Hybrid Variable Neighborhood HyperHeuristics for Exam Timetabling Problems

This paper presents our work on analysing the high level search within a graph based hyperheuristic. The graph based hyperheuristic solves the problem at a higher level by searching through permutations of graph heuristics rather than the actual solutions. The heuristic permutations are then used to...

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Main Authors: Qu, Rong, Burke, Edmund
Format: Conference or Workshop Item
Published: 2005
Online Access:https://eprints.nottingham.ac.uk/352/
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author Qu, Rong
Burke, Edmund
author_facet Qu, Rong
Burke, Edmund
author_sort Qu, Rong
building Nottingham Research Data Repository
collection Online Access
description This paper presents our work on analysing the high level search within a graph based hyperheuristic. The graph based hyperheuristic solves the problem at a higher level by searching through permutations of graph heuristics rather than the actual solutions. The heuristic permutations are then used to construct the solutions. Variable Neighborhood Search, Steepest Descent, Iterated Local Search and Tabu Search are compared. An analysis of their performance within the high level search space of heuristics is also carried out. Experimental results on benchmark exam timetabling problems demonstrate the simplicity and efficiency of this hyperheuristic approach. They also indicate that the choice of the high level search methodology is not crucial and the high level search should explore the heuristic search space as widely as possible within a limited searching time. This simple and general graph based hyperheuristic may be applied to a range of timetabling and optimisation problems.
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format Conference or Workshop Item
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institution University of Nottingham Malaysia Campus
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spelling nottingham-3522020-05-04T20:30:57Z https://eprints.nottingham.ac.uk/352/ Hybrid Variable Neighborhood HyperHeuristics for Exam Timetabling Problems Qu, Rong Burke, Edmund This paper presents our work on analysing the high level search within a graph based hyperheuristic. The graph based hyperheuristic solves the problem at a higher level by searching through permutations of graph heuristics rather than the actual solutions. The heuristic permutations are then used to construct the solutions. Variable Neighborhood Search, Steepest Descent, Iterated Local Search and Tabu Search are compared. An analysis of their performance within the high level search space of heuristics is also carried out. Experimental results on benchmark exam timetabling problems demonstrate the simplicity and efficiency of this hyperheuristic approach. They also indicate that the choice of the high level search methodology is not crucial and the high level search should explore the heuristic search space as widely as possible within a limited searching time. This simple and general graph based hyperheuristic may be applied to a range of timetabling and optimisation problems. 2005 Conference or Workshop Item NonPeerReviewed Qu, Rong and Burke, Edmund (2005) Hybrid Variable Neighborhood HyperHeuristics for Exam Timetabling Problems. In: The Sixth Metaheuristics International Conference 2005, Aug, 2005, Vienna, Austria.
spellingShingle Qu, Rong
Burke, Edmund
Hybrid Variable Neighborhood HyperHeuristics for Exam Timetabling Problems
title Hybrid Variable Neighborhood HyperHeuristics for Exam Timetabling Problems
title_full Hybrid Variable Neighborhood HyperHeuristics for Exam Timetabling Problems
title_fullStr Hybrid Variable Neighborhood HyperHeuristics for Exam Timetabling Problems
title_full_unstemmed Hybrid Variable Neighborhood HyperHeuristics for Exam Timetabling Problems
title_short Hybrid Variable Neighborhood HyperHeuristics for Exam Timetabling Problems
title_sort hybrid variable neighborhood hyperheuristics for exam timetabling problems
url https://eprints.nottingham.ac.uk/352/