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Fréchet means in Wasserstein space

Yoav Zemel

This work studies the problem of statistical inference for Fréchet means in the Wasserstein space of measures on Euclidean spaces,

\mathcal W_2 ( \mathbb R^d )

. This question arises naturally from the problem of separating amplitude and phase variation i ...

EPFL2017

Spaces of test functions and distributions

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Non-linear transfer function identification of pressure probes using Siren Disks

Generalized Poisson Summation Formulas for Continuous Functions of Polynomial Growth

Stochastic partial differential equations driven by Lévy white noises

Fréchet means in Wasserstein space

Composite Self-Concordant Minimization

Generalized Poisson Summation Formula for Tempered Distributions

Method and system for computing Fourier series coefficients for mask layouts using FFT

Operator-Like Wavelet Bases of L-2(R-d)

Operator-Like Wavelet Bases of $ L _{ 2 } $ $ (\mathbb{R} ^{ d } $ )

Decay Estimates for the One-dimensional Wave Equation with an Inverse Power Potential

Operator-Like Wavelet Bases of $ L _{ 2 } $ $ (\mathbb{R} ^{ d } $ )

Generalized Poisson Summation Formula for Tempered Distributions

Method and system for computing Fourier series coefficients for mask layouts using FFT

Operator-Like Wavelet Bases of L-2(R-d)

Decay Estimates for the One-dimensional Wave Equation with an Inverse Power Potential

Non-linear transfer function identification of pressure probes using Siren Disks

Stochastic partial differential equations driven by Lévy white noises

Composite Self-Concordant Minimization

Generalized Poisson Summation Formulas for Continuous Functions of Polynomial Growth

Fréchet means in Wasserstein space