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A regularized risk minimization procedure for regression function estimation is introduced that achieves near optimal accuracy and confidence under general conditions, including heavy-tailed predictor and response variables.
Regression shrinkage and selection via the lasso
R. Tibshirani · 1996
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Robust linear least squares regression
J.-Y. Audibert and O. Catoni · 2011
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Robust empirical mean estimators
M. Lerasle and R.I. Oliveira · 2012
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Approximate loss minimization with heavy tails
D. Hsu and S. Sabato · 2013
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Empirical risk minimization for heavy-tailed losses
C. Brownlees, E. Joly, and G. Lugosi · 2015
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Learning without concentration
S. Mendelson · 2015
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Geometric median and robust estimation in Banach spaces
S. Minsker · 2015
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Slope meets lasso: improved oracle bounds and optimality
P. Bellec, G. Lecué, and A. Tsybakov · 2016
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Learning from MOM’s principles
G. Lecué and M. Lerasle · 2017
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Sparse recovery under weak moment assumptions
G. Lecué and S. Mendelson · 2017
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Local vs. global parameters—breaking the Gaussian complexity barrier
S. Mendelson · 2017
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On aggregation for heavy-tailed classes
S. Mendelson · 2017
On multiplier processes under weak moment assumptions
S. Mendelson · 2017
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An optimal unrestricted learning procedure
S. Mendelson · 2017
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Learning subgaussian classes: Upper and minimax bounds
G. Lecué and S. Mendelson · 2018
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Risk minimization by median-of-means tournaments
G. Lugosi and S. Mendelson · 2018
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Sub-gaussian estimators of the mean of a random vector
G. Lugosi and S. Mendelson · 2018
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Cited alongside, same era.
Regularization and the small-ball method I: sparse recovery
G. Lecué and S. Mendelson
Cited in the paper.