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Comparative Analysis of MOGBHS with Other State-of-the-Art Algorithms for Multi-objective Optimization Problems

机译:MOGBHS与其他最新算法解决多目标优化问题的比较分析

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A multi-objective problem must simultaneously satisfy some conditions that may conflict with each other. Some examples of this problem are the design of machines with low power consumption and high power, or the development of software products in a short time and with high quality. Several algorithms have been proposed to solve this type of problems, such as NSGA-Ⅱ, MOEA/D, SPEA2, and MSOPS. Each of these algorithms is based on different techniques such as the combination of objectives, Pareto efficiency, and prior-itization. The selection of the best algorithm for a problem may become a cumbersome task. By its part, MOGBHS is a multi-objective algorithm based on the Global-Best Harmony Search, non-dominated sorting, and crowding distance that has shown great efficiency. This paper presents a comparative analysis of MOGBHS against other state-of-the-art algorithms. The analysis was performed over 21 multi-objective optimization problems from the IEEE CEC competition, 12 without restrictions and 9 with restrictions. The evaluation was performed using several evaluations of the objective function (2000, 5000, 10000 and 20000) and different metrics: Hypervolume, Epsilon, Generational Distance, Inverse Generational Distance, and Spacing. Finally, the analysis of the results was performed using non-parametric statistical tests (Wilcoxon and Friedman). MOGBHS obtained the best results according to the Inverse Generational Distance for 10000 and 20000 evaluations of the objective functions. Likewise, MOGBHS achieved competitive results for 2000 and 5000 evaluations. On the other hand, SPEA2 algorithm reached the best average results in all metrics.
机译:多目标问题必须同时满足可能相互冲突的某些条件。此问题的一些示例是设计低功耗和高功率的机器,或者在短时间内高质量地开发软件产品。已经提出了解决这类问题的几种算法,例如NSGA-Ⅱ,MOEA / D,SPEA2和MSOPS。这些算法均基于不同的技术,例如目标,帕累托效率和优先级组合。为问题选择最佳算法可能成为繁琐的任务。就其本身而言,MOGBHS是一种基于全局最佳和声搜索,非支配排序和拥挤距离的多目标算法,已显示出很高的效率。本文介绍了MOGBHS与其他最新算法的比较分析。该分析是针对来自IEEE CEC竞赛的21个多目标优化问题,12个无限制的问题和9个有限制的问题进行的。使用目标函数的几种评估(2000、5000、10000和20000)和不同的度量标准进行评估:超体积,Epsilon,世代距离,世代逆距离和间距。最后,使用非参数统计检验(Wilcoxon和Friedman)进行结果分析。 MOGBHS根据目标函数的10000和20000的逆生成距离获得了最佳结果。同样,MOGBHS在2000年和5000次评估中也取得了竞争性结果。另一方面,SPEA2算法在所有指标中均达到了最佳的平均结果。

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