散点搜索法求解课程排课问题

Ghaith M. Jaradat, M. Ayob
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引用次数: 8

摘要

散点搜索是一种基于进化种群的元启发式算法,已成功地应用于复杂的组合优化问题。与遗传算法相比,它在质量和多样性方面将解决方案的总体大小减少为一组有希望的解决方案,以保持搜索的多样化和集约化之间的平衡。同时避免了在生成新解时使用交叉、变异等随机抽样机制。相反,它以基于两个高质量和多样化的解决方案的结构化解决方案组合的形式进行交叉。在本研究中,我们提出一种SS方法来解决课程排课问题。该方法侧重于其中采用的两种主要方法;参考集更新和求解组合方法。这两种方法都通过保持种群的多样性来提供确定性的搜索过程。这是通过操纵动态人口规模和执行概率选择程序来实现的,以便生成一个有希望的参考集(精英解决方案)。将迭代局部搜索例程合并到SS方法中也很有趣,可以有效地提高生成的高质量解的利用率,从而避免局部最优并减少计算时间。实验结果表明,我们的SS方法产生了高质量的解决方案,并且优于文献中报道的一些结果(关于Socha的实例),包括基于人口的算法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Scatter search for solving the course timetabling problem
Scatter Search (SS) is an evolutionary population-based metaheuristic that has been successfully applied to hard combinatorial optimization problems. In contrast to the genetic algorithm, it reduces the population of solutions size into a promising set of solutions in terms of quality and diversity to maintain a balance between diversification and intensification of the search. Also it avoids using random sampling mechanisms such as crossover and mutation in generating new solutions. Instead, it performs a crossover in the form of structured solution combinations based on two good quality and diverse solutions. In this study, we propose a SS approach for solving the course timetabling problem. The approach focuses on two main methods employed within it; the reference set update and solution combination methods. Both methods provide a deterministic search process by maintaining diversity of the population. This is achieved by manipulating a dynamic population size and performing a probabilistic selection procedure in order to generate a promising reference set (elite solutions). It is also interesting to incorporate an Iterated Local Search routine into the SS method to increase the exploitation of generated good quality solutions effectively to escape from local optima and to decrease the computational time. Experimental results showed that our SS approach produces good quality solutions, and outperforms some results reported in the literature (regarding Socha's instances) including population-based algorithms.
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