Curvelets and Fourier Integral Operators

Comptes Rendus Mathematique

Volumn 336, Issue 5, 2003, Pages 395-398

  Candès, Emmanuel ^a   Demanet, Laurent ^a  

^a CALIFORNIA INSTITUTE OF TECHNOLOGY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0037834662     PISSN: 1631073X     EISSN: None     Source Type: Journal    
DOI: 10.1016/S1631-073X(03)00095-5     Document Type: Article

References (8)

1. G. Beylkin, R. Coifman, V. Rokhlin, Fast wavelet transforms and numerical algorithms, Comm. Pure Appl. Math. 44 (1991) 141-183.
2. E. Candès, L. Demanet, Curvelets, warpings and optimally sparse representations of Fourier Integral Operators, Manuscript, 2002.
3. E. Candès, D. Donoho, Curvelets - a suprisingly effective nonadaptive representation for objects with edges, in: A. Cohen, C. Rabut, L. Schumaker (Eds.), Curves and Surface Fitting: Saint-Malo 1999, Vanderbilt University Press, Nashville, 2000, pp. 105-120.
4. 2 singularities, submitted, http://www.acm.caltech.edu/~emmanuel/publications.html, 2002.
5. E. Candès, F. Guo, New multiscale transforms, minimum total variation synthesis: applications to edge-preserving image reconstruction, Signal Processing 82 (2002) 1519-1543.
6. C. Fefferman, A note on spherical summation multipliers, Israel J. Math. 15 (1973) 44-52.
7. H. Smith, A Hardy space for Fourier integral operators, J. Geom. Anal. 7 (1997).
8. 1,1 coefficients, Ann. Inst. Fourier (Grenoble) 48 (3) (1998) 797-835.