From manufacturing scheduling to supply chain coordination: the control of complexity and uncertainty

P. Luh, Weidong Feng
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引用次数: 2

Abstract

With time-based competition and rapid advancements in technology, effective manufacturing scheduling and supply chain coordination are critical to quickly respond to changing market conditions. These problems, however, are difficult in view of inherent complexity and various uncertainties involved. In this paper, decomposition and coordination based on Lagrangian relaxation are identified as an effective way to control complexity and uncertainties. A manufacturing scheduling problem is first formulated within the job shop context with uncertain order arrivals, processing times, due dates, and part priorities. A solution methodology that combines Lagrangian relaxation, stochastic dynamic programming, and heuristics is developed. Method improvements to effectively solve large problems are highlighted. A decentralized supply chain model is then established. By relaxing cross-member constraints, the model is decomposed into member-wise subproblems, and a nested optimization structure is established. Coordination is performed through the iterative updating of cross-member prices without accessing other member's private information or intruding their decision-making authorities, either with or without a coordinator. Two examples are presented to demonstrate the effectiveness of the method. Finally, future prospects are discussed.
从制造调度到供应链协调:复杂性与不确定性的控制
随着基于时间的竞争和技术的快速进步,有效的制造调度和供应链协调对于快速响应不断变化的市场条件至关重要。然而,由于所涉及的内在复杂性和各种不确定性,这些问题是困难的。本文认为基于拉格朗日松弛的分解和协调是控制复杂性和不确定性的有效方法。首先在不确定订单到达、加工时间、到期日和零件优先级的作业车间环境中制定制造调度问题。提出了一种结合拉格朗日松弛、随机动态规划和启发式的求解方法。强调了有效解决大问题的方法改进。然后建立一个分散的供应链模型。通过放宽交叉成员约束,将模型分解为基于成员的子问题,建立了嵌套优化结构。协调是通过跨成员价格的迭代更新来完成的,而不需要访问其他成员的私人信息或侵犯他们的决策权,无论是否有协调者。通过两个算例验证了该方法的有效性。最后,对未来的发展进行了展望。
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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