ATOMIC DECOMPOSITION OF HARDY SPACES AND CHARACTERIZATION OF BMO VIA BANACH FUNCTION SPACES (vol 38, pg 173, 2012)

被引：0

作者：

Ho, K. -P. ^{[1
]}

机构：

[1] Educ Univ Hong Kong, Dept Math & Informat Technol, Tai Po, 10 Lo Ping Rd, Hong Kong, Peoples R China

来源：

ANALYSIS MATHEMATICA | 2019年 / 45卷 / 04期

关键词：

D O I：

10.1007/s10476-019-1173-9

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

The main purpose of this short note is to correct a technical error appeared in the proof of [2, Theorem 2.3].

引用

页码：855 / 856

页数：2

共 29 条

[1] Atomic decomposition of Hardy spaces and characterization of BMO via Banach function spaces
Ho, Kwok-Pun
[J]. ANALYSIS MATHEMATICA, 2012, 38 (03) : 173 - 185
[2] Atomic decomposition of Hardy spaces and characterization of BMO via Banach function spacesАтомное раэложение пространств Харди и характериэация ВМО череэ функциональные Банаховы пространства
Kwok-Pun Ho
[J]. Analysis Mathematica, 2012, 38 (3) : 173 - 185
[3] Erratum to: Atomic Decomposition of Hardy Spaces and Characterization of BMO Via Banach Function Spaces
K.-P. Ho
[J]. Analysis Mathematica, 2019, 45 : 855 - 856
[4] ANOTHER PROOF OF CHARACTERIZATION OF BMO VIA BANACH FUNCTION SPACES
Izuki, Mitsuo
[J]. REVISTA DE LA UNION MATEMATICA ARGENTINA, 2016, 57 (01): : 103 - 109
[5] Factorization for Hardy Spaces and Characterization for BMO Spaces via Commutators in the Bessel Setting
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Li, Ji
Wick, Brett D.
Yang, Dongyong
[J]. INDIANA UNIVERSITY MATHEMATICS JOURNAL, 2017, 66 (04) : 1081 - 1106
[6] Characterization of BMO in terms of rearrangement-invariant Banach function spaces
Ho, Kwok-Pun
[J]. EXPOSITIONES MATHEMATICAE, 2009, 27 (04) : 363 - 372
[7] Atomic decomposition of product Hardy spaces via wavelet bases on spaces of homogeneous type
Han, Yongsheng
Li, Ji
Pereyra, M. Cristina
Ward, Lesley A.
[J]. NEW YORK JOURNAL OF MATHEMATICS, 2021, 27 : 1173 - 1239
[8] Finite Atomic Decomposition Characterization of Variable Anisotropic Hardy Spaces
An Kang YU
Ya Juan YANG
Bao De LI
Ai Ting WANG
[J]. Acta Mathematica Sinica,English Series, 2022, 38 (03) : 571 - 590
[9] Finite Atomic Decomposition Characterization of Variable Anisotropic Hardy Spaces
Yu, An Kang
Yang, Ya Juan
Li, Bao De
Wang, Ai Ting
[J]. ACTA MATHEMATICA SINICA-ENGLISH SERIES, 2022, 38 (03) : 571 - 590
[10] Finite Atomic Decomposition Characterization of Variable Anisotropic Hardy Spaces
An Kang Yu
Ya Juan Yang
Bao De Li
Ai Ting Wang
[J]. Acta Mathematica Sinica, English Series, 2022, 38 : 571 - 590

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