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Tom Szwagier
@tomszwagier
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PhD Candidate @Inria. Machine Learning | Manifolds | Optimization
Joined April 2020
RT @gabrielpeyre: Eigenvectors of the Laplacian on compact planar domains define an orthogonal basis of oscillating functions, which genera…
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RT @PierreMari0n: We are thrilled to say that NeurIPS@Paris is back for a 4th edition on the 4th and 5th of December 2024 at @Sorbonne_Univ…
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Thanks for the promotion! ;) @MarcosCarreira
Interesting paper about PCA: “The curse of isotropy: from principal components to principal subspaces”
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RT @mathildepapillo: In the 20th century, non-Euclidean geometry transformed how we model the world with pen and paper. In this century, it…
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RT @erikjbekkers: 😟Feel like the Neurips deadline was too tight after all? 😌Why don't you take 10 days extra and submit to our amazing wor…
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RT @_theodumont: I am very happy to share our new work with @Theo_Lacombe_ and François-Xavier Vialard on the existence of optimal maps for…
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RT @SN_INGE: Tom Szwagier and Xavier Pennec @Univ_CotedAzur 🇫🇷 "Rethinking the Riemannian Logarithm on Flag Manifolds as an Orthogonal Ali…
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This is motivating! All my respect and empathy for this hard decision :) The local meetups really look like a great alternative!
I decided not to attend NeurIPS in person despite having two accepted papers. Why? The unsustainable impact of flying. Want to know more? Check out the 2-pager I wrote ⬇️ --> I am open to presenting in Europe around conf week. Reach out if interested!
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RT @hopfbifurcator: "Neural Manifolds" have become increasingly widespread in neuroscience (&AI), but we are far from having a unified fram…
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@ninamiolane @mathildepapillo @AdeleMyersPhD @hopfbifurcator @BongjinKoo @naturecomputes @klindt_david @cashewmake2 Congrats Nina!!!
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RT @atmo_ai: We're introducing the first AI-based live global weather forecast. Available to everyone at https://t…
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