AbstractIn this paper, a Susceptible–Infected–Recovered (SIR) model with imprecise biological paramete'/> A mathematical study of an imprecise SIR epidemic model with treatment control
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A mathematical study of an imprecise SIR epidemic model with treatment control

机译:一种对治疗控制的不精确SIR流行病模型的数学研究

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AbstractIn this paper, a Susceptible–Infected–Recovered (SIR) model with imprecise biological parameters is studied. Due to the lack of precise numerical data of the biological parameters here the model with imprecise data is considered. Sometimes it is not possible to collect the numerical data as a fixed value, but the interval in which it belongs to can easily be determined. For this reason an SIR model is introducing with the interval numbers as parametric functional form. Then the existence of equilibrium points with their feasibility criteria is checked and discussed about the stability of the system. Optimal control problem is formulated and solved. Numerical simulation works are given in support of the analytical results.]]>
机译:Abstract在本文中,一位易受感染的患者已经康复(先生)研究了生物参数不精确的模型。由于缺乏精确的生物参数数值数据,本文考虑了数据不精确的模型。有时不可能将数值数据收集为固定值,但可以很容易地确定它所属的时间间隔。为此,引入了一个以区间数为参数函数形式的SIR模型。然后对平衡点的存在性及其可行性判据进行了检验,并讨论了系统的稳定性。提出并解决了最优控制问题。数值模拟工作支持了分析结果]>

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