PREDATOR-PREY_MODEL

作品数:131被引量:144H指数:5
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相关作者:李华陈兰荪许志奋陈滨张薇更多>>
相关机构:陕西师范大学东南大学武汉理工大学盐城师范学院更多>>
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A Delayed Predator-Prey Model with Fear Effect and Cannibalism
《Journal of Applied Mathematics and Physics》2025年第2期506-524,共19页Guoqing Li Xiaolin Lin Shaoyi Geng 
In this paper, we consider the fear effect and gestation delay, and then establish a delayed predator-prey model with cannibalism. Firstly, we prove the well-posedness of the model. Secondly, the existence and stabili...
关键词:Predator-Prey Model Fear Effect CANNIBALISM Stability Hopf Bifurcation 
Global Dynamics in a Predator-Prey Model with Allee Effect
《Journal of Applied Mathematics and Physics》2024年第7期2377-2385,共9页Tianjing Wang Fuqin Sun 
Since the last century, various predator-prey systems have garnered widespread attention. In particular, the predator-prey systems have sparked significant interest among applied mathematicians and ecologists. From th...
关键词:Bazykin Allee Effect Hopf Bifurcation 
Bifurcation and Turing Pattern Formation in a Diffusion Modified Leslie-Gower Predator-Prey Model with Crowley-Martin Functional Response
《Journal of Applied Mathematics and Physics》2024年第6期2190-2211,共22页Dong Wang Yani Ma 
In this paper, we study a modified Leslie-Gower predator-prey model with Smith growth subject to homogeneous Neumann boundary condition, in which the functional response is the Crowley-Martin functional response term....
关键词:Modified Leslie-Gower Model Crowley-Martin Function Response Hopf Bifurcation Transcritical Bifurcation Turing Instability 
Dynamic Analysis of a Predator-Prey Model with Holling-II Functional Response
《Journal of Applied Mathematics and Physics》2023年第10期2871-2878,共8页Jiemin Mo Wanying Li Donghuan He Songbo Wang Xiaoliang Zhou 
A predator-prey model with linear capture term Holling-II functional response was studied by using differential equation theory. The existence and the stabilities of non-negative equilibrium points of the model were d...
关键词:Predator-Prey Model Holling-II Functional Response Equilibrium Point STABILITY 
Canard Solutions in a Predator-Prey Model
《Journal of Applied Mathematics and Physics》2022年第5期1678-1693,共16页Guojian Lin 
The canard explosion phenomenon in a predator-prey model with Michaelis-Menten functional response is analyzed in this paper by employing the geometric singular perturbation theory. First, some turning points, such as...
关键词:Canard Explosion Relaxation Oscillation Predator-Prey Model Geometric Singular Perturbation Theory 
Stability and Bifurcation Analysis of a Predator-Prey Model with Michaelis-Menten Type Prey Harvesting
《Journal of Applied Mathematics and Physics》2022年第2期504-526,共23页Wenchang Chen 
In this paper, we investigated stability and bifurcation behaviors of a predator-prey model with Michaelis-Menten type prey harvesting. Sufficient conditions for local and global asymptotically stability of the interi...
关键词:Michaelis-Menten Type Prey Harvesting Stability Bifurcation Limit Cycle 
Periodic Solution for a Stochastic Predator-Prey Model with Impulses and Holling-II Functional Response
《Journal of Applied Mathematics and Physics》2019年第10期2212-2230,共19页Yafei Yang Yuanfu Shao Mengwei Li 
Considering the mutual interference between species, a stochastic predator-prey model with impulses and Holling-II functional response is proposed in this paper. Firstly, by constructing an equivalent system without i...
关键词:STOCHASTIC IMPULSES Mutual Interference PERIODIC Solution 
Control Schemes to Reduce Risk of Extinction in the Lotka-Volterra Predator-Prey Model
《Journal of Applied Mathematics and Physics》2014年第7期644-652,共9页Jessica Li 
The Lotka-Volterra predator-prey model is widely used in many disciplines such as ecology and economics. The model consists of a pair of first-order nonlinear differential equations. In this paper, we first analyze th...
关键词:Lotka-Voterra PREDATOR-PREY Model EXTINCTION CONTROL Feedback CONTROL Stability 
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