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Permanence of an SIR epidemic model with density dependent birth rate and distributed time delay

机译:具有出生率和时滞分布的密度依赖的SIR流行病模型的持久性

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In this paper, we investigate the permanence of an SIR epidemic model with a density-dependent birth rate and a distributed time delay. We first consider the attractivity of the disease-free equilibrium and then show that for any time delay, the delayed SIR epidemic model is permanent if and only if an endemic equilibrium exists. Numerical examples are given to illustrate the theoretical analysis. The results obtained are also compared with those from the analog system with a discrete time delay.
机译:在本文中,我们研究了SIR流行病模型的持久性,该模型具有依赖于密度的出生率和分布的时间延迟。我们首先考虑无病平衡的吸引力,然后证明对于任何时间延迟,当且仅当存在地方平衡时,延迟的SIR流行病模型才是永久的。数值例子说明了理论分析。还将获得的结果与具有离散时间延迟的模拟系统的结果进行比较。

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