A Characterization of Some Weighted Inequalities for the Vector-valued Weighted Maximal Function

We give in this paper a necessary and sufficient condition of weighted weak and strong type norm inequalities for the vector-valued weighted maximal function.

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Published inActa mathematica Sinica. English series Vol. 26; no. 11; pp. 2191 - 2198
Main Author Wu, Cui Lan
Format Journal Article
LanguageEnglish
Published Heidelberg Institute of Mathematics, Chinese Academy of Sciences and Chinese Mathematical Society 01.11.2010
Springer Nature B.V
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ISSN1439-8516
1439-7617
DOI10.1007/s10114-010-8009-7

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Abstract We give in this paper a necessary and sufficient condition of weighted weak and strong type norm inequalities for the vector-valued weighted maximal function.
AbstractList We give in this paper a necessary and sufficient condition of weighted weak and strong type norm inequalities for the vector-valued weighted maximal function.[PUBLICATION ABSTRACT]
We give in this paper a necessary and sufficient condition of weighted weak and strong type norm inequalities for the vector-valued weighted maximal function.
Author Cui Lan WU
AuthorAffiliation School of Mathematical Science, Xuzhou Normal University, Xuzhou 221116, P. R. China
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Cites_doi 10.2307/2373450
10.4064/sm-69-1-19-31
10.1090/S0002-9947-1972-0293384-6
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Copyright Institute of Mathematics, Academy of Mathematics and Systems Science, Chinese Academy of Sciences, Chinese Mathematical Society and Springer Berlin Heidelberg 2010
Institute of Mathematics, Academy of Mathematics and Systems Science, Chinese Academy of Sciences, Chinese Mathematical Society and Springer-Verlag Berlin Heidelberg 2010
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Hölder’s inequality
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family
vector-valued weighted maximal function
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References Stein (CR5) 1993
Zhou (CR6) 1999
Luo (CR2) 1999; 42
Muckenhoupt (CR1) 1972; 165
Andersen, John (CR4) 1980; 69
Wu, Shu (CR3) 2003; 20
Fefferman, Stein (CR7) 1971; 93
E. M. Stein (8009_CR5) 1993
C. L. Wu (8009_CR3) 2003; 20
C. Luo (8009_CR2) 1999; 42
K. F. Andersen (8009_CR4) 1980; 69
C. Fefferman (8009_CR7) 1971; 93
B. Muckenhoupt (8009_CR1) 1972; 165
M. Q. Zhou (8009_CR6) 1999
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  start-page: 16
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  end-page: 23
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  article-title: Weighted norm inequalities for the Hardy maximal function
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  article-title: A strong type inequality about the maximal operator on (ℝ , ) and its application to the Riesz potential
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  article-title: Weighted inequalities for vector-valued maximal function and singular integrals
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  article-title: Some maximal inequalities
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– volume-title: Lecture of Harmonic Analysis (Real-Variable Methods)
  year: 1999
  ident: 8009_CR6
– volume: 93
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  publication-title: Amer. J. Math.
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  ident: 8009_CR4
  publication-title: Studia Math.
  doi: 10.4064/sm-69-1-19-31
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  start-page: 16
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  ident: 8009_CR3
  publication-title: Journal of Nanjing University Mathematical Biquarterly
– volume: 165
  start-page: 207
  year: 1972
  ident: 8009_CR1
  publication-title: Tran. Amer. Math. Soc.
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– volume: 42
  start-page: 969
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  publication-title: Acta Mathematica Sinica, Chinese Series
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Snippet We give in this paper a necessary and sufficient condition of weighted weak and strong type norm inequalities for the vector-valued weighted maximal function.
We give in this paper a necessary and sufficient condition of weighted weak and strong type norm inequalities for the vector-valued weighted maximal...
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StartPage 2191
SubjectTerms Inequalities
Inequality
Mathematical analysis
Mathematical functions
Mathematics
Mathematics and Statistics
Norms
Remakes & sequels
Studies
Vector space
充分必要条件
加权不等式
加权模不等式
向量值
极大函数
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Title A Characterization of Some Weighted Inequalities for the Vector-valued Weighted Maximal Function
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