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Dimension-free PAC-Bayesian bounds for the estimation of the mean of a random vector
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Dimension-free PAC-Bayesian bounds for the estimation of the mean of a random vector
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In this paper, we present a new estimator of the mean of a random vector, computed by applying some threshold function to the norm. Non asymptotic dimension-free almost sub-Gaussian bounds are proved under weak moment assumptions, using PAC-Bayesian inequalities.
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Cited by 1 Pith paper
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HOMER: Huber-of-Means for Efficient and Robust Estimation in Hilbert Spaces
HOMER replaces the geometric median in median-of-means with a radial Huber center, giving heavy-tail robustness and threshold-controlled mean inference in Hilbert spaces.
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