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A finite time horizon EOQ model with ramp-type demand rate under inflation and time-discounting

机译:带有通货膨胀和时间折扣的带斜坡型需求率的有限时间范围EOQ模型

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摘要

An economic order quantity (EOQ) inventory problem is discussed over a finite time for deteriorating items with shortages, where the demand rate is of the ramp-type. It is assumed that a constant fraction of the on-hand inventory deteriorates per unit time. The time-value of money and the effects of inflation are taken into account, considering two separate inflation rates: the internal (within the company) and the external (in general economy) inflation rates. The optimality condition for the cost function is analysed and established. The numerical solutions of the model are obtained by considering shortage and no shortage in inventory. Also, we compare this model with infinite time-horizon model. The sensitivity of the parameters involved in the model is also examined. Finally, some concluding remarks are made to highlight the importance of the present work.
机译:讨论了在有限时间内因缺货而使需求恶化的情况下的经济订单数量(EOQ)库存问题,其中需求率属于斜坡型。假定一定数量的现有库存每单位时间变差。考虑了货币的时间价值和通货膨胀的影响,同时考虑了两个单独的通货膨胀率:内部(公司内部)和外部(一般经济)通货膨胀率。分析并建立了成本函数的最优条件。该模型的数值解是通过考虑库存短缺和不短缺来获得的。另外,我们将此模型与无限时间-水平模型进行了比较。还检查了模型中涉及的参数的敏感性。最后,作了总结性发言,以突出本工作的重要性。

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