结合对立学习和正交实验设计的蜘蛛猴优化算法

Weizhi Liao, Xiaoyun Xia, Xiaojun Jia, Shigen Shen, Helin Zhuang, Xianchao Zhang
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引用次数: 0

摘要

蜘蛛猴优化算法作为一种新的仿生算法,近年来在各种复杂的优化问题中得到了广泛的应用。然而,SMO的新空间探索能力有限,人口多样性不丰富。为此,本文重点研究了如何重构SMO以提高其性能,并提出了一种基于对立学习和正交实验设计的蜘蛛猴优化算法(SMO3)。为了提高SMO种群的多样性,提出了一种基于历史最优域和粒子群的局部领导阶段和全局领导阶段位置更新方法。此外,提出了一种基于自极值的基于对立的学习策略,以避免过早收敛和陷入局部最优值。同时,采用基于正交实验设计的局部最差个体消除方法,帮助SMO算法及时消除最差个体。此外,还研究了一种扩展的SMO3模型(CSMO3)来处理约束优化问题。该算法应用于无约束函数和约束函数,其中包括CEC2006基准集和三个工程问题。实验结果表明,该算法在无约束和有约束问题上的性能优于三种著名的SMO算法和其他进化算法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Spider Monkey Optimization Algorithm Combining Opposition-Based Learning and Orthogonal Experimental Design
As a new bionic algorithm, Spider Monkey Optimization (SMO) has been widely used in various complex optimization problems in recent years. However, the new space exploration power of SMO is limited and the diversity of the population in SMO is not abundant. Thus, this paper focuses on how to reconstruct SMO to improve its performance, and a novel spider monkey optimization algorithm with opposition-based learning and orthogonal experimental design (SMO3) is developed. A position updating method based on the historical optimal domain and particle swarm for Local Leader Phase (LLP) and Global Leader Phase (GLP) is presented to improve the diversity of the population of SMO. Moreover, an opposition-based learning strategy based on self-extremum is proposed to avoid suffering from premature convergence and getting stuck at locally optimal values. Also, a local worst individual elimination method based on orthogonal experimental design is used for helping the SMO algorithm eliminate the poor individuals in time. Furthermore, an extended SMO3 named CSMO3 is investigated to deal with constrained optimization problems. The proposed algorithm is applied to both unconstrained and constrained functions which include the CEC2006 benchmark set and three engineering problems. Experimental results show that the performance of the proposed algorithm is better than three well-known SMO algorithms and other evolutionary algorithms in unconstrained and constrained problems.
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