Lot-sizing for production planning in a recovery system with returns

Tarik Zouadi, A. Yalaoui, Mohamed Reghioui, Kamal Eddine El Kadiri
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引用次数: 21

Abstract

This paper deals with the production planning and control of a single product involving combined manufacturing and remanufacturing operations. We investigate here a lot-sizing problem in which the demand for items can be satisfied by both the new and the remanufactured products. We assume that produced and recovered (repaired or remanufactured) items are of the same quality. Two types of inventories are involved in this problem. The manufactured and remanufactured items are stored in the first inventory. The returned products are collected in the second inventory and then remanufactured. The objective of this research is to propose a manufacturing/remanufacturing policy that would minimize the holding, the set up and preparation costs for manufacturing and remanufacturing products. The decision variables are the production rates of the manufacturing and the remanufacturing machines. The paper proposes an extension of the reverse Wagner/Whitin dynamic production planning and inventory control model, an adaptation of the well-known Silver and Meal (SM) and Part Period Balancing (PPB) heuristics, a memetic algorithm (MA) and a greedy randomized adaptive search procedure (GRASP). In this later, an exact resolution was used as a local search to find the best production rates for the periods determined by the randomized heuristics. Numerical experiments were conducted on a set of 300 instances with up to 48 periods. The results show that both metaheuristics give high-quality solutions in moderate computational time.
有退货的回收系统中生产计划的批量计算
本文研究了制造与再制造联合操作下单个产品的生产计划与控制问题。本文研究了一个新产品和再制造产品都能满足产品需求的批量问题。我们假定生产和回收(修理或再制造)的产品质量相同。这个问题涉及两种类型的库存。制造和再制造的物品存储在第一个库存中。退回的产品在第二次库存中收集,然后再制造。本研究的目的是提出一个制造/再制造政策,使制造和再制造产品的持有、设置和准备成本最小化。决策变量为制造机和再制造机的生产率。本文提出了逆向Wagner/ whtin动态生产计划和库存控制模型的扩展,对著名的银粉平衡(SM)和零件周期平衡(PPB)启发式进行了改进,提出了模因算法(MA)和贪婪随机自适应搜索过程(GRASP)。在后面,一个精确的分辨率被用作局部搜索,以找到由随机启发式确定的时期的最佳生产率。在300个实例上进行了48个周期的数值实验。结果表明,这两种元启发式方法都能在适度的计算时间内给出高质量的解。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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