On the Global Stability Analysis of Corona Virus Disease (COVID-19) Mathematical Model

Atokolo, William and Joseph, Achonu Omale and Paul, Rose Veronica and Sunday, Abdul and Onoja, Thomas Ugbojoide (2021) On the Global Stability Analysis of Corona Virus Disease (COVID-19) Mathematical Model. Asian Research Journal of Mathematics, 17 (6). pp. 81-87. ISSN 2456-477X

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Abstract

In this present work, we investigated the Global Stability Analysis of Corona virus disease model formulated by Atokolo et al in [11]. The COVID‑19 pandemic, also known as the coronavirus pandemic, is an ongoing pandemic that is ravaging the whole world. By constructing a Lyapunov function, we investigated the stability of the model Endemic Equilibrium state to be globally asymptotically stable. This results epidemiologically implies that the COVID-19 will invade the population in respective of the initial conditions (population) considered.

Item Type: Article
Subjects: Pacific Library > Mathematical Science
Depositing User: Unnamed user with email support@pacificlibrary.org
Date Deposited: 24 Mar 2023 07:37
Last Modified: 30 May 2024 13:33
URI: http://editor.classicopenlibrary.com/id/eprint/686

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