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Global stability for a multi-group SVIR model with age of vaccination

机译:具有疫苗接种年龄的多组SVIR模型的全局稳定性

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摘要

In his paper, a multi-group SVIR epidemic model with age of vaccination is considered. The model allows the vaccinated individuals to become susceptible after the vaccine loses its protective properties, and the vaccination classes satisfy first-order the partial differential equations structured by vaccination age. Combining the Lyapunov functional method with a graph-theoretic approach, we show that the global stability of endemic equilibrium for the strongly connected system is determined by the basic reproduction number. In addition, the dynamics for non-strongly connected model are also investigated, depending on the basic reproduction numbers corresponding to each strongly connected component. Numerical simulations are carried out to support the theoretical conclusions.
机译:在他的论文中,考虑了具有疫苗接种年龄的多组SVIR流行病模型。 该模型允许接种疫苗的个体在疫苗失去其保护性能后易感,并且疫苗接种类别满足一阶通过疫苗接种年龄构成的部分微分方程。 将Lyapunov功能方法与图形 - 理论方法相结合,我们表明,对于强力连接系统的流行均衡的全局稳定性由基本的再现数决定。 另外,还研究了非强力连接模型的动态,这取决于对应于每个强连接的组件的基本再现号码。 进行数值模拟以支持理论结论。

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