STABILITY ANALYSIS OF A NOVEL ODE MODEL FOR HIV INFECTION

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Maltepe Journal of Mathematics
Volume:3 Issue:1
STABILITY ANALYSIS OF A NOVEL ODE MODEL FOR HIV INFECTION

STABILITY ANALYSIS OF A NOVEL ODE MODEL FOR HIV INFECTION

Authors : Hoang NGO, Hung DANG NGUYEN, Mehmet DİK

Pages : 30-51

Doi:10.47087/mjm.911431

View : 14 | Download : 7

Publication Date : 2021-04-29

Article Type : Research Paper

Abstract :In this paper, we propose and investigate the stability of a novel 3-compartment ordinary differential equation insert ignore into journalissuearticles values(ODE); model of HIV infection of CD4+ T-cells with a mass action term. Similar to various endemic models, the dynamics within the model is fully determined by the basic reproduction term R0. If R0 < 1, the disease-free insert ignore into journalissuearticles values(zero); equilibrium will be asymptotically stable. On the other hand, if R0 > 1, there exists a positive equilibrium that is globally/orbitally asymptotically stable under certain conditions within the interior of a predefined region. Finally, numerical simulations are conducted to illustrate and verify the results.
Keywords : HIV, globally asymptotical stability, periodic solution

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