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Original Articles

Global behavior of solutions of a periodically forced Sigmoid Beverton–Holt model

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Pages 212-234 | Received 20 Jul 2010, Accepted 24 Dec 2010, Published online: 08 Apr 2011

Keep up to date with the latest research on this topic with citation updates for this article.

Read on this site (4)

Marina A. Chugunova & Sue Ann Campbell. (2020) Difference population equation with variable Allee effect and periodic carrying capacity. Journal of Difference Equations and Applications 26:6, pages 753-778.
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H. Sedaghat. (2017) A convergence criterion for the solutions of nonlinear difference equations and dynamical systems. Journal of Difference Equations and Applications 23:10, pages 1694-1706.
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Yun Kang. (2016) Dynamics of a generalized Ricker–Beverton–Holt competition model subject to Allee effects. Journal of Difference Equations and Applications 22:5, pages 687-723.
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GarrenR.J. Gaut, Katja Goldring, Francesca Grogan, Cymra Haskell & Robert J. Sacker. (2012) Difference equations with the Allee effect and the periodic Sigmoid Beverton–Holt equation revisited. Journal of Biological Dynamics 6:2, pages 1019-1033.
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Articles from other publishers (15)

Toka Diagana. (2024) The long-term behavior of the p-adic Sigmoid Beverton-Holt dynamical systems in the projective line . Journal of Mathematical Analysis and Applications 530:1, pages 127638.
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Manuel De la Sen, Santiago Alonso-Quesada, Asier Ibeas & Aitor J. Garrido. (2023) On a Coupled Time-Varying Beverton–Holt Model with Two Habitats Subject to Harvesting, Repopulation, and Mixed Migratory Flows of Populations. Discrete Dynamics in Nature and Society 2023, pages 1-25.
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Mariem Mohamed Abdelahi, Mohamed Ahmed Sambe & Elkhomeini Moulay Ely. (2023) Existence results for some generalized Sigmoid Beverton-Holt models in time scales. Nonautonomous Dynamical Systems 10:1.
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Miao Ouyang, Qianhong Zhang & Zili Chen. (2023) Balanced harvesting of dynamical discrete Ricker & Beverton–Holt system. Chaos, Solitons & Fractals 170, pages 113384.
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Manuel De la Sen, Santiago Alonso-Quesada, Asier Ibeas & Aitor J. Garrido. (2023) On an Extended Time-Varying Beverton–Holt Equation Subject to Harvesting Monitoring and Population Excess Penalty. Discrete Dynamics in Nature and Society 2023, pages 1-21.
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Sabrina H. Streipert & Gail S. K. Wolkowicz. 2023. Advances in Discrete Dynamical Systems, Difference Equations and Applications. Advances in Discrete Dynamical Systems, Difference Equations and Applications 473 494 .
Zhenkun Wang, Yurij Salmaniw & Hao Wang. (2021) Persistence and propagation of a discrete-time map and PDE hybrid model with strong Allee effect. Nonlinear Analysis: Real World Applications 61, pages 103336.
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M. R. S. Kulenović, S. Moranjkić, M. Nurkanović & Z. Nurkanović. (2018) Global Asymptotic Stability and Naimark-Sacker Bifurcation of Certain Mix Monotone Difference Equation. Discrete Dynamics in Nature and Society 2018, pages 1-22.
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M. R. S. Kulenović, S. Moranjkić & Z. Nurkanović. (2016) Global dynamics and bifurcation of a perturbed Sigmoid Beverton-Holt difference equation. Mathematical Methods in the Applied Sciences 39:10, pages 2696-2715.
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A. Brett & M. R. S. Kulenović. (2015) Basins of Attraction for Two-Species Competitive Model with Quadratic Terms and the Singular Allee Effect. Discrete Dynamics in Nature and Society 2015, pages 1-16.
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N. Lazaryan & H. Sedaghat. (2015) Periodic and Chaotic Orbits of a Discrete Rational System. Discrete Dynamics in Nature and Society 2015, pages 1-8.
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N. Lazaryan & H. Sedaghat. (2015) Dynamics of Planar Systems That Model Stage-Structured Populations. Discrete Dynamics in Nature and Society 2015, pages 1-14.
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Ann Brett & Mustafa RS Kulenović. (2014) Two species competitive model with the Allee effect. Advances in Difference Equations 2014:1.
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Louis R. Nemzer. (2014) A model of band-pass phenotypic resistance in a modified Beverton–Holt framework. Mathematical Biosciences 252, pages 7-13.
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Yi Yang & Robert J. Sacker. (2014) Periodic unimodal Allee maps, the semigroup property and the $\lambda$-Ricker map with Allee effect. Discrete & Continuous Dynamical Systems - B 19:2, pages 589-606.
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