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Stability analysis in a class of discrete SIRS epidemic models

机译:一类离散SIRS流行病模型的稳定性分析

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摘要

In this paper, the dynamical behaviors of a class of discrete-time SIRS epidemic models are discussed. The conditions for the existence and local stability of the disease-free equilibrium and endemic equilibrium are obtained. The numerical simulations not only illustrate the validity of our results, but also exhibit more complex dynamical behaviors, such as flip bifurcation, Hopf bifurcation and chaos phenomenon. These results reveal far richer dynamical behaviors of the discrete epidemic model compared with the continuous epidemic models.
机译:本文讨论了一类离散时间SIRS流行模型的动力学行为。获得无病平衡和地方平衡的存在和局部稳定性的条件。数值模拟不仅说明了我们的结果的有效性,而且还表现出更复杂的动力学行为,例如翻转分叉,霍普夫分叉和混沌现象。这些结果表明,与连续流行模型相比,离散流行模型具有更丰富的动力学行为。

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