Canard Cycles and Homoclinic Orbit of a Leslie–Gower Predator–Prey Model with Allee Effect and Holling Type II Functional Response
Author:
Funder
National Natural Science Foundation of China
Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s12346-024-01059-z.pdf
Reference38 articles.
1. Leslie, P.H.: Some further notes on the use of matrices in population mathematics. Biometrika 35(3/4), 213–245 (1948)
2. Leslie, P.: A stochastic model for studying the properties of certain biological systems by numerical methods. Biometrika 45(1–2), 16–31 (1958)
3. Hsu, S.B., Huang, T.W.: Global stability for a class of predator-prey systems. SIAM J. Appl. Math. 55(3), 763–783 (1995)
4. Hsu, S.B., Hwang, T.W.: Hopf bifurcation analysis for a predator–prey system of Holling and Leslie type. Taiwan. J. Math. 3(1), 35–53 (1999)
5. Korobeinikov, A.: A Lyapunov function for Leslie–Gower predator–prey models. Appl. Math. Lett. 14(6), 697–699 (2001)
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