In this paper, the stability of traveling wave solutions to the Lotka-Volterra diffusive model is investigated. First, we convert the model into a cooperative system by a special transformation. The local and the global stability of the traveling wavefronts are studied in a weighted functional space. For the global stability, comparison principle together with the squeezing technique is applied to derive the main results
[[abstract]]We study traveling front solutions for a two-component system on a one-dimensional latti...
AbstractWe study traveling front solutions for a two-component system on a one-dimensional lattice. ...
systems which model the competitive interaction of two or more organisms allowed to move freely thro...
This article concerns the stability of traveling wavefronts for a three-component Lotka-Volterra co...
We study the existence, uniqueness and asymptotic behavior, as well as the stability of a special ki...
AbstractWe study the existence, uniqueness, and asymptotic stability of time periodic traveling wave...
AbstractWe study the existence, uniqueness and asymptotic behavior, as well as the stability of a sp...
This paper investigates a reaction-diffusion system modeling three competing species, with diffusion...
Abstract. We study the traveling wave solutions to a reaction diffusion sys-tem modeling the public ...
[[abstract]]We study the existence of traveling wave front solutions for a three species competition...
Abstract In this paper we study mono-stable traveling wave solutions for a Lotka-Volterra reaction-d...
We consider the reaction-diffusion competition system in the so-called {\it critical competition cas...
In this paper the wave propagation dynamics of a Lotka-Volterra type of model with cubic competition...
AbstractA diffusive Lotka–Volterra type model with nonlocal delays for two competitive species is co...
We deal with a system of Lotka-Volterra competition-diffusion equa-tions on R, which is a competing ...
[[abstract]]We study traveling front solutions for a two-component system on a one-dimensional latti...
AbstractWe study traveling front solutions for a two-component system on a one-dimensional lattice. ...
systems which model the competitive interaction of two or more organisms allowed to move freely thro...
This article concerns the stability of traveling wavefronts for a three-component Lotka-Volterra co...
We study the existence, uniqueness and asymptotic behavior, as well as the stability of a special ki...
AbstractWe study the existence, uniqueness, and asymptotic stability of time periodic traveling wave...
AbstractWe study the existence, uniqueness and asymptotic behavior, as well as the stability of a sp...
This paper investigates a reaction-diffusion system modeling three competing species, with diffusion...
Abstract. We study the traveling wave solutions to a reaction diffusion sys-tem modeling the public ...
[[abstract]]We study the existence of traveling wave front solutions for a three species competition...
Abstract In this paper we study mono-stable traveling wave solutions for a Lotka-Volterra reaction-d...
We consider the reaction-diffusion competition system in the so-called {\it critical competition cas...
In this paper the wave propagation dynamics of a Lotka-Volterra type of model with cubic competition...
AbstractA diffusive Lotka–Volterra type model with nonlocal delays for two competitive species is co...
We deal with a system of Lotka-Volterra competition-diffusion equa-tions on R, which is a competing ...
[[abstract]]We study traveling front solutions for a two-component system on a one-dimensional latti...
AbstractWe study traveling front solutions for a two-component system on a one-dimensional lattice. ...
systems which model the competitive interaction of two or more organisms allowed to move freely thro...