A dual-tree complex wavelet transform with improved orthogonality and symmetry properties
By N. Kingsbury. Proceedings 2000 International Conference on Image Processing (Cat. No.00CH37101), 2000
405 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computer Vision and Pattern Recognition
View Paper: https://www.semanticscholar.org/paper/ed85f45716be4ba25b76219d2bea3d76c411eda2
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
- Ivan W. Selesnick
- Richard Baraniuk
- Steven L. Brunton
- J. Nathan Kutz
- Marco F. Duarte
- Francis R. Bach
- Joshua L. Proctor
In Computer Vision and Pattern Recognition
- Ivan W. Selesnick
- Richard Baraniuk
- N. Kingsbury
- Thierry Blu
- Sujit Kumar Bose
- Florian Luisier
- Karen O. Egiazarian
- Vladimir Katkovnik
Citations in the corpus
- Hilbert transform pairs of wavelet bases (2001, background): “For example, Abry and Flandrin suggested it for transient detection [2] and turbulence analysis [1], Kingsbury suggested it for the complex dual-tree discrete wavelet transform (DWT) [7], [8], and Ozturket al. suggested it for waveform encoding [9].”
- The design of approximate Hilbert transform pairs of wavelet bases (2002, methodology): “Kingsbury’s complex dual-tree DWT [8], [9] is based on (approximate) Hilbert pairs of wavelets.”
- The dual-tree complex wavelet transform (2005, methodology): “q-SHIFT SOLUTION The second solution, introduced in [56], sets”