Nonexistence of limit cycles in two classes of predator–prey systems
Author:
Publisher
Elsevier BV
Subject
Applied Mathematics,Computational Mathematics
Reference10 articles.
1. Uniqueness of limit cycles for a predator–prey system;Cheng;SIAM J. Math. Anal.,1981
2. Some results on global stability of a predator–prey system;Cheng;J. Math. Biol.,1981
3. Global stability and presistence of simple chains;Freedman;Math. Biosci.,1985
4. Global stability in a class of predator–prey models;Goh;Bull. Math. Biol.,1978
5. On the global stability of predator–prey system;Hsu;Math. Biosci.,1978
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1. Global Dynamics of a Predator-Prey Model with a General Growth Rate Function and Carrying Capacity;Communications on Applied Mathematics and Computation;2024-04-12
2. Necessary and sufficient conditions for the nonexistence of limit cycles of Leslie–Gower predator–prey models;Applied Mathematics Letters;2017-09
3. Multiple periodic solutions in generalized Gause-type predator–prey systems with non-monotonic numerical responses;Nonlinear Analysis: Real World Applications;2009-10
4. Stability condition for the predator-free equilibrium point of predator–prey systems with a class of functional response;Ecological Modelling;2008-09
5. Positive periodic solutions in delayed Gause-type predator–prey systems;Journal of Mathematical Analysis and Applications;2008-03
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