Analysis of COVID-19 epidemic model with sumudu transform

In this paper, we develop a time-fractional order COVID-19 model with effects of disease during quarantine which consists of the system of fractional differential equations. Fractional order COVID-19 model is investigated with ABC technique using sumudu transform. Also, the deterministic mathematica...

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Bibliographic Details
Published inAIMS public health Vol. 9; no. 2; pp. 316 - 330
Main Authors Farman, Muhammad, Azeem, Muhammad, Ahmad, M O
Format Journal Article
LanguageEnglish
Published United States AIMS Press 01.01.2022
Subjects
epidemic model
fractional derivative
stability
sumudu transform
unique solution
fractional derivative
sumudu transform
stability
unique solution
epidemic model
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Summary:In this paper, we develop a time-fractional order COVID-19 model with effects of disease during quarantine which consists of the system of fractional differential equations. Fractional order COVID-19 model is investigated with ABC technique using sumudu transform. Also, the deterministic mathematical model for the quarantine effect is investigated with different fractional parameters. The existence and uniqueness of the fractional-order model are derived using fixed point theory. The sumudu transform can keep the unity of the function, the parity of the function, and has many other properties that are more valuable. Solutions are derived to investigate the influence of fractional operator which shows the impact of the disease during quarantine on society.
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ISSN:2327-8994
2327-8994
DOI:10.3934/PUBLICHEALTH.2022022