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A simple derivation of the optimal solution for the EOQ model for deteriorating items with planned backorders

机译:具有计划回调的项目劣化项目的EOQ模型的最佳解决方案的简单推导

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We consider the Economic Order Quantity (EOQ) model for exponentially deteriorating items in which the items deteriorate at a rate proportional to the inventory level per unit time, which leads to an exponentially decreasing inventory level function over time. The coexistence of the exponential and polynomial terms in the total cost function makes closed-form exact solutions impossible, so approximations are used. Methods that optimize management science models without derivatives have recently been used to provide insights to managers who may not have a background in calculus. We propose such an approach for the deteriorating items inventory model with and without planned backorders and compare it with an existing one. Our derivation is much simpler and succinct; our closed-form solution is more intuitive than the existing one. We conduct numerical experiments to analyze the accuracy of the closed-form solution.
机译:我们考虑用于指数劣化物品的经济秩序数量(EOQ)模型,其中物品以与每单位时间的库存等级成比例的速率恶化,这导致对数量的库存水平函数随着时间的推移。在总成本函数中的指数和多项式术语的共存使闭合形式的精确解决方案不可能,因此使用近似。在没有衍生品的情况下优化管理科学模式的方法最近被用来为可能没有微积分背景的管理人员提供见解。我们提出了这种方法,即在没有计划的倒答机的情况下劣化物品库存模型,并将其与现有的符合物进行比较。我们的衍生品更简单和简洁;我们的封闭式解决方案比现有的解决方案更直观。我们进行数值实验以分析封闭式溶液的准确性。

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