需求波动的双供应链中生产和库存控制的最优启发式策略

Bing Lin, Shaoxiang Chen, R. Bhatnagar
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引用次数: 0

摘要

在快时尚企业的背景下,我们研究了双供应链中生产、库存和单边转运的联合控制,其中一条供应链是时尚产品的响应供应链,另一条供应链是波动需求环境(FDE)下基础产品的有效供应链。我们的研究重点是:(1)针对这一复杂问题建立合适的模型;(2)对结构化最优策略进行表征,可用于制定有效的启发式策略;(3)将我们的研究推广到更多的应用领域。为了解决这些问题,我们建立了一个离散时间有限视界随机动态规划模型,其中FDE由一个按照离散时间马尔可夫链演化的世界状态来表示。时装产品的供应链由两阶段串联生产系统建模,其中面料的制造到库存(MTS)阶段和成品时装的后续MTS阶段。与此同时,基础产品的供应链也通过两阶段串联生产系统建模,其中面料的MTS阶段和成品基础的定制(MTO)阶段。此外,两个供应链通过织物的单边转运和随机转运时间耦合在一起。通过数值迭代,我们刻画了具有一组单调切换曲面的单积问题的最优策略。结果推广到多产品多供应商的情况。在最优策略结构的基础上,提出了多维动态规划模型的启发式策略。从实践的角度来看,我们论证了转运和控制转运的价值,分析和数值,因此证明在双重供应链中建立两个独立的本地制造基地是合理的。此外,为了实现快速响应和效率,我们表明,如果在季节开始时及时(JIT)为应季生产准备足够的面料,则可以显着降低总成本。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Optimal and heuristic policies for production and inventory controls in dual supply chains with fluctuating demands
In the context of fast‐fashion business, we study the joint control of production, inventory, and unilateral transshipment in dual supply chains in which one supply chain is a responsive supply chain for fashion products and the other is an efficient supply chain for basic products in a fluctuating demand environment (FDE). Our research focuses on: (1) formulating an appropriate model for this complex problem; (2) characterizing the structured optimal policy, which can be used to develop effective heuristic policies; and (3) generalizing our studies for more applications. To address these issues, we formulate a discrete‐time finite‐horizon stochastic dynamic program model in which FDE is represented by a world state evolving in accordance with the discrete‐time Markov chain. The supply chain for the fashion product is modeled by a two‐stage tandem production system with a make‐to‐stock (MTS) stage for the fabric and a subsequent MTS stage for finished fashions. In parallel, the supply chain for the basic products is also modeled by a two‐stage tandem production system with a MTS stage for the fabric and a subsequent make‐to‐order (MTO) stage for finished basics. Further, the two supply chains are coupled via the unilateral transshipment of fabric with random transshipment time. By value iteration, we characterize the optimal policy for the single‐product problem with a set of monotone switching surfaces. The results are extended to the multi‐product multi‐supplier case. Further, based on the structure of the optimal policy, we develop a heuristic policy for the multi‐dimensional dynamic program model. From a practice perspective, we demonstrate the value of transshipment and controlled transshipment, analytically and numerically, and therefore justify the establishment of two separate local manufacturing bases in dual supply chains. Additionally, to achieve both quick response and efficiency, we show that the total cost can be reduced significantly if sufficient fabric is prepared just in time (JIT) for in‐season production at the beginning of a season.
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