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Mathematical Analysis of Seir Model to Prevent Covid-19 Pandemic

Bibliographic Data

ID22065584
AuthorsDevajit Mohajan (0000-0002-4222-9044, Chittagong University of Engineering & Technology), Haradhan Kumar Mohajan (Premier University)
Year2022
Volume11
Issue4
Pages5-30
Publication date2022-12-31
Open AccessYes
TypeARTICLE
VenueJournal of Economic Development Environment and People (JOURNAL)
Journal identifiersISSN: 2285-3642 • E-ISSN: 2285-3642
PublisherFundatia Romania de Maine (PUBLISHER)
DOI10.26458/jedep.v11i4.763
OpenAlexW4396855239
LanguageEN
References cited6

This paper is to analyze Susceptible-Exposed-Infectious-Recovered (SEIR) COVID-19 pandemic model. In this article, a modified SEIR model is constructed and discusses various aspects of it with mathematical analysis to study the dynamic behavior of this model. Spread of this disease through immigration can be represented by the SEIR model. COVID-19 is a highly infectious disease that spread through talking, sneezing, coughing, and touching. In this model, there is an incubation period during the spread of the disease. During the gestation period, a patient is attacked by SARS-CoV-2 coronavirus and shows symptoms of COVID-19, but does not spread of the disease. The horizontal transmission of COVID-19 worldwide can be represented and explained by SEIR model. Maximal control of the pandemic disease COVID-19 can be possible by the optimum vaccination policies. The study also investigates the equilibrium of the disease. In the study a Lyapunov function is created to analyze the global stability of the disease-free equilibrium. The generation matrix method is analyzed to obtain the basic reproduction number and has discussed the global stability for COVID-19 spreading

2019-20 coronavirus outbreak · Basic reproduction number · Biology · Disease · Econometrics · Environmental health · Epidemic model · Lyapunov function · Nonlinear system · Outbreak · Pandemic · Physics · Population · Computer Science · COVID-19 epidemiological studies · COVID-19 Pandemic Impacts · Mathematical and Theoretical Epidemiology and Ecology Models · Mathematics · Medicine · Applied Mathematics · Virology

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Highly citedNo

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