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Asymptotic expansion of S-estimators of location and covariance

机译:位置和协方差的S估计的渐近展开

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摘要

By means of a straightforward application of empirical process theory, we show that S-estimators of multivariate location and covariance are asymptotically equivalent to a sum of independent vector and matrix valued random elements respectively. This provides an alternative proof of asymptotic normality of S-estimators and clearly explains the limiting covariance structure. It also leads to a relatively simple proof of asymptotic normality of the length of the shortest -fraction.
机译:通过经验过程理论的直接应用,我们表明多元位置和协方差的S估计量渐近等效于独立矢量和矩阵值随机元素的总和。这为S估计的渐近正态性提供了另一种证明,并清楚地解释了极限协方差结构。这也导致最短分数长度的渐近正态性的相对简单证明。

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