A Statistical Analysis of Performance in the 2021 CEC-GECCO-PESGM Competition on Evolutionary Computation in the Energy Domain

F. Lezama, J. Soares, B. Canizes, Z. Vale
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引用次数: 1

Abstract

Evolutionary algorithms (EAs) have emerged as an efficient alternative to deal with real-world applications with high complexity. However, due to the stochastic nature of the results obtained using EAs, the design of benchmarks and competitions where such approaches can be evaluated and compared is attracting attention in the field. In the energy domain, the “2021 CEC-GECCO-PESGM Competition on Evolutionary Computation in the Energy Domain: Smart Grid Applications” provides a platform to test and compare new EAs to solve complex problems in the field. However, the metric used to rank the algorithms is based solely on the mean fitness value (related to the objective function value only), which does not give statistical significance to the performance of the algorithms. Thus, this paper presents a statistical analysis using the Wilcoxon pair-wise comparison to study the performance of algorithms with statistical grounds. Results suggest that, for track 1 of the competition, only the winner approach (first place) is significantly different and superior to the other algorithms; in contrast, the second place is already statistically comparable to some other contestants. For track 2, all the winner approaches (first, second, and third) are statistically different from each other and the rest of the contestants. This type of analysis is important to have a deeper understanding of the stochastic performance of algorithms.
2021年cecc - gecco - pesgm能源领域进化计算竞赛中性能的统计分析
进化算法(EAs)已经成为处理高复杂性现实世界应用程序的有效替代方案。然而,由于使用ea获得的结果具有随机性,因此可以评估和比较这些方法的基准和竞赛的设计正在引起该领域的关注。在能源领域,“2021 cecc - gecco - pesgm能源领域进化计算竞赛:智能电网应用”为测试和比较新的ea提供了一个平台,以解决该领域的复杂问题。然而,用于对算法进行排名的度量仅基于平均适应度值(仅与目标函数值相关),这对算法的性能没有统计学意义。因此,本文提出了使用Wilcoxon配对比较的统计分析来研究具有统计基础的算法的性能。结果表明,对于比赛的赛道1,只有获胜者方法(第一名)与其他算法显著不同并优于其他算法;相比之下,第二名在统计上已经与其他一些选手不相上下。对于轨道2,所有获胜方法(第一、第二和第三)在统计上彼此不同,也不同于其他参赛者。这种类型的分析对于更深入地理解算法的随机性能非常重要。
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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