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Approximate Solution of the Fractional Order Mathematical Model on the Transmission Dynamics on The Co-Infection of COVID-19 and Monkeypox Using the Laplace-Adomian Decomposition Method

Acheneje, G.O. and Omale, D. and Agbata, B.C. and Atokolo, W. and Shior, M.M. and Bolarinwa, B. (2024) Approximate Solution of the Fractional Order Mathematical Model on the Transmission Dynamics on The Co-Infection of COVID-19 and Monkeypox Using the Laplace-Adomian Decomposition Method. International Journal of Mathematics and Statistics Studies, 12 (3). pp. 17-51. ISSN 2053-2229 (Print), 2053-2210 (Online)

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Abstract

A fractional order compartmental model on the transmission dynamics of the co-infection of COVID-19 and Monkeypox is presented. The approximate solutions of the fractional order model are obtained using the Laplace-Adomian Decomposition method in the form of an infinite series which was shown to converge to the exact value. Using the MATLAB fmincon algorithm, we carried out a data fitting analysis using real life COVID-19 and Monkeypox data so as to obtain estimates for some of the key parameters used in the formulation of model. The results of our analysis showed that an increase in the effective treatment capacity in the human population will significantly reduce the burden of these diseases in the human population.

Item Type: Article
Subjects: Q Science > QA Mathematics
Depositing User: Professor Mark T. Owen
Date Deposited: 10 Apr 2024 12:04
Last Modified: 10 Apr 2024 12:04
URI: https://tudr.org/id/eprint/2879

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