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  1. Journal of Fourier Analysis and Applications
  2. Journal of Fourier Analysis and Applications : Volume 15
  3. Journal of Fourier Analysis and Applications : Volume 15, Issue 4, August 2009
  4. M 0 Measures for the Walsh System
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Journal of Fourier Analysis and Applications : Volume 23
Journal of Fourier Analysis and Applications : Volume 22
Journal of Fourier Analysis and Applications : Volume 21
Journal of Fourier Analysis and Applications : Volume 20
Journal of Fourier Analysis and Applications : Volume 19
Journal of Fourier Analysis and Applications : Volume 18
Journal of Fourier Analysis and Applications : Volume 17
Journal of Fourier Analysis and Applications : Volume 16
Journal of Fourier Analysis and Applications : Volume 15
Journal of Fourier Analysis and Applications : Volume 15, Issue 6, December 2009
Journal of Fourier Analysis and Applications : Volume 15, Issue 5, October 2009
Journal of Fourier Analysis and Applications : Volume 15, Issue 4, August 2009
Editorial Comment on the Two Following Letters to the Editor, Concerning Kaczmarz Algorithms
A Note on the Behavior of the Randomized Kaczmarz Algorithm of Strohmer and Vershynin
Comments on the Randomized Kaczmarz Method
Integral Transforms of Functionals in L 2(C a,b [0,T])
Pointwise Summability of Gabor Expansions
Painless Reconstruction from Magnitudes of Frame Coefficients
M 0 Measures for the Walsh System
A Support Theorem for the Geodesic Ray Transform on Functions
Some Properties of Riesz Products on the Ring of p-Adic Integers
Poisson Type Generators for L 1(ℝ)
On the Extremal Rays of the Cone of Positive, Positive Definite Functions
Journal of Fourier Analysis and Applications : Volume 15, Issue 3, June 2009
Journal of Fourier Analysis and Applications : Volume 15, Issue 2, April 2009
Journal of Fourier Analysis and Applications : Volume 15, Issue 1, February 2009
Journal of Fourier Analysis and Applications : Volume 14
Journal of Fourier Analysis and Applications : Volume 13
Journal of Fourier Analysis and Applications : Volume 12
Journal of Fourier Analysis and Applications : Volume 11
Journal of Fourier Analysis and Applications : Volume 10
Journal of Fourier Analysis and Applications : Volume 9
Journal of Fourier Analysis and Applications : Volume 8
Journal of Fourier Analysis and Applications : Volume 7
Journal of Fourier Analysis and Applications : Volume 6
Journal of Fourier Analysis and Applications : Volume 5
Journal of Fourier Analysis and Applications : Volume 4
Journal of Fourier Analysis and Applications : Volume 3

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M 0 Measures for the Walsh System

Content Provider SpringerLink
Author Queffélec, Martine Parreau, François
Copyright Year 2008
Abstract We show that the spaces M 0(T) and $M_{0}(\mathcal {D})$ cannot be identified, $\mathcal {D}$ being the Cantor group ∏ n=1 ∞ {±}. Our motivation is guided by the role M 0 measures play in uniform distribution problems, via the Davenport, Erdòs, LeVeque theorem.
Ending Page 514
Page Count 13
Starting Page 502
File Format PDF
ISSN 10695869
e-ISSN 15315851
Journal Journal of Fourier Analysis and Applications
Issue Number 4
Volume Number 15
Language English
Publisher SP Birkhäuser Verlag Boston
Publisher Date 2008-11-07
Publisher Place Boston
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Signal, Image and Speech Processing Lacunary series of trigonometric and other functions; Riesz products Walsh function Fourier transform Abstract Harmonic Analysis Uniform distribution Fourier Analysis Fourier series in special orthogonal functions (Legendre polynomials, Walsh functions, etc.) Approximations and Expansions Riesz product Applications of Mathematics Normal numbers, radix expansions, Pisot numbers, Salem numbers, good lattice points, etc. Cantor group Normal number Partial Differential Equations
Content Type Text
Resource Type Article
Subject Applied Mathematics Analysis
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