Hopf bifurcation analysis in a delayed Leslie–Gower predator–prey model incorporating additional food for predators, refuge and threshold harvesting of preys

Author:

Onana Maximilien,Mewoli Boulchard,Tewa Jean JulesORCID

Publisher

Springer Science and Business Media LLC

Subject

Electrical and Electronic Engineering,Applied Mathematics,Mechanical Engineering,Ocean Engineering,Aerospace Engineering,Control and Systems Engineering

Reference75 articles.

1. Alves, M.T.: Des interactions indirectes entre les proies : modélisation et influence du comportement du prédateur commun. Ph.D. thesis, Université de Nice Sophia Antipolis (2013)

2. Arino, O., Hbid, F.M.L., Ait Dads, E.: Delay Differential Equations and Applications. Springer, New York (2006)

3. Auger, P., Lett, C., Poggiale, J.C.: Modélisation mathématique en écologie, cours et exercices corrigés. Dunod, Paris (2010)

4. Azbelev, N.V., Maksimov, V.P., Rakhmatullina, L.F.: Introduction to the Theory of Functional Differential Equations: Methods and Applications, Contemporary Mathematics and Its Applications, vol. 3. Springer, New York (2006)

5. Balachandran, B., Kalmr-Nagy, T., Gilsinn, D.E.: Delay Differential Equations. Springer, New York (2009)

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