Stereographic wavelet frames on the sphere
By Iva Bogdanova, Pierre Vandergheynst, Jean-Pierre Antoine, Laurent Jacques, M. Morvidone. 2005
120 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics, Computer Vision and Pattern Recognition
View Paper: https://www.semanticscholar.org/paper/06cd40814881fa9d8afb03b55be73d6171067590
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In Applied Mathematics
In Computer Vision and Pattern Recognition
Citations in the corpus
- Continuous wavelets on compact manifolds (2008, background): “• Antoine, Vandergheynst, and collaborators ([1], [3]) have constructed smooth continuous wavelets on the sphere and related manifolds, by use of stereographic dilations (replacing the usual dilations), rotations (replacing the usual translations), and spherical convolution (replacing the usual conv”
- Nearly tight frames and space-frequency analysis on compact manifolds (2007, background): “• Antoine, Vandergheynst, and collaborators ([1], [4]) have constructed smooth continuous wavelets on the sphere and related manifolds, by use of stereographic dilations (replacing the usual dilations), rotations (replacing the usual translations), and spherical convolution (replacing the usual conv”
- Wavelet transform on manifolds: Old and new approaches (2010, unknown): “Technical details may be found in [8].”
- Basic definition and properties of Bessel multipliers (2005, background): “uctured frame will be to investigate frame multipliers for structured frames, found e.g. in [7]. The topic of frame multipliers is 17 closely related to the notion of weighted frames as introduced in [2]. It can be easily proved that for a positive, semi-normalized symbol the multiplier corresponds ”