Concept

Théorie du transport

Publications associées (37)

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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

Théorie du transport

Graph Chatbot

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Improved stability of optimal traffic paths

An Exact Convex Formulation of the Optimal Power Flow in Radial Distribution Networks Including Transverse Components

Fréchet means in Wasserstein space

An Alternating Trust Region Algorithm for Distributed Linearly Constrained Nonlinear Programs, Application to the Optimal Power Flow Problem

Manhattan Under Water (New York, USA)

Multimarginal Optimal Transport Maps for One-dimensional Repulsive Costs

Equality between Monge and Kantorovich multimarginal problems with Coulomb cost

Fabrication-Aware Design with Performative Criteria

Kantorovich distance in the martingale CLT and quantitative homogenization of parabolic equations with random coefficients

High-contrast Computational Caustic Design

Multimarginal Optimal Transport Maps for One-dimensional Repulsive Costs

Equality between Monge and Kantorovich multimarginal problems with Coulomb cost

High-contrast Computational Caustic Design

An Exact Convex Formulation of the Optimal Power Flow in Radial Distribution Networks Including Transverse Components

An Alternating Trust Region Algorithm for Distributed Linearly Constrained Nonlinear Programs, Application to the Optimal Power Flow Problem

Fabrication-Aware Design with Performative Criteria

Kantorovich distance in the martingale CLT and quantitative homogenization of parabolic equations with random coefficients

Improved stability of optimal traffic paths

Fréchet means in Wasserstein space

Manhattan Under Water (New York, USA)