Publications associées à Intra-Adaptive Motion-Compensated Lifted Wavelets for Video Coding

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Harmonic Singular Integrals and Steerable Wavelets in $ L _{ 2 } $ $ (\mathbb{R} ^{ d } $ )

Michaël Unser, John Paul Ward

Here we present a method of constructing steerable wavelet frames in

L _{ 2 }

(\mathbb{R} ^{ d }

) that generalizes and unifies previous approaches, including Simoncelli's pyramid and Riesz wavelets. The motivation for steerable wavelets is the nee ...

Elsevier2014

Intra-Adaptive Motion-Compensated Lifted Wavelets for Video Coding

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Variational Justification of Cycle Spinning for Wavelet-Based Solutions of Inverse Problems

A Unified Formulation of Gaussian Versus Sparse Stochastic Processes-Part I: Continuous-Domain Theory

Harmonic singular integrals and steerable wavelets in L-2(R-d)

Harmonic Singular Integrals and Steerable Wavelets in $ L _{ 2 } $ $ (\mathbb{R} ^{ d } $ )

Wavelets: on the virtues and applications of the mathematical microscope

A Unifying Parametric Framework for 2D Steerable Wavelet Transforms

A wavelet analysis for the X-ray absorption spectra of molecules

Decay Properties of Riesz Transforms and Steerable Wavelets

On the Optimality of Operator-Like Wavelets for Sparse AR(1) Processes

On The Optimality Of Operator-Like Wavelets For Sparse Ar(1) Processes

Wavelets: on the virtues and applications of the mathematical microscope

A Unifying Parametric Framework for 2D Steerable Wavelet Transforms

A wavelet analysis for the X-ray absorption spectra of molecules

On the Optimality of Operator-Like Wavelets for Sparse AR(1) Processes

On The Optimality Of Operator-Like Wavelets For Sparse Ar(1) Processes

Variational Justification of Cycle Spinning for Wavelet-Based Solutions of Inverse Problems

A Unified Formulation of Gaussian Versus Sparse Stochastic Processes-Part I: Continuous-Domain Theory

Harmonic singular integrals and steerable wavelets in L-2(R-d)

Harmonic Singular Integrals and Steerable Wavelets in $ L _{ 2 } $ $ (\mathbb{R} ^{ d } $ )

Decay Properties of Riesz Transforms and Steerable Wavelets