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Bootstrapping Max Statistics in High Dimensions: Near-Parametric Rates
  Under Weak Variance Decay and Application to Functional and Multinomial Data

Bootstrapping Max Statistics in High Dimensions: Near-Parametric Rates Under Weak Variance Decay and Application to Functional and Multinomial Data

12 July 2018
Miles E. Lopes
Zhenhua Lin
Hans-Georg Mueller
ArXivPDFHTML

Papers citing "Bootstrapping Max Statistics in High Dimensions: Near-Parametric Rates Under Weak Variance Decay and Application to Functional and Multinomial Data"

2 / 2 papers shown
Title
Central Limit Theorem and Bootstrap Approximation in High Dimensions:
  Near $1/\sqrt{n}$ Rates via Implicit Smoothing
Central Limit Theorem and Bootstrap Approximation in High Dimensions: Near 1/n1/\sqrt{n}1/n​ Rates via Implicit Smoothing
Miles E. Lopes
22
20
0
13 Sep 2020
Nonlinear manifold representations for functional data
Nonlinear manifold representations for functional data
Dong Chen
Hans-Georg Müller
75
65
0
28 May 2012
1