Abstract

The Machine-Part Cell Formation Problem (MPCFP) is a NP-Hard optimization problem that consists in grouping machines and parts in a set of cells, so that each cell can operate independently and the intercell movements are minimized. This problem has largely been tackled in the literature by using different techniques ranging from classic methods such as linear programming to more modern nature-inspired metaheuristics. In this paper, we present an efficient parallel version of the Migrating Birds Optimization metaheuristic for solving the MPCFP. Migrating Birds Optimization is a population metaheuristic based on the V-Flight formation of the migrating birds, which is proven to be an effective formation in energy saving. This approach is enhanced by the smart incorporation of parallel procedures that notably improve performance of the several sorting processes performed by the metaheuristic. We perform computational experiments on 1080 benchmarks resulting from the combination of 90 well-known MPCFP instances with 12 sorting configurations with and without threads. We illustrate promising results where the proposal is able to reach the global optimum in all instances, while the solving time with respect to a nonparallel approach is notably reduced.

Highlights

  • The Machine-Part Cell Formation Problem (MPCFP) is based on the well-known Group Technology (GP) [1] widely used in the manufacturing industry

  • We present a new and efficient parallel version of the Migrating Birds Optimization metaheuristic for solving the MPCFP

  • We focus on an efficient parallel sorting for Migrating Birds Optimization (MBO) when solving MPCFP, which to our knowledge has not yet been reported

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Summary

Introduction

The Machine-Part Cell Formation Problem (MPCFP) is based on the well-known Group Technology (GP) [1] widely used in the manufacturing industry. Migrating Birds Optimization (MBO) is a population-based metaheuristic inspired by the V-shaped flight employed by birds when they migrate. This technique is known to be very effective for energy saving during flying. This interesting approach is enhanced by precisely integrating parallel procedures for the efficient sorting of birds and neighboring solutions. It results in a notable improvement in terms of performance of the whole solving process. The obtained results are encouraging where the proposal is able to reach the global optimum in all instances, while the solving time with respect to a nonparallel approach is notably reduced

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