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Inventory management with log-normal demand per unit time

机译:每单位时间的对数正常需求的库存管理

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This paper examines optimal policies in a continuous review inventory management system when demand in each time period follows a log-normal distribution. In this scenario, the distribution for demand during the entire lead time period has no known form. The proposed procedure uses the Fenton-Wilkinson method to estimate the parameters for a single log-normal distribution that approximates the probability density function (PDF) for lead time demand, conditional on a specific lead time. Once these parameters are determined, a mixture of truncated exponentials (MTE) function that approximates the lead time demand distribution is constructed. The objective is to include the log-normal distribution in a robust decision support system where the PDF that best fits the historical period demand data is used to construct the lead time demand distribution. Experimental results indicate that when the log-normal distribution is the best fit, the model presented in this paper reduces expected inventory costs by improving optimal policies, as compared to other potential approximations.
机译:当每个时间段的需求遵循对数正态分布时,本文将研究连续审查库存管理系统中的最佳策略。在这种情况下,整个提前期的需求分配没有已知形式。所提出的过程使用Fenton-Wilkinson方法来估计单个对数正态分布的参数,该参数近似于提前期需求的概率密度函数(PDF),以特定提前期为条件。一旦确定了这些参数,就可以构建近似提前期需求分布的截断指数(MTE)函数混合。目的是将对数正态分布包括在健壮的决策支持系统中,其中最适合历史时期需求数据的PDF用于构建提前期需求分布。实验结果表明,当对数正态分布最合适时,与其他潜在的近似方法相比,本文提出的模型通过改进最优策略来降低了预期的库存成本。

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