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Some Results on the Numerical Simulation of SEIRS Epidemic Model with Saturated Incidence Rate Considering the Saturation Term for the Susceptible Individual

机译:考虑易感个体饱和项的饱和传染率SEIRS传染病模型的数值模拟

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In this research paper, the numerical simulation of a Susceptible-Exposed-Infected-Recovered- Susceptible (SEIRS) epidemic model with saturated incidence rate with the saturated terms for the susceptible individuals was analyzed. We established the disease-free equilibrium and endemic equilibrium states of the model. We also investigated the local and global stabilities of the disease free equilibrium using matrix and Lyapunov function methods when the basis reproduction number 1 0 <1. The work is an extension Kolawole and Olayiwola (2016) to investigate the effect of saturation term on the susceptible individual. We used maple for the simulation of the analysis and the result we obtained are in good agreement with other results in the literature.
机译:在这篇研究论文中,对易感人群的具有饱和发生率和饱和项的易感暴露-感染-恢复-易感(SEIRS)流行病模型进行了数值模拟分析。我们建立了模型的无病平衡和地方平衡状态。当基础繁殖数为1 0 <1时,我们还使用矩阵和Lyapunov函数方法研究了无病平衡的局部和全局稳定性。这项工作是Kolawole和Olayiwola(2016)的扩展,旨在研究饱和项对易感个体的影响。我们使用maple进行分析的模拟,我们获得的结果与文献中的其他结果非常吻合。

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