Patterned solutions of a homogenous diffusive predator-prey system of Holling type-III
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s10255-016-0628-z.pdf
Reference19 articles.
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3. Kazarinov, N., van den Driessche, P. A model predator-prey systems with functional response. Math. Biosci., 39: 125–134 (1978)
4. Ko, W., Ryu., K. Qualitative analysis of a predator-prey model with Holling type-II functional response incorporating a prey refuge. J. Differential Equations, 231: 534–550 (2006)
5. Liu, J., Yi, F., Wei, J. Multiple Bifurcation Analysis and Spatiotemporal Patterns in a 1-D Gierer-Meinhardt Model of Morphogenesis. International Journal of Bifurcation and Chaos, 20(4): 1007–1025 (2010)
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1. Qualitative Analysis of a Diffusive Predator-Prey System with Holling Type II Functional Response;Pure Mathematics;2023
2. A Predator-Prey Model with Infected Predator and Distributional Time-Delay Infection Rates;Advances in Applied Mathematics;2023
3. Complexity Analysis of a Modified Predator-Prey System with Beddington–DeAngelis Functional Response and Allee-Like Effect on Predator;Discrete Dynamics in Nature and Society;2021-02-13
4. Nonexistence of nonconstant positive steady states of a diffusive predator-prey model;Communications on Pure & Applied Analysis;2018
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