PREDATOR-PREY_MODEL

作品数:131被引量:144H指数:5
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Global Stability of a Three-Species System with Attractive Prey-Taxis
《Applied Mathematics》2022年第8期658-671,共14页Mengxin Chen Qianqian Zheng 
This paper reports the global asymptotic stability of a three-species predator-prey system involving the prey-taxis. With the assumptions, we establish the global asymptotic stability results of its equilibria, respec...
关键词:Predator-Prey Model Global Asymptotic Stability Prey-Taxis Lyapunov Function 
Stability Analysis and Hopf Bifurcation for ODE System of Predator-Prey Model with Mutual Interference被引量:3
《Applied Mathematics》2021年第9期793-802,共10页Khalid Ahmed Abbakar Yafei Yang Alhussein Mohamed Songchen Xia Mogahid Mamoon Abkar Omer Bushra Elfadil Hassan 
In this paper, the temporal and spatial patterns of a diffusive predator-prey model with mutual interference under homogeneous Neumann boundary conditions were studied. Specifically, first, taking the intrinsic growth...
关键词:Predator-Prey Model Mutual Interference Hopf Bifurcation Functional Response 
Asymptotic Stability of Solutions of Lotka-Volterra Predator-Prey Model for Four Species被引量:1
《Applied Mathematics》2015年第4期684-693,共10页A. A. Soliman E. S. Al-Jarallah 
In this paper, we consider Lotka-Volterra predator-prey model between one and three species. Two cases are distinguished. The first is Lotka-Volterra model of one prey-three predators and the second is Lotka-Volterra ...
关键词:LOTKA-VOLTERRA Prey-Predators SPECIES Equilibrium Points Stability Locally ASYMPTOTICALLY STABLE Globally ASYMPTOTICALLY STABLE Unstable 
Permanence and Global Stability for a Non-Autonomous Predator-Prey Model with Modified Leslie-Gower and Holling-Type II Schemes with Delays被引量:4
《Applied Mathematics》2011年第1期47-56,共10页Lin Hu Linfei Nie 
In this paper, a nonautonomous predator-prey system based on a modified version of the Leslie-Gower scheme and Holling-type II scheme with delayed effect is investigated. The general criteria of integrable form on the...
关键词:PREDATOR-PREY System LESLIE-GOWER and Holling-Type-II Functional Response PERMANENCE Global Stability 
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