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Daubechies, Ingrid - Department of Mathematics, Princeton University
Recent results in wavelet applications I. Daubechies
FACTORING WAVELET TRANSFORMS INTO LIFTING STEPS INGRID DAUBECHIES y AND WIM SWELDENS \Lambda
Tree Approximation and Optimal Encoding Albert Cohen, Wolfgang Dahmen,
A Nonlinear Squeezing of the Continuous Wavelet Transform Based on Auditory Nerve Models
Better dual functions for Gabor time-frequency lattices Ingrid Daubechies
Data Compression and Harmonic Analysis D.L. Donoho, I. Daubechies,
Where do wavelets come from? | A personal point of view Ingrid Daubechies
A new technique to estimate the regularity of re nable functions
DRAFT COMMUTATION FOR IRREGULAR SUBDIVISION INGRID DAUBECHIES + , IGOR GUSKOV + , AND WIM SWELDENS #
Regularity of Re nable Function Vectors First draft
Wavelets and Other Phase Space Localization Ingrid Daubechies
Using Fredholm determinants to estimate the smoothness of re nable functions
On the Importance of Combining Wavelet-Based Non-Linear Approximation with Coding Strategies
Wavelet Transforms that Map Integers to Integers Robert Calderbank, AT&T Research
LOSSLESS IMAGE COMPRESSION USING WAVELET TRANSFORMS THAT MAP INTEGERS TO INTEGERS
REGULARITY OF IRREGULAR SUBDIVISION INGRID DAUBECHIES y , IGOR GUSKOV y , AND WIM SWELDENS \Lambda
