Mathematical Model for Coronavirus Disease 2019 (COVID-19) Containing Isolation Class

BioMed Research International
Anwar ZebGul Zaman

Abstract

The deadly coronavirus continues to spread across the globe, and mathematical models can be used to show suspected, recovered, and deceased coronavirus patients, as well as how many people have been tested. Researchers still do not know definitively whether surviving a COVID-19 infection means you gain long-lasting immunity and, if so, for how long? In order to understand, we think that this study may lead to better guessing the spread of this pandemic in future. We develop a mathematical model to present the dynamical behavior of COVID-19 infection by incorporating isolation class. First, the formulation of model is proposed; then, positivity of the model is discussed. The local stability and global stability of proposed model are presented, which depended on the basic reproductive. For the numerical solution of the proposed model, the nonstandard finite difference (NSFD) scheme and Runge-Kutta fourth order method are used. Finally, some graphical results are presented. Our findings show that human to human contact is the potential cause of outbreaks of COVID-19. Therefore, isolation of the infected human overall can reduce the risk of future COVID-19 spread.

References


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Citations

Aug 25, 2020·Advances in Difference Equations·Zizhen ZhangVedat Suat Erturk
Aug 25, 2020·Journal of Applied Mathematics & Computing·Mustapha Serhani, Hanane Labbardi
Sep 3, 2020·Advances in Difference Equations·Zizhen ZhangEbraheem Alzahrani
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Oct 21, 2020·Advances in Difference Equations·Sultan HussainTareq Saeed
Dec 8, 2020·Advances in Difference Equations·Zizhen ZhangSohail Iqbal
Feb 2, 2021·Chaos, Solitons, and Fractals·Zaibunnisa MemonBisharat Rasool Memon
Jan 12, 2021·Indian Journal of Physics and Proceedings of the Indian Association for the Cultivation of Science·A GhanbariMostafa Ghaderi-Zefrehei
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May 1, 2021·International Journal of Environmental Research and Public Health·Krishna Regmi, Cho Mar Lwin
Aug 3, 2021·Chaos, Solitons, and Fractals·João P S Maurício de Carvalho, Beatriz Moreira-Pinto
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Aug 17, 2021·Archives of Computational Methods in Engineering : State of the Art Reviews·Asif AfzalIrfan Anjum Badruddin

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