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Optimal multivariate control charts based on linear combination of normal variables

机译:基于正态变量线性组合的最优多元控制图

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摘要

In some productive processes where normal variables intervene, it is necessary to control specific directions of shifts (increments or decrements) in the mean vector. Many multivariate control charts base their statistics on quadratic forms and do not rapidly detect a shift in a specific direction. In this paper, we propose two charts based on the linear combination of correlated normal variables, the linear combination of normal variables (LCN) and linear combination of principal components (LCPC). These charts were designed to detect a specific shift in the process. To analyse the performances of these charts, we have developed a friendly program that finds the best parameters through genetic algorithms (GA). This algorithm minimises the out-of-control average run length (ARL) for a proposed shift in the mean vector under the restriction of a desired in-control ARL value. The proposed control charts are Shewhart type, which show better performances than the Hotelling T ~(2)chart.
机译:在正常变量介入的某些生产过程中,有必要控制均值向量的特定移动方向(递增或递减)。许多多变量控制图的统计都基于二次形式,并且不能快速检测到特定方向的变化。在本文中,我们基于相关正态变量的线性组合,正态变量的线性组合(LCN)和主成分线性组合(LCPC)提出了两个图表。这些图表旨在检测过程中的特定变化。为了分析这些图表的性能,我们开发了一个友好的程序,可通过遗传算法(GA)找到最佳参数。该算法在期望的控制内ARL值的限制下,针对平均向量中建议的偏移最小化了控制外平均游程长度(ARL)。拟议的控制图为Shewhart型,显示出比Hotelling T〜(2)图更好的性能。

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