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首页> 外文期刊>Cybernetics and Systems Analysis >SOLVING THE DYNAMIC OPTIMAL SET PARTITIONING PROBLEM WITH ARRANGEMENT OF CENTERS OF SUBSETS
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SOLVING THE DYNAMIC OPTIMAL SET PARTITIONING PROBLEM WITH ARRANGEMENT OF CENTERS OF SUBSETS

机译:用子集的中心来解决动态最优集划分问题

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摘要

A mathematical model is presented for the dynamic problem of optimal partitioning of a set from a space R~n with arrangement of centers of subsets under joint constraints on the partition and phase variable. A method is described that solves this problem and synthesizes the essentials of the theory of continuous partitioning problems and optimal control theory for dynamic systems. A numerical algorithm for solving the problem and an analysis of the results of computational experiments are presented.
机译:提出了一个数学模型,该模型针对在空间R〜n中对集合进行最优分配的动态问题,其中在子集的中心对分配和相位变量施加联合约束的情况下,对子集的中心进行了排列。描述了一种解决该问题的方法,并综合了连续分配问题理论和动态系统最优控制理论的要点。提出了解决该问题的数值算法,并对计算实验的结果进行了分析。

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