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Journal of Difference Equations and Applications Volume 16, 2010 - Issue 1
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Original Articles

Persistence in a discrete-time, stage-structured epidemic model

Paul Leonard Salceanu Department of Mathematics and Statistics, Arizona State University, Tempe, AZ, 85287, USACorrespondence[email protected]
&
Hal L. Smith Department of Mathematics and Statistics, Arizona State University, Tempe, AZ, 85287, USA
Pages 73-103 | Received 12 Mar 2008, Accepted 29 Jul 2008, Published online: 26 Jan 2010

Citations (13)

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D. K. Mallawaarachchi, LindaJ.S. Allen & Cynthia Carey. (2011) Stability and permanence in gender- and stage-structured models for the boreal toad. Journal of Biological Dynamics 5:1, pages 1-26.
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Articles from other publishers (12)

Hui Cao, Baojun Song & Yicang Zhou. (2023) Treatment strategies for the latent tuberculosis infections. Journal of Mathematical Biology 86:6.
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Xia Ma, Xiao-Feng Luo, Li Li, Yong Li & Gui-Quan Sun. (2022) The influence of mask use on the spread of COVID-19 during pandemic in New York City. Results in Physics 34, pages 105224.
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Kunwer Singh Mathur, Abhay Srivastava & Joydip Dhar. (2021) Dynamics of a stage-structured SI model for food adulteration with media-induced response function. Journal of Engineering Mathematics 127:1.
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Hui Cao, Huan Wu & Xiaoqin Wang. (2020) Bifurcation analysis of a discrete SIR epidemic model with constant recovery. Advances in Difference Equations 2020:1.
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KAMALDEEN O. OKUNEYE, JORGE X. VELASCO-HERNANDEZ & ABBA B. GUMEL. (2017) THE “UNHOLY” CHIKUNGUNYA–DENGUE–ZIKA TRINITY: A THEORETICAL ANALYSIS. Journal of Biological Systems 25:04, pages 545-585.
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Xiaolin Fan, Lei Wang & Zhidong Teng. (2016) Global dynamics for a class of discrete SEIRS epidemic models with general nonlinear incidence. Advances in Difference Equations 2016:1.
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Hui Cao & Hongwu Tan. (2015) The discrete tuberculosis transmission model with treatment of latently infected individuals. Advances in Difference Equations 2015:1.
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Gregory Roth & Sebastian J. Schreiber. (2013) Persistence in fluctuating environments for interacting structured populations. Journal of Mathematical Biology 69:5, pages 1267-1317.
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Xia Ma, Yicang Zhou & Hui Cao. (2013) Global stability of the endemic equilibrium of a discrete SIR epidemic model. Advances in Difference Equations 2013:1.
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Hui Cao & Yicang Zhou. (2013) The basic reproduction number of discrete SIR and SEIS models with periodic parameters. Discrete & Continuous Dynamical Systems - B 18:1, pages 37-56.
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Qiaoling Chen, Zhidong Teng, Lei Wang & Haijun Jiang. (2012) The existence of codimension-two bifurcation in a discrete SIS epidemic model with standard incidence. Nonlinear Dynamics 71:1-2, pages 55-73.
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Carlota Rebelo, Alessandro Margheri & Nicolas Baca?r. (2011) Persistence in seasonally forced epidemiological models. Journal of Mathematical Biology 64:6, pages 933-949.
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