Stability and spatiotemporal dynamics of a diffusive predator-prey system with generalist predator and nonlocal intraspecific competition

DOI10.1016/J.MATCOM.2021.11.013OpenAlexW3217005345WikidataQ114149934 ScholiaQ114149934MaRDI QIDQ2076740

Feng Yang, Yongli Song

Publication date: 22 February 2022

Published in: Mathematics and Computers in Simulation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.matcom.2021.11.013

zbMATH Keywords

stabilitybifurcationgeneralist predatornonlocal competition

Mathematics Subject Classification ID

Biology and other natural sciences (92-XX) Partial differential equations (35-XX)

Related Items (1)

Allee effect in a diffusive predator-prey system with nonlocal prey competition

Cites Work

• Local vs. non-local interactions in population dynamics
• How predation can slow, stop or reverse a prey invasion
• Analysis of a prey-predator model with non-local interaction in the prey population
• Stability and Hopf bifurcation in a diffusive logistic population model with nonlocal delay effect
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• Complex predator invasion waves in a Holling-Tanner model with nonlocal prey interaction
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• Bifurcation analysis in a host-generalist parasitoid model with Holling II functional response
• Spatiotemporal dynamics in the single population model with memory-based diffusion and nonlocal effect
• Stability and spatiotemporal dynamics in a diffusive predator-prey model with nonlocal prey competition
• Bistability induced by generalist natural enemies can reverse pest invasions
• Stability and bifurcation on predator-prey systems with nonlocal prey competition
• How predator functional responses and Allee effects in prey affect the paradox of enrichment and population collapses
• Spatiotemporal complexity in a predator-prey model with weak Allee effects
• Control of invasive hosts by generalist parasitoids
• Normal forms and Hopf bifurcation for partial differential equations with delays
• TURING-HOPF BIFURCATION IN THE REACTION-DIFFUSION SYSTEM WITH DELAY AND APPLICATION TO A DIFFUSIVE PREDATOR-PREY MODEL

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