大河谷调度问题中的景观-缩小搜索面积的元启发式算法

W. Bożejko, Czeslaw Smutnicki, Mariusz Uchroński, M. Wodecki
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引用次数: 2

摘要

创建于上世纪90年代的构造算法的方法(元启发式),受Wolpert和Macready的没有免费的午餐定理的启发,利用问题的特定性质,不符合从业者目前的期望。近年来常用的人工智能算法在解决各种问题的大量极难实例时也被证明是无效的。在工作中,我们提出了一些经验方法来探索解由置换表示的优化问题的解空间。在对允许解集进行抽样时,我们指定了局部极小值出现频率的直方图,并在此基础上验证了关于这些极小值出现的(正态)分布的统计假设。由于这个过程,我们可以灵活地改变搜索区域的“半径”。对作业车间问题的算例进行了计算实验,得到了很好的结果,并启发了该方向的进一步研究。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Big valley in scheduling problems landscape — Metaheuristics with reduced searching area
Created in the 90s of the past century methods of constructing algorithms (metaheuristic), inspired by the no free lunch theorem of Wolpert and Macready, using specific properties of problems, do not meet present expectations of practitioners. Commonly used artificial intelligence algorithms in recent years have also proved to be ineffective in solving a large group of extremely difficult instances of various problems. In the work we present some empirical methods of exploration of solution space in optimization problems whose solutions are represented by permutations. While sampling the set of permissible solutions we designate the histogram of the frequency of occurrence of local minima and on this basis we verify the statistical hypothesis concerning the (normal) distribution of occurrence of these minima. Due to this process we can flexibly change the “radius” of the searched area. Computational experiments performed on examples of the job shop problem are promising and inspire to conduct further research in this direction.
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