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Two-Warehouse Inventory Model with Multivariate Demand and K-Release Rule

机译:具有多元需求和K释放规则的双仓库库存模型

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In this paper, we've projected a two-warehouse inventory model for deteriorating things beneath the impact of inflation and continuance of cash, wherever demand follows a rare combination of the linear time variable and on-hand inventory level, In one in the entire warehouse (OW), time-varying linear deterioration was thought-about and within the different (RW) weibull distributed deterioration was studied. Here, shortages were allowed and part backlogged. The stock is transferred from the RW to the OW following a bulk unharness rule. The target here is to seek out the optimum amount to that ought to be ordered and also the optimum variety of cycles during which the number from RW should be transferred to OW to maximize world wide web profit per unit time. The model has additionally been exemplified with the many numerical examples. The results have additionally been understood diagrammatically.
机译:在本文中,我们已经投影了一个双仓库库存模型,用于恶化通货膨胀和现金的影响下方的东西,随时随地遵循线性时间变量和手动库存水平的罕见组合,在整体中 仓库(OW),思考时代的线性恶化 - 关于和在不同(RW)的范围内,研究了Weibull分布式恶化。 在这里,允许短缺并逐个积压。 在散装不用因尼规则之后,股票从RW转移到oW。 这里的目标是寻找最佳金额,以便订购,以及最佳周期,在此期间,RW的数量应转移到每单位时间最大化全球网络利润。 该模型还被许多数值示例举例说明。 结果已经示意性地理解了结果。

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