Image Compression Jan E. Odegard C. Sidney Burrus Department of Electrical...  Home/Search
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Abstract: In this paper we introduce a new family of smooth, symmetric biorthogonal wavelet basis. The new wavelets are a generalization of the Cohen, Daubechies and Feauveau (CDF) biorthogonal wavelet systems. Smoothness is controlled independently in the analysis and synthesis bank and is achieved by optimization of the discrete finite variation (DFV) measure recently introduced for orthogonal wavelet design. The DFV measure dispenses with a measure of differentiability (for smoothness) which requires... (Update)
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BibTeX entry: (Update)
@misc{ jan-smooth,
author = "Image Compression Jan",
title = "Smooth Biorthogonalwavelets For Applications In",
url = "citeseer.ist.psu.edu/767256.html" }
Citations (may not include all citations):682 Embedded image coding using zerotrees of wavelet coefficient.. - Shapiro - 1993
451 Image coding using the wavelet transform (context) - Antonini, Barlaud et al. - 1992
423 Biorthogonal bases of compactly supported wavelets (context) - Cohen, Daubechies et al. - 1992
26 Approximation power of biorthogonal wavelet expansion (context) - Unser - 1996
6 The design of maximally smooth wavelets - Lang, Heller - 1996
6 Discrete finite variation: A new measure of smoothness for t.. - Odegard, Burrus - 1996
5 Optimally smooth symmetric quadrature mirror filters for ima.. - Heller, Shapiro et al. - 1995
5 smoothness and optimization of wavelet systems (context) - Odegard - 1996
4 the performance of linear phase wavelet transforms in low bi.. (context) - Silva, Ghanbari - 1996
4 band wavelets and applications (context) - Heller, Resnikoff - 1993
3 Ten Lectureson Wavelets (context) - Daubechies - 1992
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