The purpose of this paper is to investigate the asymptotic behavior of apredator-prey model. The model is composed of two patches. The system has two species:one can dense between the tWo patches, but the other is con...The purpose of this paper is to investigate the asymptotic behavior of apredator-prey model. The model is composed of two patches. The system has two species:one can dense between the tWo patches, but the other is confined to one of the patches andcannot diffuse. It is proved that the system is globally stable under appropriate conditions.展开更多
This paper analyzes permanence, existence and global attractivity of positiveperiodic solution in nonautonomous delay diffusive Lotka-Volterra competitive system fora patchstyle environment, by applying the invariant ...This paper analyzes permanence, existence and global attractivity of positiveperiodic solution in nonautonomous delay diffusive Lotka-Volterra competitive system fora patchstyle environment, by applying the invariant rectangle and Lyapunov functional.展开更多
文摘The purpose of this paper is to investigate the asymptotic behavior of apredator-prey model. The model is composed of two patches. The system has two species:one can dense between the tWo patches, but the other is confined to one of the patches andcannot diffuse. It is proved that the system is globally stable under appropriate conditions.
文摘This paper analyzes permanence, existence and global attractivity of positiveperiodic solution in nonautonomous delay diffusive Lotka-Volterra competitive system fora patchstyle environment, by applying the invariant rectangle and Lyapunov functional.
