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MODEL IDENTIFICATION AND ERROR COVARIANCE MATRIX ESTIMATION FROM NOISY DATA USING PCA

机译:使用PCA的嘈杂数据的模型识别与错误协方差矩阵估计

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Principal Components Analysis (PCA) is increasingly being used for reducing the dimensionality of multivariate data, process monitoring, model identification, and fault diagnosis. However, in the mode that PCA is currently used, it can be statistically justified only if measurement errors in different variables are assumed to be i.i.d. In this paper, we develop the theoretical basis and an iterative algorithm for model identification using PCA, when measurement errors in different variables are unequal and are correlated. The proposed approach not only gives accurate estimates of both the model and error covariance matrix, but also provides answers to the two important issues of data scaling and model order determination.
机译:主要成分分析(PCA)越来越多地用于降低多元数据的维度,过程监测,模型识别和故障诊断。但是,在目前使用PCA的模式下,只有在假设不同变量中的测量误差是i.i.d时,它才能统计上致力于统计合理的。在本文中,当不同变量中的测量误差不相等并且相关时,我们使用PCA制定理论基础和使用PCA的模型识别迭代算法。所提出的方法不仅给出了模型和错误协方差矩阵的准确估计,而且还提供了数据缩放和模型顺序确定的两个重要问题的答案。

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