Global stability for infinite-delay, dispersive Lotka-Volterra systems: Weakly interacting populations in nearly identical patches
- 1 July 1991
- journal article
- Published by Springer Nature in Journal of Dynamics and Differential Equations
- Vol. 3 (3) , 339-360
- https://doi.org/10.1007/bf01049736
Abstract
No abstract availableKeywords
This publication has 14 references indexed in Scilit:
- Convergence in Lotka-Volterra Systems with Diffusion and DelayPublished by Taylor & Francis ,2017
- Global Asymptotic Stability of Lotka–Volterra Diffusion Models with Continuous Time DelaySIAM Journal on Applied Mathematics, 1988
- A Generalization of Volterra Models with Continuous Time Delay in Population Dynamics: Boundedness and Global Asymptotic stabilitySIAM Journal on Applied Mathematics, 1988
- Global stability of a biological model with time delayProceedings of the American Mathematical Society, 1986
- Friendly Spaces for Functional Differential Equations with Infinite DelayPublished by Elsevier ,1985
- Global stability in Lotka-Volterra systems with diffusionJournal of Mathematical Biology, 1978
- Global Stability in Many-Species SystemsThe American Naturalist, 1977
- Integrodifferential Equations and Delay Models in Population DynamicsPublished by Springer Nature ,1977
- Single species model for population growth depending on past historyLecture Notes in Mathematics, 1968
- The existence of periodic solutions of f′(x) = − αf(x − 1){1 + f(x)}Journal of Mathematical Analysis and Applications, 1962