A Holling type III predator-prey model with self- and cross-population pressure is considered. Using the energy estimate and Gagliardo-Nirenberg-type inequalities, the existence and uniform boundedness of global solutions to the model are dicussed. In addition, global asymptotic stability of the positive equilibrium point for the model is proved by Lyapunov function. Copyright q 2009 Rui Zhang et al. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited
A diffusive Holling-Tanner predator-prey model with no-flux boundary condition is considered, and it...
AbstractThis paper deals with the dynamics of a predator–prey model with Hassell–Varley–Holling func...
A delayed Lotka?Volterra type predator-prey model with stage structure for predator and prey dispers...
This paper deals with a Holling type III diffusive predator-prey model with stage structure and nonl...
In this paper we study the global stability of diffusive predator-prey system of Holling-Tanner type...
In this paper we study the global stability of diffusive predator-prey system of Holling-Tanner type...
Abstract. The global properties of a predator-prey model with stage structure for predator are studi...
which permits unrestricted use, distribution, and reproduction in any medium, provided the original ...
AbstractIn this paper, we consider a two competitor–one prey diffusive model in which both competito...
A delayed Lotka–Volterra type predator-prey model with stage structure for predator and prey dispers...
AbstractA diffusive Holling–Tanner predator–prey model with no-flux boundary condition is considered...
AbstractIn this work we examine a Lotka–Volterra model with diffusion describing the dynamics of mul...
A delayed Lotka–Volterra type predator-prey model with stage structure for predator and prey dispers...
A delayed Lotka?Volterra type predator-prey model with stage structure for predator and prey dispers...
A diffusive Holling-Tanner predator-prey model with no-flux boundary condition is considered, and it...
A diffusive Holling-Tanner predator-prey model with no-flux boundary condition is considered, and it...
AbstractThis paper deals with the dynamics of a predator–prey model with Hassell–Varley–Holling func...
A delayed Lotka?Volterra type predator-prey model with stage structure for predator and prey dispers...
This paper deals with a Holling type III diffusive predator-prey model with stage structure and nonl...
In this paper we study the global stability of diffusive predator-prey system of Holling-Tanner type...
In this paper we study the global stability of diffusive predator-prey system of Holling-Tanner type...
Abstract. The global properties of a predator-prey model with stage structure for predator are studi...
which permits unrestricted use, distribution, and reproduction in any medium, provided the original ...
AbstractIn this paper, we consider a two competitor–one prey diffusive model in which both competito...
A delayed Lotka–Volterra type predator-prey model with stage structure for predator and prey dispers...
AbstractA diffusive Holling–Tanner predator–prey model with no-flux boundary condition is considered...
AbstractIn this work we examine a Lotka–Volterra model with diffusion describing the dynamics of mul...
A delayed Lotka–Volterra type predator-prey model with stage structure for predator and prey dispers...
A delayed Lotka?Volterra type predator-prey model with stage structure for predator and prey dispers...
A diffusive Holling-Tanner predator-prey model with no-flux boundary condition is considered, and it...
A diffusive Holling-Tanner predator-prey model with no-flux boundary condition is considered, and it...
AbstractThis paper deals with the dynamics of a predator–prey model with Hassell–Varley–Holling func...
A delayed Lotka?Volterra type predator-prey model with stage structure for predator and prey dispers...