Clément Bonet
@clement-bonet.bsky.social
130 followers 140 following 7 posts
Assistant Professor at École Polytechnique interested in Optimal Transport. More information at: https://clbonet.github.io/
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Reposted by Clément Bonet
cnrsinformatics.bsky.social
#Distinction 🏆| Charlotte Pelletier, lauréate d'une chaire #IUF, développe des méthodes d’intelligence artificielle appliquées aux séries temporelles d’images satellitaires.
➡️ www.ins2i.cnrs.fr/fr/cnrsinfo/...
🤝 @irisa-lab.bsky.social @cnrs-bretagneloire.bsky.social
Reposted by Clément Bonet
akorba.bsky.social
I'm thrilled to announce that my #ERCStG project **Optinfinite : Efficient infinite-dimensional optimization over measures**
has been accepted. Thank you
@erc.europa.eu !
Many thanks also to @crestumr.bsky.social @ipparis.bsky.social for they support, as well as to my collaborators and friends.
clement-bonet.bsky.social
With Christophe, we will present our work tuesday.

📍Oral: West Ballroom D, Poster: East Exhibition Hall A-B #E-1300
📅 Tuesday, July 15th, 4 p.m. for the Oral, and between 4:30 p.m. and 7 p.m for the Poster.

See you there!
clement-bonet.bsky.social
We apply this scheme to minimize the MMD with kernels based on the Sliced-Wasserstein distance. And as applications, we flow dataset of images to solve tasks such as transfer learning and dataset distillation.
clement-bonet.bsky.social
We leverage this gradient to do optimization over this space. We update each particle using this gradient, and observe several layers of interactions, between the particles and between the classes.
clement-bonet.bsky.social
To solve this task, we endow the space with the Wasserstein over Wasserstein (WoW) distance, and exploit its Riemannian structure. It gives us a way to define a notion of gradient.
clement-bonet.bsky.social
In our work, we propose to model labeled datasets as probability over probability distributions, and to frame the task of flowing datasets as a minimization of a discrepancy over this space.
clement-bonet.bsky.social
🎉 Happy to share that our work "Flowing Datasets with Wasserstein over Wasserstein Gradient Flows" was accepted at #ICML2025 as an oral!

This is a joint work with the amazing Christophe Vauthier and @akorba.bsky.social !

Link: openreview.net/forum?id=I1O...
Reposted by Clément Bonet
rtavenar.bsky.social
⚔️ One for all and all for one ⚔️
Efficient computation of PArtial Wasserstein distances on the Line (PAWL)

is accepted to @iclr-conf.bsky.social

Joint work with Laetitia Chapel: we introduce an 𝑂(𝑛 𝑙𝑜𝑔 𝑛) solver for partial Optimal Transport (OT) in 1D

openreview.net/forum?id=kzE...

🧵 1/2
Solutions to the PAWL problem in 1D for different amounts of mass to be transported
Reposted by Clément Bonet
tmlr-pub.bsky.social
Slicing Unbalanced Optimal Transport

Clément Bonet, Kimia Nadjahi, Thibault Sejourne, Kilian FATRAS, Nicolas Courty

Action editor: Benjamin Guedj

https://openreview.net/forum?id=AjJTg5M0r8

#transport #outliers #optimal
Reposted by Clément Bonet
arnauddoucet.bsky.social
The slides of my NeurIPS lecture "From Diffusion Models to Schrödinger Bridges - Generative Modeling meets Optimal Transport" can be found here
drive.google.com/file/d/1eLa3...
BreimanLectureNeurIPS2024_Doucet.pdf
drive.google.com
Reposted by Clément Bonet
rflamary.bsky.social
Today something crazy happened. POT has reached 1000 citations (total) 🤩🚀. Very proud to be part of a scientific community that acknowledges open source research software. Please continue to use, cite and contribute to POT ! Small🧵below for those interested pythonot.github.io
Google scholar extract with 1000 citation for POT Python Optima; Transport
Reposted by Clément Bonet
neuripsconf.bsky.social
Live! Keynote talk by Arnaud Doucet
From Diffusion Models to Schrödinger Bridges
West Exhibition Hall C, B3
https://buff.ly/4ga9GD7
clement-bonet.bsky.social
Glad to announce that our work "Mirror and Preconditioned Gradient Descent in Wasserstein Space" was accepted at #NeurIPS2024 as a spotlight!

This is a joint work with the amazing T. Uscidda, A. David, P.C. Aubin-Frankowski and A. Korba!

Link: arxiv.org/abs/2406.08938
Mirror and Preconditioned Gradient Descent in Wasserstein Space
As the problem of minimizing functionals on the Wasserstein space encompasses many applications in machine learning, different optimization algorithms on $\mathbb{R}^d$ have received their counterpart...
arxiv.org