Multistability for a Mathematical Model of the Dynamics of Predators and Prey in a Heterogeneous Area

Author:

Ha T. D.,Tsybulin V. G.

Publisher

Springer Science and Business Media LLC

Reference22 articles.

1. A. D. Bazykin, Nonlinear Dynamics of Interacting Populations [in Russian], Inst. Komp. Issl., Izhevsk, (2003).

2. G. W. Bluman and S. Kumei, Symmetries and Differential Equations, Springer, Berlin (2013).

3. A. V. Budyansky, K. Frischmuth, and V. G. Tsybulin, “Cosymmetry approach and mathematical modeling of species coexistence in a heterogeneous habitat,” Discrete Contin. Dyn. Syst. Ser. B, 24, 547–561 (2019).

4. C. Cosner and R. Cantrell, Spatial Ecology Via Reaction–Diffusion Equations, John Wiley & Sons Ltd, Chichester (2003).

5. A. V. Epifanov and V. G. Tsibulin, “On the dynamics of cosymmetric systems of predators and prey,” Komp. Issl. i Model., 9, No. 5, 799–813 (2017).

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