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New approach to solving the clustered shortest-path tree problem based on reducing the search space of evolutionary algorithm

机译:基于减少进化算法搜索空间解决群集最短路径树问题的新方法

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Along with the development of manufacture and services, the problem of distribution network optimization has been growing in importance, thus receiving much attention from the research community. One of the most recently introduced network optimization problems is the Clustered Shortest-Path Tree Problem (CluSTP). Since the problem is NP-Hard, recent approaches often prefer to use approximation algorithms to solve it, several of which used Evolutionary Algorithms (EAs) and have been proven to be effective. However, most of the prior studies directly applied EAs to the whole CluSTP problem, which leads to a great amount of resource consumption, especially when the problem size is large. To overcome these limitations, this paper suggests a method for reducing the search space of the EAs applied to CluSTP by decomposing the original problem into two sub-problems, the solution to one of which is found by an EAs and that to the other is found by another method. The goal of the first sub-problem is to determine a spanning tree which connects among the clusters, while the goal of the second sub-problem is to determine the best spanning tree for each cluster. In addition, this paper proposes a new EAs, which can be applied to solve the first sub-problem and suggests using the Dijkstra's algorithm to solve the second sub-problem. The proposed approach is comprehensively experimented and compared with existing methods. Experimental results prove that our method is more efficient and more importantly, it can obtain results which are close to the optimal results. (C) 2019 Elsevier B.V. All rights reserved.
机译:随着制造和服务的发展,分销​​网络优化的问题在于重要性,从而从研究界接受了很多关注。最近引入的网络优化问题之一是群集最短路径树问题(CLUSTP)。由于问题是NP - 硬,最近的方法通常更愿意使用近似算法来解决它,其中几个使用了进化算法(EAS)并且已被证明是有效的。然而,大多数先前的研究直接应用于整个群集问题,这导致了大量资源消耗,特别是当问题尺寸大时。为了克服这些限制,通过将原始问题分解为两个子问题,将原始问题分解为两个子问题,对其的解决方案发现了一种方法,提出了一种减少应用于CLUSTP的搜索空间的方法,发现了其中一个的解决方案并找到另一个通过另一种方法。第一子问题的目标是确定连接在群集中的生成树,而第二子问题的目标是确定每个群集的最佳生成树。此外,本文提出了一种新的EAS,可以应用于解决第一子问题并建议使用Dijkstra的算法来解决第二个子问题。拟议的方法是全面的实验和与现有方法进行了实验。实验结果证明,我们的方法更有效,更重要的是,它可以获得接近最佳结果的结果。 (c)2019 Elsevier B.v.保留所有权利。

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