4.7 Article

Investigation of vaccination game approach in spreading covid-19 epidemic model with considering the birth and death rates

期刊

CHAOS SOLITONS & FRACTALS
卷 163, 期 -, 页码 -

出版社

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.chaos.2022.112565

关键词

Covid-19; Epidemic model; Game theory; Vaccination game

资金

  1. Center for Nonlinear Systems, Chennai Institute of Technology, India [CIT/CNS/2022/RD/006]

向作者/读者索取更多资源

An epidemic model for spreading COVID-19 is presented in this study. The model takes into account the birth and death rates in the dynamics of spreading COVID-19 and explains the dynamics in two phases. The study shows that changing parameters such as vaccination efficiency and cost, defense against contagious, and birth and death rates can alter the speed and final size of the pandemic.
In this study, an epidemic model for spreading COVID-19 is presented. This model considers the birth and death rates in the dynamics of spreading COVID-19. The birth and death rates are assumed to be the same, so the population remains constant. The dynamics of the model are explained in two phases. The first is the epidemic phase, which spreads during a season based on the proposed SIR/V model and reaches a stable state at the end of the season. The other one is the vaccination campaign, which takes place between two seasons based on the rules of the vaccination game. In this stage, each individual in the population decides whether to be vaccinated or not. Investigating the dynamics of the studied model during a single epidemic season without consideration of the vaccination game shows waves in the model as experimental knowledge. In addition, the impact of the parameters is studied via the rules of the vaccination game using three update strategies. The result shows that the pandemic speeding can be changed by varying parameters such as efficiency and cost of vaccination, defense against contagious, and birth and death rates. The final epidemic size decreases when the vaccination coverage increases and the average social payoff is modified.

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