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Hybridizing Harmony Search Algorithm with Multi-Parent Crossover to Solve Real World Optimization Problems

机译:混合和谐搜索算法与多父级交叉解决现实世界中的优化问题

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摘要

Harmony search algorithm (HSA) is a recent evolutionary algorithm used to solve several optimization problems. The algorithm mimics the improvisation behaviour of a group of musicians to find a good harmony. Several variations of HSA have been proposed to enhance its performance. In this paper, a new variation of HSA that uses multi-parent crossover is proposed (HSA-MPC). In this technique three harmonies are used to generate three new harmonies that will replace the worst three solution vectors in the harmony memory (HM). The algorithm has been applied to solve a set of eight real world numerical optimization problems (1-8) introduced for IEEE-CEC2011 evolutionary algorithm competition. The experimental results of the proposed algorithm are comparedwith the original HAS, and two variations of HAS: global best HAS and tournament HAS. The HAS-MPC almost always shows superiority on all test problems.
机译:和谐搜索算法(HSA)是用于解决一些优化问题的最新进化算法。该算法模仿一群音乐家的即兴行为,以找到良好的和声。已提出HSA的几种变体以增强其性能。在本文中,提出了一种使用多亲交叉的HSA的新变体(HSA-MPC)。在此技术中,三个和声用于生成三个新的和声,这些新的和声将替换和声存储器(HM)中最差的三个解矢量。该算法已应用于解决为IEEE-CEC2011进化算法竞赛引入的一组八个现实世界数值优化问题(1-8)。将该算法的实验结果与原始的HAS进行了比较,并比较了HAS的两个变体:全局最佳HAS和锦标赛HAS。 HAS-MPC几乎总是在所有测试问题上都具有优势。

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