Abstract
The fractional orderSEIQRDcompartmental model of COVID-19 is explored in this manuscript with six different categories in the Caputo approach. A few findings for the new model’s existence and uniqueness criterion, as well as non-negativity and boundedness of the solution, have been established. WhenRCovid19<1 at infection-free equilibrium, we prove that the system is locally asymptotically stable. We also observed thatRCovid19<1, the system is globally asymptotically stable in the absence of disease. The main objective of this study is to investigate the COVID-19 transmission dynamics in Italy, in which the first case of Coronavirus infection 2019 (COVID-19) was identified on January 31stin 2020. We used the fractional orderSEIQRDcompartmental model in a fractional order framework to account for the uncertainty caused by the lack of information regarding the Coronavirus (COVID-19). The Routh-Hurwitz consistency criteria and La-Salle invariant principle are used to analyze the dynamics of the equilibrium. In addition, the fractional-order Taylor’s approach is utilized to approximate the solution to the proposed model. The model’s validity is demonstrated by comparing real-world data with simulation outcomes. This study considered the consequences of wearing face masks, and it was discovered that consistent use of face masks can help reduce the propagation of the COVID-19 disease.
Publisher
Public Library of Science (PLoS)
Reference57 articles.
1. The epidemiology and pathogenesis of coronavirus disease (COVID-19) outbreak.;HA Rothan;Journal of Autoimmunity,2020
2. Presumed asymptomatic carrier transmission of COVID-19;Y Bai;JAMA,2020
3. Australian. Health Protection Principal Committee (AHPPC) coronavirus (COVID-19) statement on April 16, 2020, Australian Government Department of Health.
4. Modeling the dynamics of novel coronavirus (2019-ncov) with fractional derivative.;MA Khan;Alexandria Eng. J.,2020
5. https://covid19.who.int/ Accessed 20th February, 2022
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