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Outlier Detection for Compositional Data Using Robust Methods

机译:使用稳健方法检测成分数据的异常值

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摘要

Outlier detection based on the Mahalanobis distance (MD) requires an ap-propriate transformation in case of compositional data. For the family of logratio transformations (additive, centered and isometric logratio transformation) it is shown that the MDs based on classical estimates are invariant to these transformations, and that the MDs based on affine equivariant estimators of location and covariance are the same for additive and isometric logratio transformation. Moreover, for 3-dimensional compositions the data structure can be visualized by contour lines. In higher dimen-sion the MDs of closed and opened data give an impression of the multivariate data behavior.
机译:在成分数据的情况下,基于马氏距离(MD)的异常值检测需要适当的变换。对于对数变换系列(加法,对中和等距对数变换),表明基于经典估计值的MD对于这些变换是不变的,并且基于位置和协方差的仿射等变估计量的MD对于加法和乘积是相同的。等距测井变换。此外,对于3维合成,数据结构可以通过轮廓线显示。在更高维度上,关闭和打开的数据的MD会给人以多元数据行为的印象。

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