Mathematical Modeling and Optimal Control of Ebola Virus Disease (EVD)
Annual Research & Review in Biology · pp. 1–11 · Published 10 Jan 2018
10.9734/ARRB/2018/32290Abstract
In this paper, a nonlinear mathematical model is developed and analyzed to study the dynamics of Ebola virus (EVD) and the effects of some control strategies. The model validity is investigated and was found to be locally asymptotically stable when the basic reproduction number and unstable otherwise. Pontryagin's maximum principle is applied to obtain the optimality conditions. Numerical simulation was carried out and the results obtained indicate that a combination of all three control parameters is highly effective in containing the spread of the virus.
Cited by 7
Baba Seidu, C.S. Bornaa, Oluwole D. Makinde · Chaos, Solitons & Fractals · 2020
Baidaa Ali Hussein, Saad Talib Hasson · 2019 2nd International Conference on Engineering Technology and its Applications (IICETA) · 2019
Renna D. Abdul-Wahhab, Mohannad M. Eisa, Sanaa L. Khalaf · Partial Differential Equations in Applied Mathematics · 2024
Showing 3 of 7 known citations — external sources report more than can currently be individually listed.
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