which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited. We study a competing pioneer-climax species model with nonlocal diffusion. By constructing a pair of upper-lower solutions and using the iterative technique, we establish the existence of traveling wavefronts connecting the pioneer-existence equilibrium and the coexistence equilibrium. We also discuss the asymptotic behavior of the wave tail for the traveling wavefronts a
We study traveling waves in a non-local cross-diffusion-type model, where organisms move along gradi...
International audienceEmergence and propagation of patterns in population dynamics is related to the...
We study a reaction-diffusion equation with an integral term describing nonlocal consumption of reso...
In this paper, we first investigate a stage-structured competitive model with time delays, harvestin...
1. The notion of a traveling wave front in the context of population dynamics i a natural one and ha...
AbstractA diffusive Lotka–Volterra type model with nonlocal delays for two competitive species is co...
In this work we studied a nonlocal spatial model on continuous time and space. Based on Levins’ meta...
International audienceWe consider a class of biological models represented by a system composed of r...
This paper deals with two-species convolution diffusion-competition models of the Lotka--Volterra ty...
International audienceThe paper is devoted to a reaction-diffusion equation with doubly nonlocal non...
Abstract. We study the development of travelling waves in a population that competes with itself for...
We deal with a system of Lotka-Volterra competition-diffusion equa-tions on R, which is a competing ...
In this paper, we study the existence and nonexistence of traveling wave solution for the nonlocal d...
We study traveling waves in a non-local cross-diffusion-type model, where organisms move along gradi...
International audienceEmergence and propagation of patterns in population dynamics is related to the...
We study a reaction-diffusion equation with an integral term describing nonlocal consumption of reso...
In this paper, we first investigate a stage-structured competitive model with time delays, harvestin...
1. The notion of a traveling wave front in the context of population dynamics i a natural one and ha...
AbstractA diffusive Lotka–Volterra type model with nonlocal delays for two competitive species is co...
In this work we studied a nonlocal spatial model on continuous time and space. Based on Levins’ meta...
International audienceWe consider a class of biological models represented by a system composed of r...
This paper deals with two-species convolution diffusion-competition models of the Lotka--Volterra ty...
International audienceThe paper is devoted to a reaction-diffusion equation with doubly nonlocal non...
Abstract. We study the development of travelling waves in a population that competes with itself for...
We deal with a system of Lotka-Volterra competition-diffusion equa-tions on R, which is a competing ...
In this paper, we study the existence and nonexistence of traveling wave solution for the nonlocal d...
We study traveling waves in a non-local cross-diffusion-type model, where organisms move along gradi...
International audienceEmergence and propagation of patterns in population dynamics is related to the...
We study a reaction-diffusion equation with an integral term describing nonlocal consumption of reso...