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A Novel Neighborhood Generation Method for Heuristics and Application to Traveling Salesman Problem

机译:一种新的邻里发电方法,用于旅行推销员问题

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This paper presents a novel neighbor generation mechanism for heuristic algorithms in which a permutation solution representation is utilized. The mechanism, called cantor-set based (CB) method, is inspired by the recursive algorithm which is used to construct a famous fractal shape, namely a cantor set. CB method was embedded into the classical local search (LS) algorithm to show its advantage of escaping from local optima providing big jumps in the landscape. CB method benefits from the self-similarity aspect of the fractal shapes to generate neighbor solutions. Several variations of the CB method were designed to find the most effective variation on the classical traveling salesman problem (TSP). To make comparisons, swap and insertion mechanisms were also embedded into LS separately for solving the TSP. Finally, the methods were compared using a set of benchmark problems with varying city sizes. The computational tests exhibit that CB method gives better results than swap and insertion mechanisms in terms of effectiveness.
机译:本文介绍了一种新的邻居生成机制,用于利用置换解决方案表示的启发式算法。基于CANTOR-SET的(CB)方法的机制由用于构造着名分形形状的递归算法,即唱名算法。 CB方法嵌入到经典的本地搜索(LS)算法中,以显示其从本地Optima逃离的优势,在景观中提供大跳跃。 CB方法从分形形状的自相似性方面有益于生成邻居解决方案。 CB方法的几种变化旨在为古典旅行推销员问题(TSP)找到最有效的变化。为了进行比较,交换和插入机制也分别嵌入到LS中,以解决TSP。最后,使用具有不同城市尺寸的一组基准问题进行比较这些方法。计算测试表明CB方法可以在有效性方面提供比交换和插入机制更好的结果。

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