Publication | Closed Access
The Capacitated Lot-Sizing Problem with Linked Lot Sizes
156
Citations
19
References
2003
Year
Mathematical ProgrammingEngineeringModel FormulationDiscrete OptimizationMarket DesignOperations ResearchLogisticsSystems EngineeringCombinatorial OptimizationTight FormulationMechanism DesignQuantitative ManagementInteger OptimizationLot SizesLinked Lot SizesCombinatorial ProblemCapacity PlanningInteger ProgrammingBusinessMixed Integer OptimizationResource AllocationLinear Programming
In this paper a new mixed integer programming (MIP) model formulation and its incorporation into a time-oriented decomposition heuristic for the capacitated lot-sizing problem with linked lot sizes (CLSPL) is proposed. The solution approach is based on an extended model formulation and valid inequalities to yield a tight formulation. Extensive computational tests prove the capability of this approach and show a superior solution quality with respect to other solution algorithms published so far.
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