单目标实参数优化:jSO算法

J. Brest, M. Maučec, B. Bošković
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引用次数: 286

摘要

求解单目标实参数优化问题,也称为边界约束优化,仍然是一项具有挑战性的任务。我们可以在工程优化、科学应用和其他现实问题中找到这样的问题。通常,这些问题非常复杂,计算成本很高。本文提出了一种新的jSO算法。该算法是对iL-SHADE算法的改进,主要采用了一种新的加权变异策略。实验在CEC 2017基准函数上进行,不同于以往的竞争基准函数。首先对jSO算法和L-SHADE算法进行了比较。从得到的结果我们可以得出结论,与L-SHADE算法相比,jSO的性能更好。接下来,对jSO和iL-SHADE进行了比较,jSO获得了更好或更具竞争力的结果。使用CEC 2017评价方法,jSO在这三种算法中获得了最好的最终分数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Single objective real-parameter optimization: Algorithm jSO
Solving single objective real-parameter optimization problems, also known as a bound-constrained optimization, is still a challenging task. We can find such problems in engineering optimization, scientific applications, and in other real-world problems. Usually, these problems are very complex and computationally expensive. A new algorithm, called jSO, is presented in this paper. The algorithm is an improved variant of the iL-SHADE algorithm, mainly with a new weighted version of mutation strategy. The experiments were performed on CEC 2017 benchmark functions, which are different from previous competition benchmark functions. A comparison of the proposed jSO algorithm and the L-SHADE algorithm is presented first. From the obtained results we can conclude that jSO performs better in comparison with the L-SHADE algorithm. Next, a comparison of jSO and iL-SHADE is also performed, and jSO obtained better or competitive results. Using the CEC 2017 evaluation method, jSO obtained the best final score among these three algorithms.
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