reaction–diffusion–advection ...
International audienceWe consider a reaction-diffusion system which models a fast reversible reactio...
This thesis is devoted to the study of reaction-diffusion systems arising in population dynamics, ch...
We study the convergence of a sequence of evolution equations for measures supported on the nodes of...
In this article, we analyze the stability and the associated bifurcations of several types of pulse ...