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An EOQ Model for Deteriorating Items with Power-Form Stock-Dependent Demand

机译:具有幂级依赖库存的变质物品的EOQ模型

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Datta and Pal [4] established an EOQ model in which the demand rate is a power function of the on-hand inventory until down to a certain stock level, at which the demand rate becomes a constant. In this paper, we extend their EOQ model to allow for not only deteriorating items but also non-zero ending inventory. Due to the complexity of the demand function, the inventory problem here has three possible cases. We then establish the necessary and sufficient conditions for each case. Moreover, we propose an algorithm to determine the optimal replenishment cycle time and ordering quantity such that the total profit per unit time is maximized. Finally, we provide some numerical examples to illustrate the proposed algorithm, and obtain the effects of the parameters on the replenishment time and ordering quantity.
机译:Datta和Pal [4]建立了一个EOQ模型,其中需求率是现有库存的幂函数,直到下降到一定的库存水平为止,在该水平上需求率变为恒定。在本文中,我们扩展了他们的EOQ模型,不仅允许恶化的物品,而且还允许非零期末库存。由于需求函数的复杂性,这里的库存问题有三种可能的情况。然后,我们为每种情况建立必要和充分的条件。此外,我们提出了一种算法,以确定最佳的补货周期时间和订购数量,以使每单位时间的总利润最大化。最后,我们提供一些数值示例来说明所提出的算法,并获得参数对补货时间和订购数量的影响。

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