Genetic Algorithm for Optimizing Traveling Salesman Problems with Time Windows (TSP-TW)

Juwairiah Juwairiah, Dicky Pratama, H. Rustamaji, Herry Sofyan, Dessyanto Boedi Prasetyo
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引用次数: 5

Abstract

The concept of Traveling Salesman Problem (TSP) used in the discussion of this paper is the Traveling Salesman Problem with Time Windows (TSP-TW), where the time variable considered is the time of availability of attractions for tourists to visit. The algorithm used for optimizing the solution of Traveling Salesman Problem with Time Windows (TSP-TW) is a genetic algorithm. The search for a solution for determining the best route begins with the formation of an initial population that contains a collection of individuals. Each individual has a combination of different tourist sequence. Then it is processed by genetic operators, namely crossover with Partially Mapped Crossover (PMX) method, mutation using reciprocal exchange method, and selection using ranked-based fitness method. The research method used is GRAPPLE. Based on tests conducted, the optimal generation size results obtained in solving the TSP-TW problem on the tourist route in the Province of DIY using genetic algorithms is 700, population size is 40, and the combination of crossover rate and mutation rate is 0.70 and 0.30 There is a tolerance time of 5 seconds between the process of requesting distance and travel time and the process of forming a tourist route for the genetic algorithm process.
带时间窗旅行商问题的遗传算法优化
本文讨论中使用的旅行推销员问题(TSP)的概念是带时间窗口的旅行推销员问题(TSP- tw),其中考虑的时间变量是游客参观景点的可用时间。求解带时间窗的旅行商问题(TSP-TW)的优化算法是一种遗传算法。寻找确定最佳路线的解决方案始于形成包含个体集合的初始种群。每个个体都有不同的旅游序列组合。然后对遗传算子进行处理,即利用部分映射交叉(PMX)方法进行交叉,利用互反交换方法进行突变,利用基于秩的适应度方法进行选择。使用的研究方法是GRAPPLE。经过测试,利用遗传算法求解DIY省旅游路线TSP-TW问题得到的最优代数结果为700,种群规模为40,交叉率和突变率组合为0.70和0.30,遗传算法过程中请求距离和行程时间的过程与形成旅游路线的过程之间有5秒的容差时间。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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