一种改进遗传算法的新交叉技术及其在TSP中的应用

S. Akter, N. Nahar, M. ShahadatHossain, Karl Andersson
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引用次数: 16

摘要

像旅行商问题(TSP)这样的优化问题,可以用遗传算法(GA)在时间上得到完美逼近。此外,TSP被认为是一个np困难问题,也是一个最优最小化问题。选择、交叉和突变是遗传的三种主要操作。该算法通常用于寻找访问TSP中所有节点的最优最小总距离。因此,研究提出了一种新的TSP交叉算子,使总距离进一步最小化。所提出的交叉算子包括两个交叉点的选择和通过成本比较产生新的子代。最后给出了计算结果,并与现有成熟的交叉算子进行了比较。实验结果表明,该交叉算子比其他交叉算子效果更好。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A New Crossover Technique to Improve Genetic Algorithm and Its Application to TSP
Optimization problem like Travelling Salesman Problem (TSP) can be solved by applying Genetic Algorithm (GA) to obtain perfect approximation in time. In addition, TSP is considered as a NP-hard problem as well as an optimal minimization problem. Selection, crossover and mutation are the three main operators of GA. The algorithm is usually employed to find the optimal minimum total distance to visit all the nodes in a TSP. Therefore, the research presents a new crossover operator for TSP, allowing the further minimization of the total distance. The proposed crossover operator consists of two crossover point selection and new offspring creation by performing cost comparison. The computational results as well as the comparison with available well-developed crossover operators are also presented. It has been found that the new crossover operator produces better results than that of other cross-over operators.
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