Another approach to asymptotics and bootstrap of randomly trimmed means

被引：0
|
作者：
Zhiqiang Chen
Evarist Giné
机构：
[1] William Paterson University,Department of Mathematics
[2] University of Connecticut,Department of Mathematics, U
来源：
Annals of the Institute of Statistical Mathematics | 2004年 / 56卷
关键词：
Randomly trimmed means; median absolute deviation;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
A unified, empirical processes based approach to the central limit theorem and to the bootstrap for randomly trimmed and Winsorized means is developed, with emphasis on Hampel's means.
引用
收藏
页码：771 / 790
页数：19
相关论文
共 50 条
  • [31] Robustness properties of k means and trimmed k means
    García-Escudero, LA
    Gordaliza, A
    JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 1999, 94 (447) : 956 - 969
  • [32] ASYMPTOTIC REPRESENTATION OF TRIMMED MEANS WITH APPLICATIONS
    DEWET, T
    VENTER, JH
    SOUTH AFRICAN STATISTICAL JOURNAL, 1974, 8 (02) : 127 - 133
  • [33] Exact bounds for the bias of trimmed means
    Danielak, K
    Rychlik, T
    AUSTRALIAN & NEW ZEALAND JOURNAL OF STATISTICS, 2003, 45 (01) : 83 - 96
  • [34] ASYMPTOTIC NORMALITY OF MULTIVARIATE TRIMMED MEANS
    ARCONES, MA
    STATISTICS & PROBABILITY LETTERS, 1995, 25 (01) : 43 - 53
  • [35] Comparison of the bias of trimmed and Winsorized means
    Bieniek, Mariusz
    COMMUNICATIONS IN STATISTICS-THEORY AND METHODS, 2016, 45 (22) : 6641 - 6650
  • [36] Trimmed means for symptom trials with dropouts
    Permutt, Thomas
    Li, Feng
    PHARMACEUTICAL STATISTICS, 2017, 16 (01) : 20 - 28
  • [37] Multiple comparison procedures for trimmed means
    Keselman, HJ
    Lix, LM
    Kowalchuk, RK
    PSYCHOLOGICAL METHODS, 1998, 3 (01) : 123 - 141
  • [38] Impartial trimmed means for functional data
    Cuesta-Albertos, Juan Antonio
    Fraiman, Ricardo
    DATA DEPTH: ROBUST MULTIVARIATE ANALYSIS, COMPUTATIONAL GEOMETRY AND APPLICATIONS, 2006, 72 : 121 - 145
  • [39] Robust trimmed k-means
    Dorabiala, Olga
    Kutz, J. Nathan
    Aravkin, Aleksandr Y.
    PATTERN RECOGNITION LETTERS, 2022, 161 : 9 - 16
  • [40] Dimension asymptotics for generalised bootstrap in linear regression
    Chatterjee, S
    Bose, A
    ANNALS OF THE INSTITUTE OF STATISTICAL MATHEMATICS, 2002, 54 (02) : 367 - 381
12345