Integer and combinatorial optimization
Integer and combinatorial optimization
Economic lot sizing: an O(n log n) algorithm that runs in linear time in the Wagner-Whitin case
Operations Research - Supplement
Polyhedra for lot-sizing with Wagner-Whitin costs
Mathematical Programming: Series A and B
Mathematical Programming Models and Formulations for Deterministic Production Planning Problems
Computational Combinatorial Optimization, Optimal or Provably Near-Optimal Solutions [based on a Spring School]
Inventory lot-sizing with supplier selection
Computers and Operations Research
Polyhedral analysis for the two-item uncapacitated lot-sizing problem with one-way substitution
Discrete Applied Mathematics
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We examine the uncapacitated single-item lotsizing problem with backlogging and start-up costs where Wagner-Whitin costs are assumed. We generalize some theoretical results obtained in [5] for the polyhedral description of the convex hull of feasible solutions for models that can be viewed as particular cases of the one treated in this paper (models without start-up costs and models where backlog is not allowed). In the presence of Wagner-Whitin costs (which satisfy p"t+h@?"t^+-p"t"+"1=0, for 0==0, for 1=