Analyses of Bifurcations and Stability in a Predator-prey System with Holling Type-IV Functional Response

Author:

Huang1 Ji-cai,Xiao2 Dong-mei

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics

Reference17 articles.

1. Andronov, A., Leontovich, E.A., Gordon, I.I., Maier, A.G. Theory of Bifurcations of Dynamical Systems on a Plane. Israel Program for Scientific Translations, Jerusalem, 1971

2. Andrews, J.F. A mathematical model for the continuous culture of microorganisms utilizing inhibitory substrates. Biotechnol. Bioeng, 10: 707–723 (1968)

3. Bogdanov, R. Bifurcation of a limit cycle for a family of vector fields on the plane. Selecta Math. Soviet., 1: 373–388 (1981)

4. Bogdanov, R. Versal deformations of a singular point on the plane in the case of zero eigenvalues. Selecta Math. Soviet., 1: 389–421 (1981)

5. Chow, S.N., Hale, J.K. Methods of Bifurcation Theory. Springer-Verlag, New York, Heidelbeg, Berlin, 1982

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