Solving mixed integer programming problems using automatic reformulation
Operations Research
Valid inequalities and separation for uncapacitated fixed charge networks
Operations Research Letters
A cross entropy algorithm for the Knapsack problem with setups
Computers and Operations Research
Computers and Operations Research
Lot sizing with inventory gains
Operations Research Letters
Flow pack facets of the single node fixed-charge flow polytope
Operations Research Letters
Flow pack facets of the single node fixed-charge flow polytope
Operations Research Letters
Submodularity and valid inequalities in capacitated fixed charge networks
Operations Research Letters
Valid inequalities and separation for mixed 0-1 constraints with variable upper bounds
Operations Research Letters
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A family of valid inequalities for the capacitated economic lotsizing problem is given. In the case of equal capacities, studied in more detail, a large subclass of the inequalities defines facets. A heuristic for the separation problem, based on these inequalities, is defined for use in a cutting plane algorithm. We give computational results for 12 and 24 periods test problems and for both the equal and different capacity cases. We also indicate how to extend this class of inequalities for more general capacitated fixed charge networks.