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Exponentially weighted control charts to monitor multivariate process variability for high dimensions

机译:指数加权控制图可监视高尺寸的多元过程变化

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摘要

Multivariate monitoring of industrial or clinical procedures often involves more than three correlated quality characteristics and the status of the process is judged using a sample of size one. Majority of existing control charts for monitoring process variability for individual observations are capable of monitoring up to three characteristics. One of the hurdles in designing optimal control charts for large dimension data is the enormous computing resources and time that is required by simulation algorithm to estimate the charts parameters. This paper proposes a novel algorithm based on Parallelised Monte Carlo simulation to improve the ability of the Multivariate Exponentially Weighted Mean Squared Deviation and Multivariate Exponentially Weighted Moving Variance charts to monitor process variability for high dimensions in a computationally efficient way. Different techniques have been deployed to reduce computing space and execution time. The optimal control limits (L) to detect small, medium and large shifts in the covariance matrix of up to 15 characteristics are provided. Furthermore, utilising the large number of optimal L values generated by the algorithm enabled authors to develop exponential decay functions to predict L values. This eliminates the need for further execution of the parallelised Monte Carlo simulation.
机译:工业或临床程序的多变量监视通常涉及三个以上的相关质量特征,并且使用大小为1的样本来判断过程的状态。现有的大多数用于监视单个观察值的过程可变性的控制图都能够监视多达三个特征。设计用于大型数据的最佳控制图的障碍之一是仿真算法估计图表参数所需的巨大计算资源和时间。本文提出了一种基于并行蒙特卡洛模拟的新算法,以提高多元指数加权均方差和多元指数加权移动方差图的能力,从而以高效计算的方式监控高维过程的变异性。已经部署了各种技术来减少计算空间和执行时间。提供了用于检测多达15个特征的协方差矩阵中的小,中和大变化的最佳控制极限(L)。此外,利用算法生成的大量最佳L值使作者能够开发指数衰减函数来预测L值。这样就无需进一步执行并行化的蒙特卡洛模拟。

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