Positive periodic solutions of neutral predator-prey model with Beddington-DeAngelis functional response
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Publication:636715
DOI10.1016/j.camwa.2010.09.067zbMath1219.34091OpenAlexW2045990359WikidataQ115580920 ScholiaQ115580920MaRDI QIDQ636715
Publication date: 28 August 2011
Published in: Computers \& Mathematics with Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.camwa.2010.09.067
Dynamical systems in biology (37N25) Population dynamics (general) (92D25) Periodic solutions to functional-differential equations (34K13)
Related Items (6)
Permanence and stability of solutions for almost periodic prey-predator model with impulsive effects ⋮ Periodicity in a neutral predator-prey system with monotone functional responses ⋮ Almost automorphic solutions of discrete delayed neutral system ⋮ Dynamic analysis of a Leslie–Gower-type predator–prey system with the fear effect and ratio-dependent Holling III functional response ⋮ Periodic solution to a multispecies predator-prey competition dynamic system with Beddington-DeAngelis functional response and time delay. ⋮ Periodic solutions of a neutral impulsive predator-prey model with Beddington-DeAngelis functional response with delays
Cites Work
- Dynamics of a nonautonomous predator-prey dispersion-delay system with Beddington-DeAngelis functional response
- Positive periodic solutions for a class of neutral delay gause-type predator-prey system
- Stability of the boundary solution of a nonautonomous predator-prey system with the Beddington-DeAngelis functional response
- Permanence and stability in non-autonomous predator-prey Lotka-Volterra systems with feedback controls
- Non-existence of non-constant positive steady states of two Holling type-II predator-prey systems: strong interaction case
- Analysis of diffusive two-competing-prey and one-predator systems with Beddington-DeAngelis functional response
- Ordinary differential equations with nonlinear boundary conditions
- A qualitative study on general Gause-type predator-prey models with constant diffusion rates
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