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A model for the minimum cost configuration problem in flexible manufacturing systems

机译:柔性制造系统中最低成本配置问题的模型

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摘要

This paper presents a mathematical programming model to help select equipment for a flexible manufacturing system, i.e., the selection of the types and numbers of CNC machines, washing stations, load/unload stations, transportation vehicles, and pallets. The objective is to minimize equipment costs and work-in-process inventory cost, while fulfilling production requirements for an average period. Queueing aspects and part flow interactions are considered with the help of a Jacksonian-type closed queueing network model in order to evaluate the system's performance. Since the related decision problem of our model can be shown to be NP-complete, the proposed solution procedure is based on implicit enumeration. Four bounds are provided, two lower and two upper bounds. A tight lower bound is obtained by linearizing the model through the application of asymptotic bound analysis. Furthermore, asymptotic bound analysis allows the calculation of a lower bound for the number of pallets in the system. The first upper bound is given by the best feasible solution and the second is based on the anti-starshaped form of the throughput function.
机译:本文提出了一个数学规划模型,以帮助选择柔性制造系统的设备,即选择数控机床、清洗站、装卸站、运输车辆和托盘的类型和数量。目标是最大限度地降低设备成本和在制品库存成本,同时满足平均生产要求。在杰克逊型封闭排队网络模型的帮助下,考虑了排队方面和部分流相互作用,以评估系统的性能。由于模型的相关决策问题可以证明是NP完备的,因此所提出的求解过程基于隐式枚举。提供了四个边界,两个下限和两个上限。通过应用渐近边界分析对模型进行线性化,可以获得严格的下边界。此外,渐近边界分析允许计算系统中托盘数量的下限。第一个上限由最佳可行解给出,第二个上限基于吞吐量函数的反星形形式。

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