A m-Parallel Crane Scheduling Problem with a Non-Crossing Constraint
In this paper, we study a m-parallel machine scheduling problem with a non-crossing constraint motivated by crane scheduling in ports. We decompose the problem to allow time allocations to be determined once crane assignments are known and construct a backtracking search scheme that manipulates doma...
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sg-smu-ink.lkcsb_research-16052016-03-11T15:47:31Z A m-Parallel Crane Scheduling Problem with a Non-Crossing Constraint LIM, Andrew RODRIGUES, Brian XU, Zhou In this paper, we study a m-parallel machine scheduling problem with a non-crossing constraint motivated by crane scheduling in ports. We decompose the problem to allow time allocations to be determined once crane assignments are known and construct a backtracking search scheme that manipulates domain reduction and pruning strategies. Simple approximation heuristics are developed, one of which guarantees solutions to be at most two times the optimum. For large-scale problems, a simulated annealing heuristic that uses random neighborhood generation is provided. Computational experiments are conducted to test the algorithms. 2007-03-01T08:00:00Z text https://ink.library.smu.edu.sg/lkcsb_research/606 info:doi/10.1002/nav.20189 https://doi.org/10.1002/nav.20189 Research Collection Lee Kong Chian School Of Business eng Institutional Knowledge at Singapore Management University modeling machine scheduling crane approximation heuristics search Operations and Supply Chain Management |
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modeling machine scheduling crane approximation heuristics search Operations and Supply Chain Management LIM, Andrew RODRIGUES, Brian XU, Zhou A m-Parallel Crane Scheduling Problem with a Non-Crossing Constraint |
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In this paper, we study a m-parallel machine scheduling problem with a non-crossing constraint motivated by crane scheduling in ports. We decompose the problem to allow time allocations to be determined once crane assignments are known and construct a backtracking search scheme that manipulates domain reduction and pruning strategies. Simple approximation heuristics are developed, one of which guarantees solutions to be at most two times the optimum. For large-scale problems, a simulated annealing heuristic that uses random neighborhood generation is provided. Computational experiments are conducted to test the algorithms. |
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LIM, Andrew RODRIGUES, Brian XU, Zhou |
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LIM, Andrew RODRIGUES, Brian XU, Zhou |
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LIM, Andrew |
title |
A m-Parallel Crane Scheduling Problem with a Non-Crossing Constraint |
title_short |
A m-Parallel Crane Scheduling Problem with a Non-Crossing Constraint |
title_full |
A m-Parallel Crane Scheduling Problem with a Non-Crossing Constraint |
title_fullStr |
A m-Parallel Crane Scheduling Problem with a Non-Crossing Constraint |
title_full_unstemmed |
A m-Parallel Crane Scheduling Problem with a Non-Crossing Constraint |
title_sort |
m-parallel crane scheduling problem with a non-crossing constraint |
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Institutional Knowledge at Singapore Management University |
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2007 |
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https://ink.library.smu.edu.sg/lkcsb_research/606 https://doi.org/10.1002/nav.20189 |
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