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Effective matheuristics for the multi-item capacitated lot-sizing problem with remanufacturing

机译:带有再制造的多项目容量批量问题的有效数学

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Effective Mixed Integer Programming (MIP) based matheuristics for the multi-item capacitated lot-sizing problem with remanufacturing (CLSP-RM) are proposed in this paper. This NP-hard problem consists of determining an optimal plan for the capacitated production and remanufacture of multiple items in order to satisfy their deterministic dynamic demands over a discrete time horizon. Two constructive approaches are proposed: a column generation rounding heuristic followed by a Linear Programming (LP)/MIP repairing mechanism, and a relax-and-fix method. A fix-and-optimize local search procedure is also applied to improve the quality of the solutions obtained by the constructive techniques. Computational results show that the new approach combining a column generation rounding heuristic with a fix-and-optimize local search procedure is very competitive with the state-of-the-art heuristic. Specifically, the obtained solutions are at least as good as the best known in the literature for 86.85% of the instances, with new best solutions encountered for 69.72% of them. Moreover, all obtained solutions are within 5.54% of optimality, showing the robustness of the newly proposed approach. (C) 2018 Elsevier Ltd. All rights reserved.
机译:提出了基于有效混合整数规划(MIP)的多项目容量再制造批量问题(CLSP-RM)的数学方法。 NP难题包括为多个项目的产能生产和再制造确定最佳计划,以便在离散的时间范围内满足确定的动态需求。提出了两种建设性的方法:列生成舍入启发法,然后采用线性编程(LP)/ MIP修复机制,以及松弛和固定方法。修复并优化本地搜索过程也可用于提高通过构造技术获得的解决方案的质量。计算结果表明,将列生成舍入启发式方法与固定并优化的本地搜索过程结合起来的新方法与最新的启发式方法相比具有很大的竞争力。具体而言,对于86.85%的实例,所获得的解决方案至少与文献中已知的解决方案一样好,其中69.72%的实例遇到了新的最佳解决方案。此外,所有获得的解决方案都在最优值的5.54%之内,显示了新提出的方法的鲁棒性。 (C)2018 Elsevier Ltd.保留所有权利。

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