用粒子群优化与极值优化的混合组合求解旅行商问题

Saeed Khakmardan, H. Poostchi, M. Akbarzadeh-T.
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引用次数: 4

摘要

粒子群优化算法(PSO)作为一种成功的全局搜索算法,由于其实现简单、计算开销低,近年来受到了广泛的关注。然而,粒子群算法仍然存在较早收敛到局部最优解的问题。极限优化算法(EO)是一种局部搜索算法,能够解决NP困难优化问题。PSO与EO的结合利用了PSO的勘探能力和EO的开采能力,降低了早期陷入局部最优的概率。换句话说,由于粒子群算法具有较强的局部搜索能力,粒子群算法通过一个新的突变算子进行全局搜索,以防止粒子间的变异丢失。这是在粒子的参数超过问题条件时进行的。将得到的混合算法突变PSO-EO (MPSO-EO)作为NP难多模态优化问题应用于旅行商问题。在3个知名的TSP数据库和10个单峰和多峰基准函数上,与其他几种元启发式方法的性能进行了比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Solving Traveling Salesman Problem by a hybrid combination of PSO and Extremal Optimization
Particle Swarm Optimization (PSO) has received great attention in recent years as a successful global search algorithm, due to its simple implementation and inexpensive computation overhead. However, PSO still suffers from the problem of early convergence to locally optimal solutions. Extremal Optimization (EO) is a local search algorithm that has been able to solve NP hard optimization problems. The combination of PSO with EO benefits from the exploration ability of PSO and the exploitation ability of EO, and reduces the probability of early trapping in the local optima. In other words, due to the EO's strong local search capability, the PSO focuses on its global search by a new mutation operator that prevents loss of variety among the particles. This is done when the particle's parameters exceed the problem conditions. The resulting hybrid algorithm Mutated PSO-EO (MPSO-EO) is then applied to the Traveling Salesman Problem (TSP) as a NP hard multimodal optimization problem. The performance of the proposed approach is compared with several other metaheuristic methods on 3 well known TSP databases and 10 unimodal and multimodal benchmark functions.
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