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首页> 外文期刊>Journal of industrial and management optimization >OPTIMAL PRODUCTION SCHEDULE IN A SINGLE-SUPPLIER MULTI-MANUFACTURER SUPPLY CHAIN INVOLVING TIME DELAYS IN BOTH LEVELS
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OPTIMAL PRODUCTION SCHEDULE IN A SINGLE-SUPPLIER MULTI-MANUFACTURER SUPPLY CHAIN INVOLVING TIME DELAYS IN BOTH LEVELS

机译:供应商多供应商供应链的最优生产计划都涉及两个级别的时间延迟

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摘要

This paper considers an optimal production scheduling problem in a single-supplier-multi-manufacturer supply chain involving production and delivery time-delays, where the time-delays for the supplier and the manufacturers can have different values. The objective of both levels is to find an optimal production schedule so that their production rates and their inventory levels are close to the ideal values as much as possible in the whole planning horizon. Each manufacturer's problem, which involves one time-delayed argument, can be solved analytically by using the necessary condition of optimality. To tackle the supplier's problem involving n+1 different time-delayed arguments (where n is the number of manufacturers) by the above approach, we need to introduce a model transformation technique which converts the original system of combined algebraic/differential equations with n + 1 time-delayed arguments into a sum of n sub-systems, each of which consists of only two time-delayed arguments. Thus, the supplier's problem can also be solved analytically. Numerical examples consisting of a single supplier and four manufacturers are solved to provide insight of the optimal strategies of both levels.
机译:本文考虑了涉及生产和交付时延的单供应商多制造商供应链中的最优生产调度问题,其中供应商和制造商的时延可以具有不同的值。这两个级别的目标是找到一个最佳的生产计划,以使它们的生产率和库存水平在整个计划范围内尽可能接近理想值。每个制造商的问题都涉及一个时滞参数,可以通过使用必要的最优性条件来解析解决。要通过上述方法解决涉及n + 1个不同时延参数(其中n是制造商的数量)的供应商问题,我们需要引入一种模型转换技术,该技术可以将原始的代数/微分方程组合系统转换为n +将1个时间延迟的参数合并为n个子系统的总和,每个子系统仅包含两个时间延迟的参数。因此,供应商的问题也可以通过分析来解决。解决了由单个供应商和四个制造商组成的数值示例,以提供有关两个级别的最佳策略的见解。

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