Directional wavelet transforms and frames

IEEE International Conference on Image Processing

Volumn 3, Issue , 2002, Pages

  Velisavljević, Vladan ^a   Dragotti, Pier Luigi ^a   Vetterli, Martin ^a,b  

^a EPFL   (Switzerland)

^b UNIVERSITY OF CALIFORNIA   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTATIONAL COMPLEXITY; IMAGE COMPRESSION; TOMOGRAPHY; TWO DIMENSIONAL;

DENOISING; FINITE RADON TRANSFORM; NONLINEAR APPROXIMATION; PERIODIZATION;

WAVELET TRANSFORMS;

EID: 0036448109     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (9)

1. R. H. Bamberger and M. J. T. Smith. A filter bank for the directional decomposition of images: Theory and design. IEEE Signal Proc., pages 882-893, April 1992.
2. E. D. Bolker. The finite Radon transform. In S. Helgason R. L. Bryant, V. Guillemin and R. O. Wells Jr., editors, Integral Geometry (Contemporary Mathematics, Vol. 63), pages 27-50. 1987.
3. J. E. Bresenham. Algorithm for computer control of a digital plotter. IBM Systems Journal, 4(1): 25-30, 1965.
4. E. J. Candès and D. L. Donoho. Curvelets, multiresolution representation, and scaling laws. In A. Aldroubi, A. F. Laine, and M. A. Unser, Editors, SPIE Wavelet Applications in Signal and Image Processing VIII, volume 4119, 2000.
5. M. N. Do. Directional Multiresolution Image Representations. PhD thesis, Audio-Visual Laboratory , EPFL, October 2001.
6. D. L. Donoho and I. M. Johnstone. Ideal spatial adaption via wavelet shrinkage. Biometrika, pages 425-455, December 1994.
7. V. K. Goyal, J. Kovačevic̀, and J. A. Kelner. Quantized frame expansions with erasures. Applied & Computational Harmonic Analysis, 10(3):203-233, May 2001.
8. M. Vetterli and J. Kovačevic̀. Wavelets and Subband Coding. Prentice Hall PTR, New Jersey. 1995.
9. R. A. Zuidwijk. Directional and time-scale wavelet and analysis. SIAM Journal on Mathematical Analysis, 31(2):416-430, 2000.