Density of weighted wavelet frames
By Christopher Heil, Gitta Kutyniok. 2003
56 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computer Vision and Pattern Recognition
View Paper: https://www.semanticscholar.org/paper/927ece7bd028ce9e87172cac64c7eacff4dec3d4
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
In Computer Vision and Pattern Recognition
Citations in the corpus
- Linear Independence of Finite Gabor Systems (2006, methodology): “Analogues of the Beurling density appropriate for the affine group were introduced in the papers [67], [110] (see also [89] for a comparison of these definitions and [37] for density conditions on combined Gabor/wavelet systems).”
- Wavelets on irregular grids with arbitrary dilation matrices and frame atoms for L2(Rd) (2004, unknown): “See [Bal97], [BCHL03], [Chr96], [Chr97], [CFZ01], [CH97], [CDH99], [FZ95], [FG89], [Gr o91], [Gr o93],[ HK03 ], [OS92], [RS95], [SZ00], [SZ01], [SZ02], [SZ03], [SZ03].”
- History and Evolution of the Density Theorem for Gabor Frames (2007, unknown): “Additionally, a notion of affine Beurling density for irregular wavelet systems was introduced independently in [108] and [175], and various results relating frame properties of W(ψ,Λ) to the density of Λ were obtained in those article.”
- The Theory of Wavelets with Composite Dilations (2006, unknown): “[3], [12]).”