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Analysis of a (0, 1) inventory system where demand follows a renewal process

机译:分析(0,1)库存系统,其中需求遵循更新过程

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When unit item costs are high and expected demand during leadtime is low, it may be desirable to implement the (0, 1) inventory policy which calls for ordering one unit when the inventory falls to zero. Under this policy, when demand arrivals constitute a renewal process it may also be desirable to delay the order release (but expedite the orders occurring during the delay period). This paper examines the (0, 1) model by focussing on its probabilistic properties. We first present explicit expressions for, 1 the probability distribution of the expedited orders 2 the interval over which inventory is positive. Using these results, we introduce a (service-level type) chance-constraint on the number of expedited orders and determine the optimal and finite order delay. We also consider a case where the cost of expediting an order may be difficult to estimate and compute its implied value. More general models that allow non-monotone renewal density and random leadtimes are also presented and analysed.
机译:当单位物料成本高且交货期期间的预期需求低时,可能需要实施(0,1)库存策略,该策略要求在库存降至零时订购一个单位。在此策略下,当需求到达构成续签过程时,也可能需要延迟订单下达(但要加快在延迟期内发生的订单)。本文重点研究概率模型,研究(0,1)模型。我们首先给出以下明确的表达式:1加急订单的概率分布2库存为正的时间间隔。使用这些结果,我们对加急订单的数量引入了(服务级别类型)机会约束,并确定了最佳和有限的订单延迟。我们还考虑一种情况,在这种情况下,加快订单的成本可能难以估计和计算其隐含价值。还提出并分析了允许非单调更新密度和随机提前期的更通用模型。

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