ArticleApplied mathematics and computation2021
Analysis of epidemic vaccination strategies on heterogeneous networks: Based on SEIRV model and evolutionary game.
Article in Applied mathematics and computation, 2021. The graph could read no effect estimate from its abstract, so it casts no vote on the map. Cited by 9 papers.
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9 citing papers in PubMed.
- Phase Boundaries and Critical Transitions in Coupled Epidemic-Behavioral Systems.Bulletin of mathematical biology · 2025Article
- A history-dependent approach for accurate initial condition estimation in epidemic models.PLoS computational biology · 2025Article
- Revealing the complex dynamics of monkeypox epidemics in heterogeneous networks by the evolutionary game theory.Scientific reports · 2025Article
- A computational model of epidemic process with three variants on a synthesized human interaction network.Scientific reports · 2024Article
- Exploring epidemic voluntary vaccinating behavior based on information-driven decisions and benefit-cost analysis.Applied mathematics and computation · 2023Article
- Global dynamics of two-strain epidemic model with single-strain vaccination in complex networks.Nonlinear analysis. Real world applications · 2023Article
- Stability Analysis of an Extended SEIR COVID-19 Fractional Model with Vaccination Efficiency.Computational and mathematical methods in medicine · 2022Article
- Extinction and stationary distribution of a stochastic SIQR epidemic model with demographics and non-monotone incidence rate on scale-free networks.Journal of applied mathematics & computing · 2022Article
- Evolutionary Process of Promoting Construction Safety Education to Avoid Construction Safety Accidents in China.International journal of environmental research and public health · 2021Article
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Authors and funding
4 authors.
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Abstract
Nowadays, vaccination is the most effective way to control the epidemic spreading. In this paper, an epidemic SEIRV (susceptible-exposed-infected-removed -vaccinated) model and an evolutionary game model are established to analyze the difference between mandatory vaccination method and voluntary vaccination method on heterogeneous networks. Firstly, we divide the population into four categories, including susceptible individuals, exposed individuals, infected individuals and removed individuals. Based on the mean field approximation theory, differential equations are developed to characterize the changes of the proportions of the four groups over time under mandatory vaccination. Then through the analysis of the differential equations, the disease-free equilibrium point (DFE) and the endemic disease equilibrium point (EDE) are obtained. Also, the basic reproduction number is obtained by the next-generation matrix method and the stability analysis of the equilibrium points is performed. Next, by considering factors such as vaccination cost, treatment cost and government subsidy rate, differential equations are established to represent the change of vaccination rate over time. By analyzing the final vaccination coverage rate, we can get the minimum vaccination cost to make infectious disease disappear. Finally, the Monte Carlo method is used for numerical simulation to verify the results obtained from the theoretical analysis. Using the SARS-Cov-2 pandemic data from Wuhan, China, the experimental results show that when the effectiveness rate of vaccination is 0.75, the vaccination cost is not higher than 0.886 so that the vaccination strategy can be spread among the population. If mandatory vaccination is adopted, the minimum vaccination rate is 0.146.
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