Hopf bifurcation and stability in predator–prey model with a stage-structure for prey
Author:
Publisher
Elsevier BV
Subject
Applied Mathematics,Computational Mathematics
Reference24 articles.
1. Seasonally perturbed prey–predator system with predator-dependent functional response;Gakkhar;Chaos Solitons Fract.,2003
2. Global stability of a predator–prey system with stage structure for predator;Xiao;Acta Math. Sin.,2003
3. A stage structured predator–prey model and its dependence on through-stage delay and death rate;Gourley;J. Math. Biol.,2004
4. Permanence of periodic Holling type predator–prey system with stage structure for prey;Chen;Appl. Math. Comput.,2006
5. Bifurcation and stability analysis in predator–prey model with a stage-structure for predator;Sun;Nonlinear Dyn.,2009
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1. Dynamics of stage-structured prey–predator model with prey refuge and harvesting;International Journal of Modelling and Simulation;2022-01-07
2. Hopf bifurcation analysis in a stage-structure predator–prey model with two time delay;MATEC Web of Conferences;2022
3. Dynamical behavior of a stochastic predator-prey model with stage structure for prey;Stochastic Analysis and Applications;2020-01-06
4. Bifurcation Based-Delay Feedback Control Strategy for a Fractional-Order Two-Prey One-Predator System;Complexity;2019-04-01
5. A matter of maturity: To delay or not to delay? Continuous‐time compartmental models of structured populations in the literature 2000–2016;Natural Resource Modeling;2018-01-24
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