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Efficient solutions to the m-machine robust flow shop under budgeted uncertainty
by
Levorato, Mario
, Figueiredo, Rosa
, Sotelo, David
, Frota, Yuri
in
Algorithms
/ Breakdowns
/ Decision making
/ Dynamic programming
/ Employment
/ Expected values
/ Fuzzy sets
/ Heuristic methods
/ Literature reviews
/ Optimization
/ Permutations
/ Probability
/ Probability distribution
/ Random variables
/ Robustness (mathematics)
/ Scheduling
/ Uncertainty
2024
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Efficient solutions to the m-machine robust flow shop under budgeted uncertainty
by
Levorato, Mario
, Figueiredo, Rosa
, Sotelo, David
, Frota, Yuri
in
Algorithms
/ Breakdowns
/ Decision making
/ Dynamic programming
/ Employment
/ Expected values
/ Fuzzy sets
/ Heuristic methods
/ Literature reviews
/ Optimization
/ Permutations
/ Probability
/ Probability distribution
/ Random variables
/ Robustness (mathematics)
/ Scheduling
/ Uncertainty
2024
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Do you wish to request the book?
Efficient solutions to the m-machine robust flow shop under budgeted uncertainty
by
Levorato, Mario
, Figueiredo, Rosa
, Sotelo, David
, Frota, Yuri
in
Algorithms
/ Breakdowns
/ Decision making
/ Dynamic programming
/ Employment
/ Expected values
/ Fuzzy sets
/ Heuristic methods
/ Literature reviews
/ Optimization
/ Permutations
/ Probability
/ Probability distribution
/ Random variables
/ Robustness (mathematics)
/ Scheduling
/ Uncertainty
2024
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Efficient solutions to the m-machine robust flow shop under budgeted uncertainty
Journal Article
Efficient solutions to the m-machine robust flow shop under budgeted uncertainty
2024
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Overview
This work presents two solution methods for the m-machine robust permutation flow shop problem with processing time uncertainty. The goal is to minimize the makespan of the worst-case scenario by utilizing an approach based on budgeted uncertainty, in which only a subset of operations will reach their worst-case processing time values. To obtain efficient solutions to this problem, we first extend an existing two-machine worst-case procedure, based on dynamic programming, generalizing it to m machines. The worst-case calculation is then incorporated into two proposed solution methods: an exact column-and-constraint generation algorithm and a GRASP metaheuristic. Based on experiments with four sets of literature-based instances, empirical results demonstrate the ability of the GRASP to efficiently produce an optimal or near-optimal solution in most cases.
Publisher
Springer Nature B.V
Subject
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