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Stability of a Delayed SIQRS Model with Temporary Immunity

机译:具有临时免疫的时滞SIQRS模型的稳定性

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This paper addresses a time-delayed SIQRS model with a linear incidence rate. Immunity gained by experiencing the disease is temporary; whenever infected, the disease individuals will return to the susceptible class after a fixed period of time. First, the local and global stabilities of the infection-free equilibrium are analyzed, respectively. Second, the endemic equilibrium is formulated in terms of the incidence rate, and locally asymptotic stability. Finally we use the adomian decomposition method is applied to the system epidemiologic. This method yields an analytical solution in terms of convergent infinite power series.
机译:本文讨论了具有线性发生率的时滞SIQRS模型。经历这种疾病获得的免疫是暂时的;一旦受到感染,疾病患者将在固定的时间段后返回易感人群。首先,分别分析了无感染平衡的局部和整体稳定性。其次,根据发生率和局部渐近稳定性来制定地方均衡。最后我们使用阿迪亚分解法将其应用于该系统的流行病学研究。该方法根据收敛的无限幂级数产生了一个解析解。

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