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Statut |
Confirmé |
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Série |
SEM-DARBOUX |
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Domaines |
math.NT |
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Date |
Jeudi 10 Octobre 2019 |
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Heure |
11:00 |
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Institut |
LPTHE |
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Salle |
bibliothèque du LPTHE, tour 13-14, 4eme étage |
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Nom de l'orateur |
Chenevier |
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Prenom de l'orateur |
Gaetan |
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Addresse email de l'orateur |
gaetan [dot] chenevier [at] math [dot] cnrs [dot] fr |
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Institution de l'orateur |
Institut de Mathématique d'Orsay |
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Titre |
An introduction to the Langlands conjectures |
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Résumé |
Automorphic forms are highly symmetric special functions which appear in
the harmonic analysis of the space of L^2 functions on G/H, where G is a
semisimple Lie group and H a discrete subgroup of G -- or lattice-- of
arithmetic nature. Classical incarnations of these objects include for
instance modular forms (elliptic, Siegel, Hilbert, Picard...) or Maass
forms, and have proved to be of fundamental importance in several
branches of mathematics (number theory, motives, moduli spaces,
euclidean lattices...). In this colloquium style talk, I will try to explain
what the famous Langlands conjectures predict about automorphic forms. |
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Numéro de preprint arXiv |
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Commentaires |
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Fichiers attachés |
- Darboux_beamer.pdf (256564 bytes)
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