Nonstationary tight wavelet frames, I: Bounded intervals
By Charles K. Chui, Wenjie He, Joachim Stöckler. 2004
83 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Mechanics, Computer Vision and Pattern Recognition
View Paper: https://www.semanticscholar.org/paper/848b5e65bb7384c065291a8e9f99195a5d6eabbb
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In Applied Mathematics
In Computational Mechanics
In Computer Vision and Pattern Recognition
Citations in the corpus
- Stability of Localized Operators (2008, background): “ can extend the equivalence for ℓp-stability in Theorem 1.1 to various localized operators of non-convolution type, that arise in the study of spline approximation ([26,28]), wavelet and affine frames ([20,42]), Gabor 2 frame and non-uniform sampling ([6,35,36,61]), and pseudo-differential operators ([”
- Wiener’s Lemma for Infinite Matrices II (2007, background): “The upper bound estimate (4.1) for A 1 is important to obtain a scale-independent Riesz and frame bounds in the study of non-stationary multiresolution analysis, wavelets on intervals (domains), and diusion wavelets on manifolds, where the index sets X and the quasi-metrics vary according to the sca”