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| Statut | Confirmé |
| Série | MATH-IHES |
| Domaines | math |
| Date | Jeudi 16 Avril 2026 |
| Heure | 11:00 |
| Institut | IHES |
| Salle | Amphithéâtre Léon Motchane |
| Nom de l'orateur | Pippi |
| Prenom de l'orateur | Massimo |
| Addresse email de l'orateur | |
| Institution de l'orateur | Université d'Angers |
| Titre | The Bloch Conductor Formula |
| Résumé | Let X be a regular, proper, flat and generically smooth scheme over the spectrum of a (strict) DVR S. Bloch conjectured a formula which relates algebraic differential forms of X with the total dimension of the l-adic vanishing cohomology of X/S. In this talk I'll describe a proof of this formula using methods from non-commutative and derived algebraic geometry. This is a joint work with Dario Beraldo. |
| Numéro de preprint arXiv | |
| Commentaires | |
| Fichiers attachés |
Pour obtenir l' affiche de ce séminaire : [ Postscript | PDF ]
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[ English version ] |