Collection Fields medallists - 2002
Appears in collection : Fields medallists
Mathematics
and Interactions
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All the collection videos (14)
![Univalent Foundations - new type-theoretic foundations of mathematics]()
54:16published on April 23, 2014Univalent Foundations - new type-theoretic foundations of mathematics
By Vladimir Voevodsky
![Laurent Lafforgue - Classifying toposes of geometric theories]()
4 videospublished on June 26, 2021Laurent Lafforgue - Classifying toposes of geometric theories
![Laurent Lafforgue - Catégories syntactiques pour les motifs de Nori]()
3 videospublished on September 24, 2015Laurent Lafforgue - Catégories syntactiques pour les motifs de Nori
![Laurent Lafforgue - Fonctorialité et formules de Poisson non-linéaires]()
4 videospublished on June 22, 2014Laurent Lafforgue - Fonctorialité et formules de Poisson non-linéaires
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![Moduli spaces of equivariant bundles on the Fargues-Fontaine curve and categorical p-adic Langlands - lecture 1]()
01:39:46published on February 26, 2026Moduli spaces of equivariant bundles on the Fargues-Fontaine curve and categorical p-adic Langlands - lecture 1
By Eugen Hellmann
![p-adic local Langlands correspondence and the Drinfeld tower - Lecture 1]()
01:31:01published on February 26, 2026p-adic local Langlands correspondence and the Drinfeld tower - Lecture 1
By Wieslawa Niziol
![Towards an Eichler-Shimura decomposition for ordinary p-adic Siegel modular forms]()
01:02:28published on February 26, 2026Towards an Eichler-Shimura decomposition for ordinary p-adic Siegel modular forms
By Ana Caraiani
![p-adic local Langlands correspondence and the Drinfeld tower - lecture 2]()
01:30:36published on February 26, 2026p-adic local Langlands correspondence and the Drinfeld tower - lecture 2
By Wieslawa Niziol
![Moduli spaces of equivariant bundles on the Fargues-Fontaine curve and categorical p-adic Langlands - lecture 2]()
01:34:24published on February 26, 2026Moduli spaces of equivariant bundles on the Fargues-Fontaine curve and categorical p-adic Langlands - lecture 2
By Eugen Hellmann
