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Inventory control with and without deliveries in several pieces

机译:有和没有交付的库存控制

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An inventory system is operated as a base stock system under a compound Poisson demand process. Besides having inventory and backorder costs, also a cost is incurred for each order that is delivered in several pieces to the customer (irrespective of whether some items in the order are delivered on time, or whether they are all delivered late but at different times). The possible split deliveries are assumed to happen automatically, meaning that there cannot at the same time be a positive on-hand inventory and a positive backlog. We develop a mathematical cost expression for this system to be optimized, denoted Model 1. We compare Model 1 to another model, denoted Model 2, where it is forbidden to make any of these split deliveries; thus at the same time, there can be a positive on-hand inventory and a positive backlog. We compare Model 2 to the standard textbook model, denoted Model 0, where split deliveries occur automatically and are costless. Thereby, we address a claim made by Zipkin (Foundations of inventory management. McGraw-Hill, Boston, 2000). We also examine the threshold value for the delivery split cost, which makes Model 1 and 2 perform equally well, and we examine how this threshold value depends on the other common parameters of the models.
机译:库存系统在复合Poisson需求过程下作为基本库存系统运行。除了具有库存和缺货成本之外,每笔分批交付给客户的订单也会产生成本(无论订单中的某些项目是否按时交付,或者是否全部都延迟交付但在不同时间交付) 。假定可能的拆分交货是自动发生的,这意味着不能同时拥有正面库存和正面积压。我们为要优化的系统开发了数学成本表达式,表示为模型1。将模型1与另一个模型(表示为模型2)进行比较,在模型中,禁止进行任何此类拆分交付;因此,与此同时,现有库存量可能会增加,积压的库存量也会增加。我们将模型2与标准教科书模型(称为模型0)进行比较,在该模型中,分批交付会自动发生并且成本很高。因此,我们解决了Zipkin提出的索赔(库存管理基金会。McGraw-Hill,波士顿,2000年)。我们还检查了交货分割成本的阈值,这使模型1和2表现良好,并且我们研究了此阈值如何依赖于模型的其他公共参数。

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