Dyadic cubes

Results: 29



#Item
1ON Lp BOUNDS FOR KAKEYA MAXIMAL FUNCTIONS AND THE MINKOWSKI DIMENSION IN R2 U. KEICH Abstract. We prove that the bound on the Lp norms of the Kakeya type maximal functions studied by Cordoba [2], and by

ON Lp BOUNDS FOR KAKEYA MAXIMAL FUNCTIONS AND THE MINKOWSKI DIMENSION IN R2 U. KEICH Abstract. We prove that the bound on the Lp norms of the Kakeya type maximal functions studied by Cordoba [2], and by

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Source URL: www.maths.usyd.edu.au

Language: English - Date: 2002-12-17 00:26:38
2THE HILBERT TRANSFORM OF A MEASURE ALEXEI POLTORATSKI1,2 , BARRY SIMON3,4 , AND MAXIM ZINCHENKO3 Abstract. Let e be a homogeneous subset of R in the sense of Carleson. Let µ be a finite positive measure on R and Hµ (x)

THE HILBERT TRANSFORM OF A MEASURE ALEXEI POLTORATSKI1,2 , BARRY SIMON3,4 , AND MAXIM ZINCHENKO3 Abstract. Let e be a homogeneous subset of R in the sense of Carleson. Let µ be a finite positive measure on R and Hµ (x)

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Source URL: www.math.tamu.edu

Language: English - Date: 2008-11-12 13:36:49
3SOME EFFECTIVE RESULTS FOR ×a × b JEAN BOURGAIN, ELON LINDENSTRAUSS, PHILIPPE MICHEL AND AKSHAY VENKATESH In memory of Bill Parry  Abstract. We provide effective versions of theorems of Furstenberg and RudolphJohnson r

SOME EFFECTIVE RESULTS FOR ×a × b JEAN BOURGAIN, ELON LINDENSTRAUSS, PHILIPPE MICHEL AND AKSHAY VENKATESH In memory of Bill Parry Abstract. We provide effective versions of theorems of Furstenberg and RudolphJohnson r

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Source URL: www.ma.huji.ac.il

Language: English - Date: 2009-02-18 23:51:08
4Bounds and Constructions for the Star-Discrepancy via δ-Covers Benjamin Doerr, Michael Gnewuch1 and Anand Srivastav Mathematisches Seminar, Bereich II Christian-Albrechts-Universit¨at zu Kiel Christian-Albrechts-Platz

Bounds and Constructions for the Star-Discrepancy via δ-Covers Benjamin Doerr, Michael Gnewuch1 and Anand Srivastav Mathematisches Seminar, Bereich II Christian-Albrechts-Universit¨at zu Kiel Christian-Albrechts-Platz

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Source URL: www.numerik.uni-kiel.de

Language: English - Date: 2005-03-25 13:07:49
5Jordan Journal of Mathematics and Statistics (JJMS) 2008, 1(1), pp.31-49 ´ STRONGLY SINGULAR CALDERON-ZYGMUND OPERATORS AND THEIR COMMUTATORS YAN LIN AND SHANZHEN LU

Jordan Journal of Mathematics and Statistics (JJMS) 2008, 1(1), pp.31-49 ´ STRONGLY SINGULAR CALDERON-ZYGMUND OPERATORS AND THEIR COMMUTATORS YAN LIN AND SHANZHEN LU

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Source URL: journals.yu.edu.jo

Language: English - Date: 2012-02-24 11:21:40
6Additive Number Theory Examples SheetW. T. G.  (i) Deduce the following extension of Roth’s theorem from Ruzsa’s lemma (and

Additive Number Theory Examples SheetW. T. G. (i) Deduce the following extension of Roth’s theorem from Ruzsa’s lemma (and

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Source URL: www.dpmms.cam.ac.uk

Language: English - Date: 2003-03-25 07:42:57
7Modern Signal Processing MSRI Publications Volume 46, 2003 Fast X-Ray and Beamlet Transforms for Three-Dimensional Data

Modern Signal Processing MSRI Publications Volume 46, 2003 Fast X-Ray and Beamlet Transforms for Three-Dimensional Data

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Source URL: library.msri.org

Language: English - Date: 2004-04-28 14:31:51
8A local maximal inequality under uniform entropy

A local maximal inequality under uniform entropy

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Source URL: www.stat.washington.edu

Language: English - Date: 2011-04-14 10:30:31
9A concentration inequality for the overlap of a vector on a large set, with application to the communication complexity of the Gap-Hamming-Distance problem

A concentration inequality for the overlap of a vector on a large set, with application to the communication complexity of the Gap-Hamming-Distance problem

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Source URL: cjtcs.cs.uchicago.edu

Language: English - Date: 2012-08-28 19:20:30
10Preserving Geometric Properties in Reconstructing Regions from Internal and Nearby Points Ernest Davis∗ Dept. of Computer Science New York University [removed]

Preserving Geometric Properties in Reconstructing Regions from Internal and Nearby Points Ernest Davis∗ Dept. of Computer Science New York University [removed]

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Source URL: www.cs.nyu.edu

Language: English - Date: 2011-10-21 18:05:11