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Open AccessArticle

The Gromov–Wasserstein Distance: A Brief Overview

Department of Mathematics, The Ohio State University, Columbus, OH, USA
Axioms 2014, 3(3), 335-341; https://doi.org/10.3390/axioms3030335
Received: 1 May 2014 / Revised: 12 August 2014 / Accepted: 22 August 2014 / Published: 2 September 2014
We recall the construction of the Gromov–Wasserstein distance and concentrate on quantitative aspects of the definition. View Full-Text
Keywords: metric geometry; graph theory; shape recognition; optimal transportation metric geometry; graph theory; shape recognition; optimal transportation
MDPI and ACS Style

Mémoli, F. The Gromov–Wasserstein Distance: A Brief Overview. Axioms 2014, 3, 335-341.

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