Optimization-based supersymmetry model of permutations groups

Richard D. Jimenez Riveros, D. Pinto
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Abstract

This paper presents the super symmetry model of permutations groups. It is inspired by super symmetry, in which theoretical physicists postulate the existence of super partners for each fundamental particle of the standard model. Under these same ideas and analyzes on the structures of permutations, one-one correspondence (or entanglements) was found in the set of permutations. In this work is proposed exploit the benefits of symmetry to split the search space of combinatorial optimization problems on permutations. Therefore, a strategy exploration landscape objective function was developed based on the entanglement, which is simultaneously evaluate related permutations. The experimental results indicate that this approach provides improved computational time brute-force search and higher quality solutions on genetic algorithms is achieved.
基于优化的置换群超对称模型
本文给出了置换群的超对称模型。它的灵感来自超对称,理论物理学家假设标准模型中的每个基本粒子都存在超级伙伴。在相同的思想和对排列结构的分析下,发现了排列集合中的一一对应(或纠缠)。本文提出利用对称性的优势来分割排列组合优化问题的搜索空间。为此,提出了基于纠缠度的策略探索景观目标函数,同时对相关排列进行评价。实验结果表明,该方法提高了计算时间,在遗传算法上实现了更强的暴力搜索和更高质量的解。
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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