Signature function for predicting resonant and attenuant population 2-cycles
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Publication:743807
DOI10.1007/s11538-006-9086-8zbMath1296.92203OpenAlexW2118230162WikidataQ44867615 ScholiaQ44867615MaRDI QIDQ743807
John E. Franke, Abdul-Aziz Yakubu
Publication date: 30 September 2014
Published in: Bulletin of Mathematical Biology (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11538-006-9086-8
Related Items (10)
Generalized attenuant cycles in some discrete periodically forced delay population models ⋮ The global dynamics of a discrete juvenile–adult model with continuous and seasonal reproduction ⋮ Periodic orbits in periodic discrete dynamics ⋮ Global asymptotic stability for discrete single species population models ⋮ A juvenile-adult model with periodic vital rates ⋮ Persistence and extinction in spatial models with a carrying capacity driven diffusion and harvesting ⋮ Predicting attenuant and resonant 2-cycles in periodically forced discrete-time two-species population models ⋮ The effect of maps permutation on the global attractor of a periodic Beverton-Holt model ⋮ Population models in almost periodic environments ⋮ Using a signature function to determine resonant and attenuant 2-cycles in the Smith–Slatkin population model
Cites Work
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- Global stability of periodic orbits of non-autonomous difference equations and population biology
- The effects of seasonality on discrete models of population growth
- Multiple attractors, saddles, and population dynamics in periodic habitats
- On global stability of discrete population models
- Local and global stability for population models
- Stability of discrete one-dimensional population models
- Models of growth with density regulation in more than one life stage
- Some stability conditions for discrete-time single species models
- Population models in a periodically fluctuating environment
- On Gompertz growth model and related difference equations
- Satiable egg eating predators
- Periodic solutions of population models in a periodically fluctuating environment
- On the growth of populations with narrow spread in reproductive age. I. General theory and examples
- Periodicity and stability of linear Volterra difference systems
- The effect of periodic habitat fluctuations on a nonlinear insect population model
- Attractors for discrete periodic dynamical systems.
- Multiple attractors and resonance in periodically forced population models
- Resonant population cycles in temorally fluctuating habitats
- Periodic difference equations, population biology and the Cushing--Henson conjectures
- Global Dynamics of Some Periodically Forced, Monotone Difference Equations
- Global Stability of Cycles: Lotka-Volterra Competition Model With Stocking
- Population models with periodic recruitment functions and survival rates
- The effect of periodicity in maps
- Simple mathematical models with very complicated dynamics
- Nonautonomous Beverton-Holt equations and the Cushing-Henson conjectures
- Multiple attractors via CUSP bifurcation in periodically varying environments
- A note on the nonautonomous Beverton-Holt model
- Attenuant cycles of population models with periodic carrying capacity
- Periodic dynamical systems in unidirectional metapopulation models
- On the structure of attractors for discrete, periodically forced systems with applications to population models
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