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Inventory Model with Fractional Brownian Motion Demand

机译:分数布朗运动需求的库存模型

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摘要

This paper studies the inventory model where the demand satisfies fractional Brownian motion. It is an extension of the Master thesis of Buffy Yang of the Department of Industrial Management in the National Taiwan University of Science and Technology in 2009. The purpose of this paper is threefold. First, we point out why the standard derivation of the total demand during the lead time is proportional to the lead time with Hurst exponent. Second, we analytically prove that our proposed inventory model has a unique minimum solution. Third, we demonstrate by simulation for the comparison between our proposed models with the traditional models to indicate that our average saving is about 6%. Our model will provide a better managerial policy for the demand that meets the behavior of fractional Brownian motion.
机译:本文研究需求满足分数布朗运动的库存模型。它是2009年台湾国立科技大学工业管理学系Buffy Yang硕士论文的延伸。本文的目的是三方面的。首先,我们指出为什么提前期总需求的标准导数与Hurst指数的提前期成正比。其次,我们通过分析证明,我们提出的库存模型具有唯一的最小解决方案。第三,我们通过仿真证明了我们提出的模型与传统模型之间的比较,表明我们的平均节省约为6%。我们的模型将为满足分数布朗运动行为的需求提供更好的管理策略。

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