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引用次数: 3

摘要

人们对随机搜索策略的研究越来越感兴趣。在制造业、物流、计算机等许多行业中,研究人员使用进化算法来解决具有固定或不定最优值的复杂优化问题。这些问题很难用精确的数学方法来解决,称为非确定性多项式时间困难(NP-hard)问题。粒子群优化算法(PSO)就是其中的一种,近年来备受关注。在本文中,我们提出了一个新的模型,通过统计方法来探索粒子群搜索过程的步长。使用典型的二维和多维基准函数生成经验数据以供进一步分析。Levy飞行搜索模式最终被证明在搜索过程中发挥了重要作用。然后讨论了标度参数在幂律分布中的取值与粒子群效率的关系。在讨论中给出了更有趣的结果。
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Lévy flight search patterns in particle swarm optimization
There has been a growing interest in studying of random search strategies. In many industries including manufacturing, logistics, computer etc., researchers use evolutionary algorithms to solve sophisticated optimization problems which have stationary or shifty optimal values. These problems could hardly be solved with precise mathematical methods, called non-deterministic Polynomial-time hard (NP-hard) problems. Particle swarm optimization (PSO) is one of those algorithm and attracts extra attention. In this paper, we put forward a new model to explore the step length of search process of PSO, via statistics methods. Typical two-dimensional and multi-dimensional benchmark functions are used to generate empirical data for further analysis. Levy flight search patterns finally proved to play an important role in the searching process. Then the relationship between the values of scaling parameters in power law distributions and the efficiency of PSO is discussed. More interesting results are given in discussion.
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