On Multivariate Compactly Supported Bi-Frames
By Martin Ehler. 2007
84 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics, Computer Vision and Pattern Recognition
View Paper: https://www.semanticscholar.org/paper/f48d975c6a8515dde2ec3adee6b8e40c1abc3d84
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
- Martin Ehler
- Bin Han
- Kasso Okoudjou
- 'Arp'ad B'enyi
- Zuowei Shen
- Baoxiang Wang
- Hans G. Feichtinger
- J. Toft
In Computational Mechanics
In Computer Vision and Pattern Recognition
- Martin Ehler
- Bin Han
- Kasso Okoudjou
- 'Arp'ad B'enyi
- Zuowei Shen
- Hans G. Feichtinger
- Baoxiang Wang
- Ivan W. Selesnick
Citations in the corpus
- Minimization of the probabilistic p-frame potential (2010, methodology): “They were introduced in 1952 by Duffin and Schaeffer [12], and reemerged with the advent of wavelets [9, 11, 15, 18, 21].”
- Pairs of frequency-based nonhomogeneous dual wavelet frames in the distribution space (2009, background): “ R,ψ∈ Ψ. Such a change of generators from a refinable function φto another equivalent refinable function ˚φ is in fact the key idea in the oblique extension principle (OEP) in [3, 11, 12, 23] (also see [13, 14, 19, 24, 25, 26, 27]) to construct compactly supported homogeneous wavelet frames WS(Ψ) in L”
- Nonhomogeneous Wavelet Systems in High Dimensions (2010, background): “53) in Theorem 16 generalize the well-known Oblique Extension Principle (OEP) in [5, 13, 14] (also see [15, 16, 20, 22]) from homogeneous wavelet systems to nonhomogeneous and nonstationary wavelet systems.”