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A variable neighborhood decomposition search algorithm for multilevel capacitated lot-sizing problems

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Abstract

The multi-level capacitated lot-sizing problem (MLCLSP) has been an important part of material requirement planning (MRP) system. In this paper we combine variable neighborhood decomposition search and accurate mixed integer programming (VNDS-MIP) to solve MLCLSP. This method is based on the variable neighborhood search, and with the use of exact LP/MIP solvers ILOG CPLEX, it's proved to be very efficient in solving MLCLSP problem. Computational experiments are carried out on three classes of benchmark instances and VNDS-MIP shows good performance in solving the lot-sizing problem. For the 300 small-sized instances, the VNDS-MIP algorithm can find 97.67% of the optimal solutions in several seconds; for the 150 medium-sized instances, the VNDS-MIP algorithm is better than the other methods.

Original languageEnglish
Pages (from-to)129-135
Number of pages7
JournalElectronic Notes in Discrete Mathematics
Volume39
DOIs
StatePublished - 1 Dec 2012

Keywords

  • Accurate mixed integer programming
  • Multi-level capacitated lot-sizing (MLCLSP)
  • Variable neighborhood decomposition search

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