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Mathematical Model of (R, Q) Inventory Policy under Limited Storage Space for Continuous and Periodic Review Policies with Backlog and Lost Sales

机译:带有积压和损失销售的连续和定期审核策略的有限存储空间下(R,Q)库存策略的数学模型

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This paper involves developing new mathematical expressions to find reorder point and order quantity for inventory management policies that explicitly consider storage space capacity. Both continuous and periodic reviews, as well as backlogged and lost demand during stockout, are considered. With storage space capacity, when on-hand inventory exceeds the capacity, the over-ordering cost of storage at an external warehouse is charged on a per-unit-period basis. The objective is to minimize the total cost, consisting of ordering, shortage, holding, and over-ordering costs. Demand and lead time are stochastic and discrete in nature. Demand during varying lead time is modeled using an empirical distribution so that the findings are not subject to assumptions of demand and lead time probability distributions. Due to the complexity of the developed mathematical expressions, the problems are solved using an iterative method. The method is tested with problem instances that use real data from industry. Optimal solutions of the problem instance are determined by performing exhaustive search. The proposed method can effectively find optimal solutions for continuous review policies and near optimal solutions for periodic review policies. Fundamental insights about the inventory policies are reported from a comparison between continuous review and periodic review solutions, as well as a comparison between backlog and lost sales cases.
机译:本文涉及开发新的数学表达式,以找到明确考虑存储空间容量的库存管理策略的再订购点和订购数量。连续和定期检查,以及在缺货期间积压和需求下降都将被考虑。利用存储空间容量,当现有库存超过容量时,将按单位周期收取外部仓库的超额存储成本。目的是最大程度地减少总成本,包括订购,短缺,保管和超额订购成本。需求和交货时间本质上是随机的和离散的。使用经验分布对变化的前置时间内的需求进行建模,以使发现不受需求和前置时间概率分布的假设的影响。由于所开发的数学表达式的复杂性,使用迭代方法解决了这些问题。该方法已通过使用来自行业的真实数据的问题实例进行了测试。通过执行穷举搜索来确定问题实例的最佳解决方案。所提出的方法可以有效地找到针对连续审查策略的最佳解决方案,并为定期审查策略找到最佳解决方案。通过比较连续审查和定期审查解决方案之间的比较以及积压和丢失的销售案例之间的比较,报告了有关库存策略的基本见解。

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  • 来源
    《Mathematical Problems in Engineering》 |2017年第11期|4391970.1-4391970.9|共9页
  • 作者单位

    Thammasat Univ, Sch Mfg Syst & Mech Engn, Sirindhorn Int Inst Technol, Pathum Thani 12121, Thailand;

    Thammasat Univ, Sch Mfg Syst & Mech Engn, Sirindhorn Int Inst Technol, Pathum Thani 12121, Thailand;

    Kasetsart Univ, Dept Agroind Technol, Fac Agroind, Bangkok 10900, Thailand;

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