Optimal Control Mathematical Model of Covid-19 With Social Distancing and Therapy Effect Strategies

D. Lestari, Kasbawati Kasbawati
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Abstract

This article presents the mathematical modeling of covid-19 spread with optimal control that aims to observe the dynamics with social distancing and therapeutic effect. We use two control functions, namely  to minimize the susceptibility to move to the carrier population and  to maximize the severe symptom to move to the recovery population. Numerical solution using the forward-backward sweep method with Runge Kutta 4th order, numerical simulation on the optimal control problem. The simulation results obtained are the best strategy for controlling COVID-19 disease.
Covid-19社交距离最优控制数学模型及治疗效果策略
本文建立了covid-19最优控制传播的数学模型,旨在观察社交距离和治疗效果之间的动态关系。我们使用两个控制函数,即最小化易感性转移到携带者人群和最大化严重症状转移到康复人群。数值求解采用4阶龙格-库塔正向-反向扫描法,对最优控制问题进行数值模拟。仿真结果是控制COVID-19疾病的最佳策略。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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