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Comparative Study of Artificial Bee Colony Algorithms with Heuristic Swap Operators for Traveling Salesman Problem

机译:人工蜜蜂群算法与旅游推销人员问题的人工群落算法

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摘要

Because the traveling salesman problem (TSP) is one type of classical NP-hard problems, it is not easy to find the optimal tour in polynomial time. Some conventional deterministic methods and exhaustive algorithms are applied to small-scale TSP; whereas, heuristic algorithms are more advantageous for the large-scale TSP. Inspired by the behavior of honey bee swarm, Artificial Bee Colony (ABC) algorithms have been developed as potential optimization approaches and performed well in solving scientific researches and engineering applications. This paper proposes two efficient ABC algorithms with heuristic swap operators (i.e., ABC-HS1 and ABC-HS2) for TSP, which are used to search its better tour solutions. A series of numerical experiments are arranged between the proposed two ABC algorithms and the other three ABC algorithms for TSP. Experimental results demonstrate that ABC-HS1 and ABC-HS2 are both effective and efficient optimization methods.
机译:因为旅行推销员问题(TSP)是一种古典NP难问的问题,因此在多项式时间中找到最佳之旅并不容易。一些传统的确定方法和详尽的算法应用于小规模TSP;虽然,启发式算法对于大规模的TSP更有利。灵感受到蜂蜜蜜蜂群的行为,人造蜂殖民地(ABC)算法被开发为潜在的优化方法,在解决科学研究和工程应用方面表现良好。本文提出了两个高效的ABC算法,其具有用于TSP的TSP运算符(即ABC-HS1和ABC-HS2),用于搜索其更好的旅游解决方案。在提出的两个ABC算法和TSP的其他三个ABC算法之间布置了一系列数值实验。实验结果表明,ABC-HS1和ABC-HS2都是有效且有效的优化方法。

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