Single species models with logistic growth and dissymmetric impulse dispersal
From MaRDI portal
Publication:1942986
DOI10.1016/j.mbs.2012.11.005zbMath1402.92378OpenAlexW2082563387WikidataQ51290832 ScholiaQ51290832MaRDI QIDQ1942986
Long Zhang, Shigui Ruan, Zhi-Dong Teng, Donald L. De Angelis
Publication date: 14 March 2013
Published in: Mathematical Biosciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.mbs.2012.11.005
Related Items
Intermittent dispersal population model with almost period parameters and dispersal delays ⋮ The dynamical behavior of a predator-prey system with Gompertz growth function and impulsive dispersal of prey between two patches ⋮ Single-species model under seasonal succession alternating between Gompertz and logistic growth and impulsive perturbations ⋮ Permanence and periodic solutions for a two-patch impulsive migration periodic \(N\)-species Lotka-Volterra competitive system ⋮ Coexistence for an almost periodic predator-prey model with intermittent predation driven by discontinuous prey dispersal ⋮ Dynamic analysis of a fractional-order single-species model with diffusion ⋮ Dynamics of an impulsive diffusive ecological model with distributed delay and additive Allee effect
Cites Work
- Unnamed Item
- Unnamed Item
- Existence and bifurcation of stable equilibrium in two-prey, one-predator communities
- Can spatial variation alone lead to selection for dispersal?
- State-dependent impulsive models of integrated pest management (IPM) strategies and their dynamic consequences
- Permanence of population growth models with impulsive effects
- Permanence for general nonautonomous impulsive population systems of functional differential equations and its applications
- Dynamics of a stage-structured predator-prey model with prey impulsively diffusing between two patches
- Effect of predator density dependent dispersal of prey on stability of a predator-prey system
- Population dynamics in two-patch environments: Some anomalous consequences of an optimal habitat distribution
- Mathematical models of population interactions with dispersal. II: Differential survival in a change of habitat
- Persistence, extinction, and critical patch number for island populations
- Global stability of single-species diffusion Volterra models with continuous time delays
- Global stability and periodic orbits for two-patch predator-prey diffusion-delay models
- Diffusion-mediated persistence in two-species competition Lotka-Volterra model
- Dynamics of a single species in a spatially varying environment: The stabilizing role of high dispersal rates
- Permanence and the dynamics of biological systems
- Migratory effects in predator-prey models
- Competition, dispersion and coexistence
- Predator-prey dynamics in models of prey dispersal in two-patch environments
- The effect of dispersal on single-species nonautonomous dispersal models with delays
- Asymptotic behavior of a predator-prey system with diffusion and delays
- Competition and species packing in patchy environments.
- Uniform persistence and permanence for non-autonomous semiflows in population biology
- Permanence of a single-species dispersal system and predator survival
- Permanence and extinction of periodic predator--prey systems in a patchy environment with delay
- Permanence and extinction for dispersal population systems
- Permanence for a delayed periodic predator-prey model with prey dispersal in multi-patches and predator density-independent
- Permanence of delayed population model with dispersal loss
- A single species model with impulsive diffusion
- TWO PATCHES IMPULSIVE DIFFUSION PERIODIC SINGLE-SPECIES LOGISTIC MODEL
- Cooperative systems of differential equations with concave nonlinearities
- Global Asymptotic Stability of Lotka–Volterra Diffusion Models with Continuous Time Delay
- Mathematical Models of Population Interactions with Dispersal. I: Stability of Two Habitats with and without a Predator
- Uniform persistence and global asymptotic stability in periodic single-species models of dispersal in a patchy environment
- Spatial Ecology via Reaction‐Diffusion Equations
- Permanence and global stability for cooperative Lotka-Volterra diffusion systems
- RANDOM DISPERSAL IN THEORETICAL POPULATIONS
