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A brief survey of different statistics for detecting multiplicative faults in multivariate statistical process monitoring

机译:简要统计在多元统计过程监控中用于检测乘法故障的不同统计

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The recent explosion in different statistics for fault detection has meant that the practitioner is faced with the unenviable job of determining which to use in a given situation. Thus, this paper seeks to investigate the different test statistics that can be applied to detect multiplicative faults for multivariate Gaussian-distributed processes in order to provide the practitioner with some guidance. Three groups of methods are: traditional methods (e.g., T2 and Q statistics) and their extensions; the Wishart distribution-based methods; and those methods that are created in information and communication fields to describe the characteristics of measurement variance and covariance (e.g., mutual information and Kullback-Leibler divergence). Then, greater details on their interconnections and comparisons are presented and their performance for detecting multiplicative faults is evaluated and demonstrated using numerical simulations.
机译:最近用于故障检测的不同统计数据的爆炸式增长意味着从业人员面临着令人羡慕的工作,即确定在给定情况下使用哪种方法。因此,本文试图研究可用于检测多元高斯分布过程的乘性故障的不同测试统计量,以便为从业人员提供一些指导。三类方法是:传统方法(例如T2和Q统计信息)及其扩展;基于Wishart分布的方法;以及在信息和通讯领域中创建的用于描述测量方差和协方差的特征的方法(例如互信息和Kullback-Leibler散度)。然后,提供了有关它们的互连和比较的更多详细信息,并使用数值模拟对它们检测乘法故障的性能进行了评估和演示。

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