Thibaut Le Gouic

Applied Mathematics · 2011–2020

A researcher in the Science corpus: 5 papers; trusts 26 researchers and is trusted by 20 researchers here, as inferred from the citation graph.

Subfields

• Applied Mathematics — 58 citations into it; #1,138 of 7,620 by trust here, #1,828 by citations
• Statistics and Probability — 40 citations into it; #3,752 of 12,932 by trust here, #6,552 by citations
• Geometry and Topology — 28 citations into it; #1,805 of 7,422 by trust here, #3,228 by citations
• Astronomy and Astrophysics — 12 citations into it
• Computational Theory and Mathematics — 10 citations into it; #3,910 of 12,182 by trust here, #6,463 by citations
• Mathematical Physics — 10 citations into it
• Optimization & Training — 10 citations into it
• Computational Mechanics — 9 citations into it

Whom Thibaut Le Gouic trusts overall

Their strongest outbound trust, strongest first, inferred from their citations.

1. Shin-ichi Ohta
2. Cédric Villani
3. Martial Agueh
4. Filippo Santambrogio
5. Luigi Ambrosio
6. J. Lott
7. D. Burago
8. Guillaume Carlier
9. Anton Petrunin
10. Felix Otto

Who trusts Thibaut Le Gouic overall

1. Victor M. Panaretos
2. Alexey Kroshnin
3. Yoav Zemel
4. Emmanuel Boissard
5. Gonzalo Rios
6. Vladimir Spokoiny
7. Christof Schötz
8. Jonathan Weed
9. Alexandra L. Suvorikova
10. Carla Tameling

Papers from Thibaut Le Gouic's perspective

Ordered by how strongly the researchers Thibaut Le Gouic trusts endorse each paper. Same corpus, a different order for every researcher.

1. Generalization of an Inequality by Talagrand and Links with the Logarithmic Sobolev Inequality
2. THE VARIATIONAL FORMULATION OF THE FOKKER-PLANCK EQUATION
3. Topics in Optimal Transportation
4. Optimal Transport: Old and New
5. ImageNet classification with deep convolutional neural networks
6. A Convexity Principle for Interacting Gases
7. Ricci curvature for metric-measure spaces via optimal transport
8. Gradient Flows: In Metric Spaces and in the Space of Probability Measures
9. Deep Residual Learning for Image Recognition (Computer Vision and Pattern Recognition)
10. Optimal Transport for Applied Mathematicians

Their papers

• On the mean speed of convergence of empirical and occupation measures in Wasserstein distance (2011) — 145 citations
• Existence and consistency of Wasserstein barycenters (2015) — 155 citations
• Fast convergence of empirical barycenters in Alexandrov spaces and the Wasserstein space (2019) — 63 citations
• SVGD as a kernelized Wasserstein gradient flow of the chi-squared divergence (2020) — 86 citations
• Convergence rates for empirical barycenters in metric spaces: curvature, convexity and extendable geodesics (2018) — 58 citations