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Bezier Curve Parameterization Methods for Solving Optimal Control Problems of SIR Model

机译:求解SIR模型最优控制问题的Bezier曲线参数化方法

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In this paper the optimal control strategies with two control variable of an SIR (susceptible-infected-recovered) epidemic model are introduced. The effect of dispersion of the population in a bounded habitat has been taken into consideration. The aim of this work is to minimize the infective and susceptible individuals and to maximize the total number of recovered individuals by using the possible control variables. To solve optimal control problem we use direct and indirect methods, Bernstein-Bezier parametrisation of control variable and invasive weed optimization of objective function, and adaptive critic design with echo state networks, respectively. Our results indicate that these two methods are able to solve optimal control problems.
机译:本文介绍了SIR(易感感染)流行模型的两个控制变量的最佳控制策略。已经考虑了人口在有界栖息地中的分散的影响。这项工作的目的是通过使用可能的控制变量来最小化感染性和敏感的个体,并通过可能的控制变量最大化回收的个体的总数。为了解决最佳控制问题,我们使用直接和间接方法,伯尔斯坦 - 贝塞尔参数化控制变量和侵入性杂草优化的客观函数,以及与回声状态网络的自适应批评设计。我们的结果表明,这两种方法能够解决最佳控制问题。

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