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A CLASS OF SIS EPIDEMIC MODEL WITH SATURATION INCIDENCE AND AGE OF INFECTION

机译:具有饱和度和感染年龄的一类SIS流行病模型

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Saturating contact rate of individual contacts is crucial in an epidemiology model. A mathematical SIR model with saturation incidence and age of infection is formulated in this paper. In addition, we study the dynamical behavior of this model and define the basic reproductive number R<,0> The authors also prove that the diseased-free equilibrium is globally asymptotically stable if R<,0> < 1. The endemic equilibrium is locally asymptotically stable if K<,1> > α and R<,0> > 1.
机译:在流行病学模型中,个体接触的饱和接触率至关重要。本文建立了具有饱和发生率和感染年龄的数学SIR模型。此外,我们研究了该模型的动力学行为并定义了基本生殖数R <,0>。作者还证明,如果R <,0> <1,则无病平衡是全局渐近稳定的。地方病平衡是局部的如果K <,1>>α并且R <,0>> 1.则渐近稳定。

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