Continuous curvelet transform: II. Discretization and frames
By E.J. Candes, David L. Donoho. 2005
295 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computer Vision and Pattern Recognition, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/f1dadb9a5360d0de103d0078f88061115407c0c8
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
- Wang-Q Lim
- Demetrio Labate
- Gitta Kutyniok
- Guido L. Weiss
- Gerlind Plonka-Hoch
- Helmut Bölcskei
- Thomas Wiatowski
- Peyman Poor Moghaddam
In Computer Vision and Pattern Recognition
- Jianwei Ma
- Demetrio Labate
- Wang-Q Lim
- Gitta Kutyniok
- Gerlind Plonka-Hoch
- Helmut Bölcskei
- Thomas Wiatowski
- Gilles Hennenfent
In Mechanics of Materials
Citations in the corpus
- Sparsity- and continuity-promoting seismic image recovery with curvelet frames (2008, background): “Curvelet frames, on the other hand, are designed to detect the wavefront set [6,8,9,11] and lead, as shown in Fig.”
- A Mathematical Theory of Deep Convolutional Neural Networks for Feature Extraction (2015, background): “We refer the reader to [29] for constructions of functions φ,ψj satisfying (36) withA = B = 1, see [29, Theorem 4.”
- Sparse multidimensional representation using shearlets (2005, background): “l=0 mk((B T )(ξ + αi))mk′((B T )k′ (ξ + αi′)) = δkk′δii′ (13)”
- Non-parametric seismic data recovery with curvelet frames (2008, methodology): “This incapability explains why wavelets do not improve the compression rate for data with wavefronts as much as recently developed directional curvelet frames do (Candès and Donoho, 2000a, 2004; Candès and Donoho, 2005a,b).”
- The Curvelet Transform (2010, background): “Therefore the curvelet construction is now based on the following two main ideas [11].”