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Journal of Biological Dynamics Volume 3, 2009 - Issue 2-3: DEDICATED TO JIM M. CUSHING ON THE OCCASION OF HIS 65TH BIRTHDAY GUEST EDITORS: SHANDELLE M. HENSON AND JIA LI
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Original Articles

Persistence in a discrete-time stage-structured fungal disease model

Paul Leonard Salceanu Department of Mathematics and Statistics, Arizona State University, Tempe, AZ, USACorrespondence[email protected]
&
Hal L. Smith Department of Mathematics and Statistics, Arizona State University, Tempe, AZ, USA
Pages 271-285 | Received 06 Apr 2008, Published online: 04 Dec 2010

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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 (5)

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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Muhammad Dur-e-Ahmad, Mudassar Imran & Adnan Khan. (2014) Analysis of a Mathematical Model of Emerging Infectious Disease Leading to Amphibian Decline. Abstract and Applied Analysis 2014, pages 1-13.
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Junhong Li & Ning Cui. (2013) Bifurcation and Chaotic Behavior of a Discrete-Time SIS Model. Discrete Dynamics in Nature and Society 2013, pages 1-8.
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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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Paul Leonard Salceanu & Hal L. Smith. 2009. Positive Systems. Positive Systems 17 27 .

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