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AN INVESTIGATION OF ORDER SPLITTING IN AN (S, Q) INVENTORY SYSTEM WHERE UNIT DEMAND IS CONSTANT AND LEAD TIME VARIABLE.

机译:(S,Q)库存系统中订单需求恒定且时间可变的调查。

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摘要

This study addresses the problem of two-vendor, order splitting in (s, Q) inventory systems, where s in the reorder point and Q the order quantity. It is intended to expand inventory theory into the topic of splitting orders among vendors. In this study, models are developed for the two-vendor deterministic (s, Q/2) and the two-vendor stochastic (s, Q/2:L) inventory systems. In the latter, lead time, L, is stochastic. This study also provides a comprehensive review of the determination of lead times in the two-vendor, order-splitting inventory system.; In this study, four models are developed: the two-vendor deterministic (s, Q/2) model where shortages are not allowed, the two-vendor deterministic (s, Q/2:LS) model where shortage is allowed, the one-vendor stochastic (s, Q:L) model where lead time is stochastic, and the two-vendor stochastic (s, Q/2:L) model where lead time is stochastic. Total cost functions are developed and total costs calculated. The results indicate that under the assumption that the ordering cost does not increase over that for one vendor, when we place two equal split orders simultaneously with two vendors, the total cost, inventory on hand, and average number of units short are indeed lower.; The dissertation is divided into seven chapters. Chapter 1 includes an introduction to the multiple-sourcing problem, a review of EOQ and (s, Q) models, and has described the objectives of this dissertation. Chapter 2 consists of a survey of the (s, Q) inventory literature and the determination of lead times via available results from order statistics. Chapter 3 formulates two-vendor deterministic (s, Q/2) models. Chapters 4 and 5 comprise detailed studies of the two-vendor stochastic (s, Q/2:L) inventory model where demand is deterministic and lead time is variable. Chapter 6 involves a simulation study of the two-vendor stochastic (s, Q/2:L,D) inventory system with both demand and lead time variable. Chapter 7 gives the summary, conclusions, and suggestions for future research.
机译:这项研究解决了(s,Q)库存系统中两个供应商的订单拆分问题,其中s在重新订购点,Q在订购数量。旨在将库存理论扩展到在供应商之间拆分订单的主题。在这项研究中,模型针对两厂商确定性(s,Q / 2)和两厂商随机(s,Q / 2:L)库存系统开发。在后者中,提前期L是随机的。这项研究还对确定两个供应商的订单分解库存系统中的交货时间进行了全面回顾。在这项研究中,开发了四个模型:不允许短缺的两厂商确定性(s,Q / 2)模型,允许短缺的两厂商确定性(s,Q / 2:LS)模型,一个提前期是随机的-供应商随机(s,Q:L)模型和提前期是随机的两供应商随机(s,Q / 2:L)模型。开发总成本函数并计算总成本。结果表明,在订购成本不会增加一个供应商的假设的前提下,当我们与两个供应商同时下两个相等的拆分订单时,总成本,现有库存和平均缺货数量确实更低。 ;论文共分为七章。第1章包括对多源问题的介绍,对EOQ和(s,Q)模型的回顾,并描述了本文的目标。第2章包括对(s,Q)库存文献的调查,以及根据订单统计信息的可用结果确定提前期。第3章阐述了两厂商确定性(s,Q / 2)模型。第4章和第5章详细研究了两个供应商的随机(s,Q / 2:L)库存模型,其中需求是确定性的,交货时间是可变的。第6章涉及对带有需求和提前期变量的两个供应商随机(s,Q / 2:L,D)库存系统的仿真研究。第7章给出了总结,结论和对未来研究的建议。

著录项

  • 作者

    PAN, ANDREW CHUN-MIN.;

  • 作者单位

    The Pennsylvania State University.;

  • 授予单位 The Pennsylvania State University.;
  • 学科 Economics Theory.
  • 学位 Ph.D.
  • 年度 1987
  • 页码 192 p.
  • 总页数 192
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 经济学;
  • 关键词

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