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Approximate dynamic programming algorithms for multidimensional flexible production-inventory problems

机译:多维柔性生产库存问题的近似动态规划算法

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An important issue in the manufacturing and supply chain literature concerns the optimisation of inventory decisions. Single-product inventory problems are widely studied and have been optimally solved under a variety of assumptions and settings. However, as systems become more complex, inventory decisions become more complicated for which the methods/approaches for optimising single inventory systems are incapable of deriving optimal policies. Manufacturing process flexibility provides an example of such a complex application area. Decisions involving the interrelated product inventories and production facilities form a highly multidimensional, non-decomposable system for which optimal policies cannot be readily obtained. We propose the methodology of approximate dynamic programming ( ADP) to overcome the computational challenge imposed by this multidimensionality. Incorporating a sample backup simulation approach, ADP develops policies by utilising only a fraction of the computations required by classical dynamic programming. However, there are few studies in the literature that optimise production decisions in a stochastic, multi-factory, multi-product inventory system of this complexity. This paper aims to explore the feasibility and relevancy of ADP algorithms for this application. We present the results from numerical experiments that establish the strong performance of policies developed via temporal difference ADP algorithms in comparison to optimal policies and to policies derived from a deterministic approximation of the problem.
机译:制造和供应链文献中的一个重要问题涉及库存决策的优化。单一产品库存问题已得到广泛研究,并已在各种假设和设置下得到了最佳解决。但是,随着系统变得越来越复杂,库存决策变得更加复杂,因此,用于优化单个库存系统的方法/方法无法得出最佳策略。制造过程的灵活性提供了这样一个复杂应用领域的例子。涉及相互关联的产品库存和生产设施的决策形成了高度多维,不可分解的系统,因此无法轻松获得最佳政策。我们提出了近似动态规划(ADP)的方法,以克服这种多维性带来的计算挑战。 ADP结合了样本备份模拟方法,通过仅利用经典动态编程所需的一部分计算来制定策略。但是,在这种复杂性的随机,多工厂,多产品库存系统中,很少有研究可以优化生产决策。本文旨在探讨这种应用的ADP算法的可行性和相关性。我们提供了数值实验的结果,这些数值实验建立了通过时差ADP算法开发的策略与最佳策略以及从问题的确定性近似派生的策略相比所具有的强大性能。

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