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Mathematical Modelling and Analysis Volume 14, 2009 - Issue 4
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Original Articles

Optimal control of a sex‐structured HIV/AIDS model with condom use

G. Magombedze Department of Applied Mathematics, P O Box AC939 Ascot, Bulawayo, Zimbabwe E-mail: [email protected]@gmail.com
,
Z. Mukandavire Department of Applied Mathematics, P O Box AC939 Ascot, Bulawayo, Zimbabwe E-mail: [email protected]
,
C. Chiyaka Department of Applied Mathematics, P O Box AC939 Ascot, Bulawayo, Zimbabwe E-mail: [email protected]
&
G. Musuka African Comprehensive HIV/AIDS Partnerships, Private Bag X033, Gaborone, Botswana E-mail: [email protected]
Pages 483-494 | Received 28 Jul 2008, Published online: 14 Oct 2010

Citations (10)

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Read on this site (2)

Xueyong Zhou & Jingan Cui. (2010) Stability and Hopf bifurcation of a delay eco‐epidemiological model with nonlinear incidence rate* . Mathematical Modelling and Analysis 15:4, pages 547-569.
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G.P. Samanta. (2010) Analysis of a Nonautonomous HIV/AIDS Epidemic Model with Distributed Time Delay. Mathematical Modelling and Analysis 15:3, pages 327-347.
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Articles from other publishers (8)

Carlo Delfin S. Estadilla & Aurelio A. ReyesVV. (2020) Optimal strategies for mitigating the HIV/AIDS epidemic in the Philippines. Mathematical Methods in the Applied Sciences 43:18, pages 10690-10710.
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Mingwang Shen, Yanni Xiao, Libin Rong & Lauren Ancel Meyers. (2019) Conflict and accord of optimal treatment strategies for HIV infection within and between hosts. Mathematical Biosciences 309, pages 107-117.
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Roman Denysiuk, Cristiana J. Silva & Delfim F. M. Torres. (2017) Multiobjective optimization to a TB-HIV/AIDS coinfection optimal control problem. Computational and Applied Mathematics 37:2, pages 2112-2128.
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James Greenwood-Lee, Penelope Hawe, Alberto Nettel-Aguirre, Alan Shiell & Deborah A. Marshall. (2016) Complex intervention modelling should capture the dynamics of adaptation. BMC Medical Research Methodology 16:1.
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Kuan Yang, Ermei Wang, Yinggao Zhou & Kai Zhou. (2015) Optimal vaccination policy and cost analysis for epidemic control in resource-limited settings. Kybernetes 44:3, pages 475-486.
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Cristiana J. Silva & Delfim F. M. Torres. (2015) A TB-HIV/AIDS coinfection model and optimal control treatment. Discrete & Continuous Dynamical Systems - A 35:9, pages 4639-4663.
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Yinggao Zhou, Kuan Yang, Kai Zhou & Yiting Liang. (2014) Optimal Vaccination Policies for an SIR Model with Limited Resources. Acta Biotheoretica 62:2, pages 171-181.
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M. Atencia, E. García-Garaluz, H. de Arazoza & G. Joya. (2013) Estimation of parameters based on artificial neural networks and threshold of HIV/AIDS epidemic system in Cuba. Mathematical and Computer Modelling 57:11-12, pages 2971-2983.
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