Wave atoms and sparsity of oscillatory patterns

By Laurent Demanet, Lexing Ying. 2007

309 citations recorded by the source corpus.

Subfields: Applied Mathematics, Computer Vision and Pattern Recognition, Media Technology

View Paper: https://www.semanticscholar.org/paper/26d7830947062978553dffdf21d4ffd307deac1c

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Gerlind Plonka-Hoch
2. Jianwei Ma

In Computer Vision and Pattern Recognition

1. Gerlind Plonka-Hoch
2. Jianwei Ma
3. Siwei Yu
4. Xiaohong Chen
5. Guochang Liu
6. Helmut Bölcskei
7. Thomas Wiatowski
8. Xiaoqun Zhang

In Media Technology

1. Gerlind Plonka-Hoch
2. Jianwei Ma
3. Helmut Bölcskei
4. Thomas Wiatowski
5. Xiaohong Chen
6. Guochang Liu

Citations in the corpus

• The Curvelet Transform (2010, background): “Steerable wavelets [28], [59], Gabor wavelets [40], wedgelets [23], beamlets [24], bandlets [51], [54], contourlets [21], shearlets [39], [31], wave atoms [20], platelets [67], and surfacelets [42] have been proposed independently to identify and restore geometric features.”
• Wavelets, Ridgelets, and Curvelets for Poisson Noise Removal (2008, unknown): “Second, new multiscale transforms have been recently proposed such as the fast curvelet transform [51] and the wave atom transform [52], and it would also be very interesting to investigate how our MS-VST could be linked to”