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Global attractivity of a network-based epidemic SIS model with nonlinear infectivity

机译:具有非线性传染性的基于网络的流行病SIS模型的全局吸引性

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摘要

In this paper, a new epidemic SIS model with nonlinear infectivity, as well as birth and death of nodes and edges, is investigated on heterogeneous networks. The global behavior of the model is studied mathematically. When the basic reproductive number is less than or equal to unity, it is verified that the disease dies out; otherwise, the model solutions lead to positive steady states. This paper provides a concise mathematical analysis to verify the global dynamics of the model.
机译:本文在异构网络上研究了一种具有非线性传染性以及节点和边缘的生与死的新型SIS传染病模型。对模型的整体行为进行数学研究。当基本生殖数小于或等于1时,可以证明疾病已经消失;否则,模型解将导致正稳态。本文提供了简洁的数学分析来验证模型的全局动力学。

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