首页> 外文会议>Fifth International Conference on Chemical Process Control January 7-12, 1996 Tahoe City, California >Geometric interpretation of SVD, rank, mean centering and scaling in applying multivariate statistical analysis methods
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Geometric interpretation of SVD, rank, mean centering and scaling in applying multivariate statistical analysis methods

机译:应用多元统计分析方法对SVD,等级,均值居中和缩放进行几何解释

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摘要

A geometric interpretation of the singular value decomposition (SVD) of a matrix, its rank determination. along with the preprocessing steps of mean centering and scaling in applying multivariate statistical analysis methods is presented. The SVD of a matrix is viewed from the perspective of sphere to ellipsoid transformation. The effect of mean centering and scaling to the SVD of the resultant matrix, and thus the tank determination is discussed. Examples of 2-dimensional data matrices are used to illustrate the visualization.
机译:矩阵奇异值分解(SVD)的几何解释,其秩确定。提出了应用多元统计分析方法进行均值居中和定标的预处理步骤。从球体到椭球体变换的角度来看矩阵的SVD。平均定心和定标对所得矩阵的SVD的影响,因此讨论了储罐确定。二维数据矩阵的示例用于说明可视化。

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