Solving multi-item capacitated lot-sizing problems using variable redefinition
Operations Research
Polyhedra for lot-sizing with Wagner-Whitin costs
Mathematical Programming: Series A and B
Modelling Practical Lot-Sizing Problems as Mixed-Integer Programs
Management Science
A General Heuristic for Production Planning Problems
INFORMS Journal on Computing
Computers and Operations Research
Exploring relaxation induced neighborhoods to improve MIP solutions
Mathematical Programming: Series A and B
Mathematical Programming: Series A and B
Production Planning by Mixed Integer Programming (Springer Series in Operations Research and Financial Engineering)
Computers and Operations Research
Uncapacitated two-level lot-sizing
Operations Research Letters
Computational complexity of uncapacitated multi-echelon production planning problems
Operations Research Letters
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A two-level supply chain with multiple items, production sites and client areas and a discrete time horizon is considered. After introducing different mixed integer programming formulations, including an initial formulation that is small but provides weak bounds and a multi-commodity extended formulation that provides much improved bounds but is of large size, we develop a hybrid heuristic that uses the strong formulation to provide a good dual bound and suggest certain variable fixing, and the initial formulation restricted by the variable fixing to then provide the heuristic solution. For different classes of medium-sized instances, we show that the hybrid heuristic provides solutions of a guaranteed quality that are as good or better than those provided by the MIP optimizer with a considerably larger run time.