CBGA-ES:支持多目标测试优化的精英选择聚类遗传算法

D. Pradhan, Shuai Wang, Shaukat Ali, T. Yue, Marius Liaaen
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引用次数: 20

摘要

多目标搜索算法(如非支配排序遗传算法II (NSGA-II))经常被用于解决各种需要多目标优化的测试问题,如测试用例选择。然而,现有的多目标搜索算法在选择父解产生子代解时存在一定的随机性。在最坏的情况下,次优的亲本解可能导致后代解质量差,从而影响下一代的整体质量。为了解决这一挑战,我们提出了一种基于聚类的精英选择遗传算法(CBGA-ES),旨在减少这种随机性,以支持多目标测试优化。我们将CBGA-ES与随机搜索、贪婪(作为基线)和四种常用的多目标搜索算法(例如NSGA-II)进行了实证比较,使用两个工业和一个现实世界的测试优化问题,即测试套件最小化、测试用例优先级排序和测试用例选择。结果表明,CBGA-ES在所有三个测试优化问题上都明显优于基线算法(如贪心算法)和四种选定的搜索算法。在每个测试优化问题中,CBGA-ES在所有四种算法的目标中都优于75%以上。此外,与针对三个测试优化问题的四种算法相比,CBGA-ES能够将每个目标的解决方案的质量平均提高32.5%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
CBGA-ES: A Cluster-Based Genetic Algorithm with Elitist Selection for Supporting Multi-Objective Test Optimization
Multi-objective search algorithms (e.g., non-dominated sorting genetic algorithm II (NSGA-II)) have been frequently applied to address various testing problems requiring multi-objective optimization such as test case selection. However, existing multi-objective search algorithms have certain randomness when selecting parent solutions for producing offspring solutions. In the worse case, suboptimal parent solutions may result in offspring solutions with bad quality, and thus affect the overall quality of the next generation. To address such a challenge, we propose a cluster-based genetic algorithm with elitist selection (CBGA-ES) with the aim to reduce such randomness for supporting multi-objective test optimization. We empirically compared CBGA-ES with random search, greedy (as baselines) and four commonly used multi-objective search algorithms (e.g., NSGA-II) using two industrial and one real world test optimization problem, i.e., test suite minimization, test case prioritization, and test case selection. The results showed that CBGA-ES significantly outperformed the baseline algorithms (e.g., greedy), and the four selected search algorithms for all the three test optimization problems. CBGA-ES managed to outperform more than 75% of the objectives for all the four algorithms in each test optimization problem. Moreover, CBGA-ES was able to improve the quality of the solutions for an average of 32.5% for each objective as compared to the four algorithms for the three test optimization problems.
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