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Deterministic Inventory Lot-Size Models with Time-Varying Demand and Cost under Generalized Holding Costs

机译:广义持有成本下具有时变需求和成本的确定性库存批量模型

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In this paper, we generalize the EOQ model by Khouja and Park to allow for not only time-varying demand but also unequal cycle time. We prove that there exists a unique optimal replenishment schedule and show that the total relevant cost is a convex function of the number of replenishments, which simplifies the search for the optimal number of replenishments to find a local minimum. Therefore, a simple iterative algorithm to obtain the optimal replenishment number and time scheduling is provided. In addition, an easy and simple heuristic algorithm to obtain the optimal solution for the lot-sizing model by Khouja and Park is also proposed. Finally, numerical examples for illustrating the model are provided.
机译:在本文中,我们通过Khouja和Park推广了EOQ模型,不仅考虑了时变的需求,还考虑了不相等的循环时间。我们证明存在唯一的最佳补货计划,并表明总相关成本是补货数量的凸函数,从而简化了寻找最佳补货数量以寻找局部最小值的搜索。因此,提供了一种简单的迭代算法来获得最佳的补货数量和时间表。另外,还提出了一种简单易行的启发式算法,以求得Khouja和Park的批量模型的最优解。最后,提供了用于说明模型的数值示例。

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