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Hybrid Graph Heuristics within a Hyper-heuristic Approach to Exam Timetabling Problems

机译:超启发式方法中的考试时间安排问题中的混合图启发式

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摘要

This paper is concerned with the hybridization of two graph coloring heuristics (Saturation Degree and Largest Degree), and their application within a hyperheuristic for exam timetabling problems. Hyper-heuristics can be seen as algorithms which intelligently select appropriate algorithms/heuristics for solving a problem. We developed a Tabu Search based hyper-heuristic to search for heuristic lists (of graph heuristics) for solving problems and investigated the heuristic lists found by employing knowledge discovery techniques. Two hybrid approaches (involving Saturation Degree and Largest Degree) including one which employs Case Based Reasoning are presented and discussed. Both the Tabu Search based hyper-heuristic and the hybrid approaches are tested on random and real-world exam timetabling problems. Experimental results are comparable with the best state-of-the-art approaches (as measured against established benchmark problems). The results also demonstrate an increased level of generality in our approach.
机译:本文涉及两种图形着色启发式方法(饱和度和最大度)的混合,以及它们在超启发式方法中用于考试时间表问题的应用。超启发式可以看作是智能地选择适当的算法/启发式算法来解决问题的算法。我们开发了一种基于禁忌搜索的超启发式算法,以搜索用于解决问题的(图启发式)启发式列表,并研究了采用知识发现技术发现的启发式列表。提出并讨论了两种混合方法(涉及饱和度和最大度),其中一种采用基于案例的推理。基于禁忌搜索的超启发式方法和混合方法都针对随机和现实世界的考试时间表问题进行了测试。实验结果与最好的最新方法(根据已建立的基准问题测得)可比。结果还表明,我们的方法具有更高的通用性。

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