首页> 外文会议>Evolutionary Computation Proceedings, 1998. IEEE World Congress on Computational Intelligence., The 1998 IEEE International Conference on >A new metric function and harmonic crossover for symmetric and asymmetric traveling salesman problems
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A new metric function and harmonic crossover for symmetric and asymmetric traveling salesman problems

机译:对称和非对称旅行商问题的新度量函数和谐波分频

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For the successful application of a genetic algorithm (GA) to the traveling salesman problem (TSP), a suitable distance between two Hamiltonian circuits on a complete graph is useful to estimate the problem landscape. This paper presents a new distance between two Hamiltonian circuits, or phenotypes. The phenotypic distance is defined by the least Hamming distance between isomorphic genotypes. Therefore, it is convenient to analyze and control the behavior of genotypes in the search space. In this paper, a new crossover technique based on the phenotypic distance is also proposed. The crossover technique works together the conventional crossovers arranged for the TSP such as partially mapped (PMX), order (OX) and cycle (CX) crossovers. Because a new child is sure to be located between two parents in the problem space, the local search performance of the conventional crossovers is enhanced with the proposed crossover technique.
机译:为了成功应用遗传算法(GA)到行驶推销员问题(TSP),完整图中的两个Hamiltonian电路之间的合适距离可用于估计问题景观。本文提出了两个汉密尔顿电路或表型之间的新距离。表型距离由同胞基因型之间的最小汉明距离定义。因此,方便分析和控制搜索空间中基因型的行为。本文还提出了一种基于表型距离的新交叉技术。交叉技术一起工作,该传统的交叉遍及为TSP,例如部分映射(PMX),订单(OX)和循环(CX)交叉。由于新的孩子肯定会位于问题空间中的两个父母之间,因此通过所提出的交叉技术来增强传统交叉路口的本地搜索性能。

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