Improve Exploration of Arithmetic Optimization Algorithm by Opposition-based Learning

Xia Lin, Haomiao Li, Xin Jiang, Yuchao Gao, Jinran Wu, Yang Yang
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引用次数: 2

Abstract

An improved version of the arithmetic optimization algorithm (AOA) based on the opposition-based learning (OBL) strategy called OBLAOA is proposed in this paper. The proposed OBLAOA algorithm consists of two stages, and in the second stage we adds OBL to update the AOA population in each iteration. The improved AOA is compared with the original AOA by using 12 benchmark functions in different dimensions to validate the improvement on exploration with the OBL. Eventually ,we get a conclusion that the OBLAOA is committed to take both candidate solutions and their opposite solutions into consideration, which shows greater opportunity to reach the global optimal and faster convergence acceleration than AOA.
基于对立学习改进算法优化算法的探索
本文提出了一种基于对立学习(OBL)策略的改进的算法优化算法(AOA)。本文提出的obaoa算法分为两个阶段,第二阶段在每次迭代中加入OBL来更新AOA种群。利用12个不同维度的基准函数,将改进后的AOA与原始AOA进行比较,验证OBL对勘探效果的改善。最后,我们得出结论:OBLAOA致力于同时考虑候选解及其相反解,比AOA具有更大的达到全局最优的机会和更快的收敛加速。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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