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Developing a two-echelon inventory model with simultaneous consideration of backorders and lost sales

机译:在同时考虑拖欠订单和销售损失的情况下,开发两级库存模型

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One of the most important challenges in inventory control of an efficient supply chain is to minimize logistics costs for each member of the chain. This challenge is even more important when facing non-deterministic demands. In this paper, a divergent two-echelon inventory model is developed to minimize logistics costs (ordering, holding and shortage costs) both for a warehouse and retailers when facing a Poisson stochastic demand. First, a mathematical model is developed which consists of one warehouse and multiple retailers with ordering, holding and shortage costs. The warehouse, similar to the retailers, has both backorder and lost-sales shortage costs simultaneously. This simultaneous combination of backorder and lost-sales shortage costs for both the warehouse and the retailers is the main contribution of this paper towards the research field of divergent two-echelon inventory models. The mathematical model is analytically solved and then validated through simulation. Finally, validity of the model is evaluated by comparing the mathematical and simulation results which indicate the contribution of "percent of warehouse demand with lost sales" and "percent of each retailers' demand with lost sales" parameters affect the total costs of the system.
机译:有效供应链的库存控制中最重要的挑战之一是最大程度地减少供应链中每个成员的物流成本。当面对不确定性需求时,这一挑战就显得尤为重要。在本文中,为了满足Poisson随机需求,开发了一种分散的两级库存模型,以最大程度地减少仓库和零售商的物流成本(订购,持有和短缺成本)。首先,建立了一个数学模型,该模型由一个仓库和多个零售商组成,具有订购,持有和短缺成本。与零售商类似,该仓库同时具有补货和销售短缺的成本。仓库和零售商的延期交货和销售损失的短缺成本同时存在,这是本文对不同的两级库存模型研究领域的主要贡献。对该数学模型进行解析求解,然后通过仿真进行验证。最后,通过比较数学和仿真结果来评估模型的有效性,该数学和仿真结果表明“损失销售的仓库需求的百分比”和“损失销售的每个零售商需求的百分比”参数对系统总成本的影响。

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