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  1. Journal of Fourier Analysis and Applications
  2. Journal of Fourier Analysis and Applications : Volume 16
  3. Journal of Fourier Analysis and Applications : Volume 16, Issue 3, June 2010
  4. Szegö Limit Theorems on the Sierpiński Gasket
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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 16, Issue 6, December 2010
Journal of Fourier Analysis and Applications : Volume 16, Issue 5, October 2010
Journal of Fourier Analysis and Applications : Volume 16, Issue 4, August 2010
Journal of Fourier Analysis and Applications : Volume 16, Issue 3, June 2010
Boundedness of Schrödinger Type Propagators on Modulation Spaces
The Continuous Shearlet Transform in Arbitrary Space Dimensions
Sobolev Duals in Frame Theory and Sigma-Delta Quantization
Erratum to: Sobolev Duals in Frame Theory and Sigma-Delta Quantization
Discrete Fourier Analysis on Fundamental Domain and Simplex of A d Lattice in d-Variables
Szegö Limit Theorems on the Sierpiński Gasket
Do Uncertainty Minimizers Attain Minimal Uncertainty?
Journal of Fourier Analysis and Applications : Volume 16, Issue 2, April 2010
Journal of Fourier Analysis and Applications : Volume 16, Issue 1, February 2010
Journal of Fourier Analysis and Applications : Volume 15
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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Szegö Limit Theorems on the Sierpiński Gasket

Content Provider SpringerLink
Author Rogers, Luke G. Okoudjou, Kasso A. Strichartz, Robert S.
Copyright Year 2009
Abstract We use the existence of localized eigenfunctions of the Laplacian on the Sierpiński gasket (SG) to formulate and prove analogues of the strong Szegö limit theorem in this fractal setting. Furthermore, we recast some of our results in terms of equally distributed sequences.
Ending Page 447
Page Count 14
Starting Page 434
File Format PDF
ISSN 10695869
e-ISSN 15315851
Journal Journal of Fourier Analysis and Applications
Issue Number 3
Volume Number 16
Language English
Publisher SP Birkhäuser Verlag Boston
Publisher Date 2009-10-15
Publisher Place Boston
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Analysis on fractals Equally distributed sequences Signal, Image and Speech Processing Localized eigenfunctions Fractals Laplacian Sierpiński gasket Abstract Harmonic Analysis Strong Szegö limit theorem Mathematical Methods in Physics Fourier Analysis Selfadjoint operator theory in quantum theory, including spectral analysis Approximations and Expansions Asymptotic distribution of eigenvalues and eigenfunctions Partial Differential Equations
Content Type Text
Resource Type Article
Subject Applied Mathematics Analysis
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