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_pages/about.md

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@@ -16,8 +16,16 @@ selected_papers: false # includes a list of papers marked as "selected={true}"
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social: true # includes social icons at the bottom of the page
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---
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PhD student under the supervision of [Julie Delon](https://judelo.github.io/)
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and [Agnès Desolneux](https://desolneux.perso.math.cnrs.fr/).
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I defended my PhD entitled *Theory and Computation of Optimal Transport
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Variants* and supervised by [Julie Delon](https://judelo.github.io/) and [Agnès
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Desolneux](https://desolneux.perso.math.cnrs.fr/) on the 25th of November 2025.
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[Link to the
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manuscript](https://eloitanguy.github.io/assets/pdf/manuscript_eloi.pdf). [Link
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to the slides](https://eloitanguy.github.io/assets/pdf/phd_pres.pdf) (read with
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[pdfpc](https://pdfpc.github.io/) to see the animations). [Introduction
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vulgarisée au Transport Optimal en
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Français](https://eloitanguy.github.io/assets/pdf/vulgarisation_ot.pdf), qui se
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veut accessible au plus grand public.
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I study Optimal Transport, in particular Generalised Wasserstein Barycentres,
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the Sliced Wasserstein Distance and GMM-restricted OT.
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an internship with Julie Delon and [Rémi
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Flamary](https://remi.flamary.com/index.fr.html) on [Generalised Wasserstein
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Barycentres](https://arxiv.org/pdf/2105.09755.pdf). This internship finished in
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September 2022, and I am now continuing this work and branching back to GMM-OT
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and Sliced Wasserstein during my PhD. I am also interested in barycentres of
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September 2022, and continued this work and and branched back to GMM-OT and
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Sliced Wasserstein during my PhD. I am also interested in barycentres of
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measures, variants of Sliced Wasserstein, Reproducing Kernel Hilbert Spaces,
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Generative Modelling and Sketching.
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In February 2025, I will begin a post-doc in the [INRIA OCKHAM
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team](https://www.inria.fr/fr/ockham) under the supervision of [Rémi
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Gribonval](https://perso.ens-lyon.fr/remi.gribonval/).
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Je soutiendrai ma thèse le 25 Novembre 2025 à 13h30! Voici un [lien vers le
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manuscrit](https://eloitanguy.github.io/assets/pdf/manuscript_eloi.pdf). J'ai
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préparé une [introduction vulgarisée au Transport Optimal en
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Français](https://eloitanguy.github.io/assets/pdf/vulgarisation_ot.pdf), qui se
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veut accessible au plus grand public. [Plan d'accès à la
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salle](https://eloitanguy.github.io/assets/pdf/plan_acces_soutenance.pdf).

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