Stability in a class of discrete time models of interacting populations

DOI10.1007/BF00280976zbMath0381.92019OpenAlexW2089261383WikidataQ52810464 ScholiaQ52810464MaRDI QIDQ1247940

Michael E. Fisher, Bean San Goh

Publication date: 1977

Published in: Journal of Mathematical Biology (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf00280976

Mathematics Subject Classification ID

Population dynamics (general) (92D25) Ecology (92D40)

Related Items (13)

Flow of finite-dimensional algebras ⋮ Some global results on quasipolynomial discrete systems ⋮ The discrete dynamics of symmetric competition in the plane ⋮ On quantum quadratic operators of \(\mathbb M_2(\mathbb C)\) and their dynamics ⋮ A class of bijective Lotka–Volterra operators and its application ⋮ A global picture for the planar Ricker map: convergence to fixed points and identification of the stable/unstable manifolds ⋮ Stability and monotonicity of Lotka-Volterra type operators ⋮ Mathematical simulation of photophobic responses in blue-green algae ⋮ On omega limiting sets of infinite dimensional Volterra operators ⋮ QUADRATIC STOCHASTIC OPERATORS AND PROCESSES: RESULTS AND OPEN PROBLEMS ⋮ Stability of a class of delay-difference equations ⋮ Estimating the effect of continual disturbances on discrete-time population models ⋮ On Pure Quasi-Quantum Quadratic Operators of 𝕄₂(ℂ)

Cites Work

• Unnamed Item
• A comparative investigation of certain difference equations and related differential equations: Implications for model-building
• Discrete time models for two-species competition
• Stability in a stock-recruitment model of an exploited fishery
• An Ideal Penalty Function for Constrained Optimization
• Simple mathematical models with very complicated dynamics

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