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An Application and Characteristic Analysis of MOGA for Bi-objective Optimal Component Allocation Problem in Series-Parallel Redundant System

机译:MOGA在串并联冗余系统双目标最优组件分配问题中的应用及特征分析

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摘要

We discuss a solution method based on evolutionary technology for the optimal component allocation problem in a series-parallel redundant system. A series-parallel system consists of subsystems that are connected in series and each subsystem consists of interchangeable components in parallel. There are some heuristic methods to approximately solve the optimal component allocation problem for series-parallel systems. We have formulated this problem as a multi-objective optimization problem minimizing the system cost and maximizing the system reliability, and proposed an algorithm that obtains the exact solutions (Pareto solutions) of the problems in an efficient way. Because this problem is one of the NP-complete problems, it is difficult to obtain the optimal solution for the large-scale problems and methods that obtain the exact solutions are not known. The algorithm utilizes the depth-first search method to eliminate useless searches and employs the branch-and-bound method to obtain the Pareto solutions. According to the results of our numerical experiments, the algorithm searches the Pareto solutions in practical execution time for not-so-large-scale problems. In order to solve larger-scale problems, we propose a multi-objective genetic algorithm (MOGA). We evaluate the ability of the MOGA by comparison with the exact solution method by using various scale problems. Through those experiments, we discuss the characteristics of this problem and analyze the effectiveness of our method.
机译:我们讨论了一种基于进化技术的解决方案,用于串联-并联冗余系统中的最优组件分配问题。串并联系统由串联连接的子系统组成,每个子系统由并联的可互换组件组成。有一些启发式方法可以近似解决串联-并联系统的最佳组件分配问题。我们将此问题表述为使系统成本最小化和系统可靠性最大化的多目标优化问题,并提出了一种以有效方式获得问题的精确解(Pareto解)的算法。由于此问题是NP完全问题之一,因此难以针对大规模问题获得最佳解决方案,并且获得确切解决方案的方法尚不清楚。该算法利用深度优先搜索方法消除了无用的搜索,并采用分支定界方法获得了Pareto解。根据我们的数值实验结果,该算法在实际执行时间内搜索Pareto解,以解决不太大的问题。为了解决更大范围的问题,我们提出了一种多目标遗传算法(MOGA)。通过使用各种规模问题,通过与精确求解方法进行比较,我们评估了MOGA的能力。通过这些实验,我们讨论了此问题的特征并分析了我们方法的有效性。

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