New Meta-heuristics for the Resource-constrained Project Scheduling Problem

In this paper, we study the resource-constrained project scheduling problem and introduce an annealing-like search heuristic which simulates the cooling process of a gas into a highly-ordered crystal. To achieve this, we develop diversification procedures that simulate the motion of high energy mole...

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Main Authors: LIM, Andrew, MA, Hong, RODRIGUES, Brian, TAN, Sun Teck, XIAO, Fei
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Language:English
Published: Institutional Knowledge at Singapore Management University 2013
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Online Access:https://ink.library.smu.edu.sg/lkcsb_research/3803
https://doi.org/10.1007/s10696-011-9133-0
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spelling sg-smu-ink.lkcsb_research-48032016-03-11T14:26:57Z New Meta-heuristics for the Resource-constrained Project Scheduling Problem LIM, Andrew MA, Hong RODRIGUES, Brian TAN, Sun Teck XIAO, Fei In this paper, we study the resource-constrained project scheduling problem and introduce an annealing-like search heuristic which simulates the cooling process of a gas into a highly-ordered crystal. To achieve this, we develop diversification procedures that simulate the motion of high energy molecules as well as a local refinement procedure that simulates the motion of low energy molecules. We further improve the heuristic by incorporating a genetic algorithm framework. The meta-heuristic algorithms are applied to Kolisch’s PSPLIB J30, J60 and J120 RCPSP instances. Experimental results show that they are effective and are among the best performing algorithms for the RCPSP. 2013-06-01T07:00:00Z text https://ink.library.smu.edu.sg/lkcsb_research/3803 info:doi/10.1007/s10696-011-9133-0 https://doi.org/10.1007/s10696-011-9133-0 Research Collection Lee Kong Chian School Of Business eng Institutional Knowledge at Singapore Management University Resource-constrained project scheduling problem Meta-heuristics Genetic algorithms Operations and Supply Chain Management
institution Singapore Management University
building SMU Libraries
continent Asia
country Singapore
Singapore
content_provider SMU Libraries
collection InK@SMU
language English
topic Resource-constrained project scheduling problem
Meta-heuristics
Genetic algorithms
Operations and Supply Chain Management
spellingShingle Resource-constrained project scheduling problem
Meta-heuristics
Genetic algorithms
Operations and Supply Chain Management
LIM, Andrew
MA, Hong
RODRIGUES, Brian
TAN, Sun Teck
XIAO, Fei
New Meta-heuristics for the Resource-constrained Project Scheduling Problem
description In this paper, we study the resource-constrained project scheduling problem and introduce an annealing-like search heuristic which simulates the cooling process of a gas into a highly-ordered crystal. To achieve this, we develop diversification procedures that simulate the motion of high energy molecules as well as a local refinement procedure that simulates the motion of low energy molecules. We further improve the heuristic by incorporating a genetic algorithm framework. The meta-heuristic algorithms are applied to Kolisch’s PSPLIB J30, J60 and J120 RCPSP instances. Experimental results show that they are effective and are among the best performing algorithms for the RCPSP.
format text
author LIM, Andrew
MA, Hong
RODRIGUES, Brian
TAN, Sun Teck
XIAO, Fei
author_facet LIM, Andrew
MA, Hong
RODRIGUES, Brian
TAN, Sun Teck
XIAO, Fei
author_sort LIM, Andrew
title New Meta-heuristics for the Resource-constrained Project Scheduling Problem
title_short New Meta-heuristics for the Resource-constrained Project Scheduling Problem
title_full New Meta-heuristics for the Resource-constrained Project Scheduling Problem
title_fullStr New Meta-heuristics for the Resource-constrained Project Scheduling Problem
title_full_unstemmed New Meta-heuristics for the Resource-constrained Project Scheduling Problem
title_sort new meta-heuristics for the resource-constrained project scheduling problem
publisher Institutional Knowledge at Singapore Management University
publishDate 2013
url https://ink.library.smu.edu.sg/lkcsb_research/3803
https://doi.org/10.1007/s10696-011-9133-0
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