4.6 Article

Is reinfection negligible effect in COVID-19? A mathematical study on the effects of reinfection in COVID-19

Journal

Publisher

WILEY
DOI: 10.1002/mma.9614

Keywords

COVID-19; fractional order dynamical systems; mathematical model; reinfection; stability analysis; transmission dynamics

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Serological studies indicate that there is a non-zero chance of reinfection with SARS-CoV2, despite the presence of suitable antibodies in infected individuals or those who are vaccinated. This article examines the impact of reinfection on the transmission dynamics of COVID-19 using a six-compartment mathematical model. The study considers the waves of COVID-19 in India during the spread of the SARS-CoV-2, delta variant, and Omicron variant, and estimates the parameters of the model corresponding to these situations. The results show that even a finite value of reinfection can significantly affect the number of infected individuals and explain secondary rises in COVID-19 cases.
Serological studies show that besides the development of suitable antibodies that are evidenced in people who get infected with SARS-CoV2 or in people who are vaccinated, the possibility of getting reinfected with SARS-CoV2 remains non-zero (may be finite). The present article studies how far this possibility of reinfection impacts the transmission dynamics of COVID-19. Considering a six compartment mathematical model, we have studied the transmission dynamics of the disease and presented the situations that will lead to endemic-free (also endemic) state. Considering the COVID-19 waves in India during the spread of SARS-CoV-2, delta variant of SARS-CoV-2, and Omicron variant, the parameters of the model are estimated corresponding to these three situations. As expected, the obtained parameters lie in the stable region of endemic state. The changes in dynamics of the system with the reinfection is studied, and it shows that its effects are not neglible. Even finite value of reinfection can significantly vary the number of infected individuals, and it could explain secondary (smaller) rise in the COVID-19 cases after the COVID-19 wave. We also study the dynamics of the system through fractional order differential equations.

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