Global analysis of a mathematical model on malaria with competitive strains and immune responses
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DOI: 10.1016/j.amc.2015.02.073
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References listed on IDEAS
- Rob J De Boer, 2012. "Which of Our Modeling Predictions Are Robust?," PLOS Computational Biology, Public Library of Science, vol. 8(7), pages 1-5, July.
- Louis H. Miller & Dror I. Baruch & Kevin Marsh & Ogobara K. Doumbo, 2002. "The pathogenic basis of malaria," Nature, Nature, vol. 415(6872), pages 673-679, February.
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Cited by:
- Ahmed Elaiw & Afnan Al Agha, 2020. "Global Analysis of a Reaction-Diffusion Within-Host Malaria Infection Model with Adaptive Immune Response," Mathematics, MDPI, vol. 8(4), pages 1-32, April.
- Mittal, R.C. & Goel, Rohit & Ahlawat, Neha, 2021. "An Efficient Numerical Simulation of a Reaction-Diffusion Malaria Infection Model using B-splines Collocation," Chaos, Solitons & Fractals, Elsevier, vol. 143(C).
- Tianqi Song & Yishi Wang & Yang Li & Guoliang Fan, 2024. "A Mathematical Analysis of Competitive Dynamics and Aggressive Treatment in the Evolution of Drug Resistance in Malaria Parasites," Mathematics, MDPI, vol. 12(10), pages 1-16, May.
- Luo, Jianfeng & Zhao, Yi, 2023. "Bifurcation analysis of a non-smooth prey–predator model by a differential linear complementarity system," Mathematics and Computers in Simulation (MATCOM), Elsevier, vol. 205(C), pages 581-599.
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Keywords
Global stability; Lyapunov function; Persistence theory; Immune response; Saturation effect;All these keywords.
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