首页> 外文会议>Annual research conference of the South African Institute of Computer Scientists and Information Technologists 2010 >An Empirical Study into the Structure of Heuristic Combinations in an Evolutionary Algorithm Hyper- Heuristic for the Examination Timetabling Problem
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An Empirical Study into the Structure of Heuristic Combinations in an Evolutionary Algorithm Hyper- Heuristic for the Examination Timetabling Problem

机译:考试时间表问题的超启发式进化算法中启发式组合结构的实证研究

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A hyper-heuristic for the examination timetabling problem searches a space of constructive heuristic combinations instead of a space of examination timetables. The most optimal heuristic combination found by the search is used to construct the examination timetable. The focus of a hyper-heuristic is to generalize well rather than producing the best result for one or more problem sets in the domain. A metaheuristic such as evolutionary algorithms is usually employed to explore the heuristic space. This study reports on an empirical investigation conducted to test how the structure of the heuristic combination affects the success of the search of an evolutionary algorithm (EA) hyper-heuristic for the uncapacitated examination timetabling problem. Two structures, namely, one that combines low-level construction heuristics linearly, and applies them sequentially and a second which combines heuristics hierarchically and applies them simultaneously are investigated. The performance of the EA-based hyper-heuristic using both structures is tested on a set of eight uncapacitated examination timetabling problems. The study has revealed that the representation used does have an impact on the success of the evolutionary algorithm. In this domain the linear combination and sequential application of heuristics produced better results. The EAs with both representations were also found to perform better than other hyper-heuristic methods applied to the same problem.
机译:考试时间表问题的超启发式搜索是一种建设性的启发式组合的空间,而不是考试时间表的空间。通过搜索找到的最佳最佳启发式组合用于构建检查时间表。超启发式方法的重点是很好地概括而不是针对领域中的一个或多个问题集产生最佳结果。通常采用元启发式算法(例如进化算法)来探索启发式空间。这项研究报告了一项实证研究,以测试启发式组合的结构如何影响针对无能力的考试时间表问题的超启发式进化算法(EA)搜索的成功。研究了两种结构,一种是将低级构造试探法线性组合并顺序应用,另一种是将试探法分层组合并同时应用它们。基于这两种结构的基于EA的超启发式方法的性能在一组八个无能力的检查时间表问题上进行了测试。研究表明,使用的表示形式确实会对进化算法的成功产生影响。在这个领域,启发式的线性组合和顺序应用产生了更好的结果。还发现具有两种表示形式的EA的性能要优于应用于同一问题的其他超启发式方法。

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