群搜索优化解决旅行商问题

M. Akhand, A. B. M. Junaed, Md. Forhad Hossain, K. Murase
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引用次数: 5

摘要

旅行推销员问题(TSP)的目标是找到在每个城市只访问一次的最短循环路线。TSP在现实世界中有许多应用,人们研究了许多方法来求解TSP。最近,自然启发的算法也被吸引来解决这个问题。本文研究了最近提出的自然启发算法群搜索优化器(GSO)来求解TSP问题。GSO是一种基于种群的优化技术,以生产者-拾荒者为基础的动物社会行为为隐喻,生产者寻找食物,拾荒者寻找加入机会。GSO已被证明是求解其所建模的函数优化问题的有效方法。在本研究中,我们采用交换算子(SO)和交换序列(SS)的概念来修正TSP的GSO。改进的GSO (mGSO)在多个基准tsp上进行了测试,并与一些现有方法的结果进行了比较。mGSO在一些问题上显示出最佳结果(最佳旅行成本),在其他情况下显示出具有竞争力的表现。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Group Search Optimization to solve Traveling Salesman Problem
The goal of Traveling Salesman Problem (TSP) is to find the shortest circular tour visiting every city exactly once. TSP has many real world applications and a number of methods have been investigated to solve TSP. Recently, nature inspired algorithms are also attracted to solve it. Here we studied Group Search Optimizer(GSO), the recently proposed nature inspired algorithm, to solve TSP. GSO is a population based optimization technique on the metaphor of producer-scrounger based social behavior of animals where producer searches for finding foods and scrounger searches for joining opportunities. GSO has found as an efficient method for solving function optimization problems for which it modeled. In this study we employ the concept of Swap Operator (SO) and Swap Sequence (SS) to modify GSO for TSP. The modified GSO (mGSO) was tested on a number of benchmark TSPs and results compared with some existing approaches. mGSO has shown best results (best tour cost) for some problems and competitive performance in other cases.
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