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Computer-based process monitoring/fault detection using principal component analysis.

机译:使用主成分分析的基于计算机的过程监视/故障检测。

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Principal component analysis or PCA, determines the combinations of variables, or factors, that describe major trends in data which is being analyzed. Mathematically, PCA is a decomposition of the data matrix consisting of the process variables where the rows pertain to the samples or observations at different times during a process and the columns represent process variables. During analysis, the data matrix is decomposed into the outer product of the score vectors and loading vectors, where the score vector is made of linear combinations of the original data defined by the loading vectors and the loading vector contains the eigenvectors of the covariance matrix. This results in a reduction of the variables needed to describe the process.; In this research, the problem of using PCA to aid in process control and fault detection is addressed. Attempts to utilize the confidence limits on the residuals of each variable for fault detection are made. This will be referred to as an enhancement to PCA. This is in contrast to just using the confidence limits on the residuals for an overall residual. A new, graphical approach to display and identify each variables contribution to the faulty behavior of the process was developed to aid in assimilating results. This approach was tested on two different data sets from chemical processes operating in normal and faulty modes. The results show that using confidence limits on the residuals of individual variables can reduce the amount of time required to detect a fault. Therefore, with this enhancement principal component analysis can be used to increase the productivity of an industry process and decrease the amount of waste in materials and labor.
机译:主成分分析或PCA确定确定描述所分析数据主要趋势的变量或因子的组合。从数学上讲,PCA是由过程变量组成的数据矩阵的分解,其中行与过程中不同时间的样本或观察值有关,而列则代表过程变量。在分析期间,数据矩阵被分解为得分向量和加载向量的外部乘积,其中得分向量由加载向量定义的原始数据的线性组合组成,并且加载向量包含协方差矩阵的特征向量。从而减少了描述过程所需的变量。在这项研究中,解决了使用PCA辅助过程控制和故障检测的问题。试图利用对每个变量的残差的置信极限来进行故障检测。这将被称为对PCA的增强。这与仅对总残差使用残差的置信限度相反。开发了一种新的图形方法来显示和识别每个变量对过程错误行为的影响,以帮助吸收结果。该方法已在正常和错误模式下运行的化学过程的两个不同数据集上进行了测试。结果表明,对单个变量的残差使用置信度限制可以减少检测故障所需的时间。因此,通过这种增强,主成分分析可用于提高工业过程的生产率并减少材料和人工上的浪费量。

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