Publications associées à Modeling and simulation of an impact test using wavelets, analytical solutions and finite elements

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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

Modeling and simulation of an impact test using wavelets, analytical solutions and finite elements

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On the Continuous Steering of the Scale of Tight Wavelet Frames

Local Geometric Transformations in Image Analysis

Maximally Localized Radial Profiles for Tight Steerable Wavelet Frames

Optimal Window and Lattice in Gabor Transform. Application to Audio Analysis.

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 } $ )

An optimally concentrated Gabor transform for localized time-frequency components

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

Decay Properties of Riesz Transforms and Steerable Wavelets

Local Geometric Transformations in Image Analysis

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

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

On the Continuous Steering of the Scale of Tight Wavelet Frames

Maximally Localized Radial Profiles for Tight Steerable Wavelet Frames

An optimally concentrated Gabor transform for localized time-frequency components

Optimal Window and Lattice in Gabor Transform. Application to Audio Analysis.

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

Decay Properties of Riesz Transforms and Steerable Wavelets

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