The Effect of Age Structure and Two Delays on the Predator-prey Model with Prey Fear Cost and Variable Predator Search Speed
Author:
Affiliation:
1. School of Mathematical Sciences, Beijing Normal University, China
2. School of Sciences, Tianjin University of Commerce, China
Publisher
The Mathematical Society of the Republic of China
Reference28 articles.
1. Y. Kuang, Delay Differential Equations with Applications in Population Dynamics, Mathematics in Science and Engineering 191, Academic Press, Boston, MA, 1993.
2. Y. Cai, C. Wang and D. Fan, Stability and bifurcation in a delayed predator-prey model with Holling-type IV response function and age structure, Electron. J. Differential Equations 2021, Paper No. 42, 16 pp.
3. S. Creel, D. Christianson, S. Liley and J. A. Winnie Jr., Predation risk affects reproductive physiology and demography of elk, Science 315 (2007), no. 5814, 960.
4. Y. Du, B. Niu and J. Wei, Two delays induce Hopf bifurcation and double Hopf bifurcation in a diffusive Leslie–Gower predator-prey system, Chaos 29 (2019), no. 1, 013101, 16 pp.
5. A. Ducrot, P. Magal and S. Ruan, Projectors on the generalized eigenspaces for partial differential equations with time delay, in: Infinite Dimensional Dynamical System, 353–390, Fields Inst. Commun. 64, Springer, New York, 2013.
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