BIFURCATIONS IN A LESLIE-GOWER TYPE PREDATOR-PREY MODEL WITH A RATIONAL NON-MONOTONIC FUNCTIONAL RESPONSE
Author:
Affiliation:
1. Pontificia Universidad Católica de Valparaiso, Valparaiso, Chile
2. Universidad del Quindío, Armenia, Colombia
3. Departamento de Matemática, Física y Estadística, Facultad de Ciencias Básicas, Universidad Católica del Maule, Talca, Chile
Abstract
Publisher
Vilnius Gediminas Technical University
Subject
Modeling and Simulation,Analysis
Reference36 articles.
1. Three Limit Cycles in a Leslie–Gower Predator-Prey Model with Additive Allee Effect
2. C. Arancibia-Ibarra and E. González-Olivares. The Holling-Tanner model considering an alternative food for predator. In J. Vigo-Aguiar(Ed.), Proceedings of the 2015 International Conference on Computational and Mathematical Methods in Science and Engineering CMMSE 2015, pp. 130-141. CMMSE, 2015.
3. D. Arrowsmith and C.M. Place. Dynamical Systems: Differential Equations, Maps, and Chaotic Behaviour. Chapman Hall/CRC Mathematics Series. Taylor & Francis, 1992. ISBN 9780412390807.
4. Uniqueness of a Limit Cycle for a Predator-Prey System
5. C. Chicone. Ordinary Differential Equations with Applications. Texts in Applied Mathematics. Springer, New York, 2008.
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