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- W1880594788 abstract "In 1967, Langlands conjectured a natural correspondence between automorphic representations and Galois representations, over number fields as well as over function fields. In 1983, Drinfeld discovered a geometric analog of the Langlands correspondence in the function field case, which extends the geometric class field theory of Lang and Rosenlicht. The so called Drinfeld-Langlands correspondence is a conjectural duality between two moduli spaces that are naturally associated to an algebraic curve X and a reductive group G. When X is projective and G is the full linear group GL(n), a large part of this correspondence has recently been established by E. Frenkel, D. Gaitsgory et K. Vilonen." @default.
- W1880594788 created "2016-06-24" @default.
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- W1880594788 date "2002-07-09" @default.
- W1880594788 modified "2023-09-27" @default.
- W1880594788 title "Travaux de Frenkel, Gaitsgory et Vilonen sur la correspondance de Drinfeld-Langlands" @default.
- W1880594788 hasPublicationYear "2002" @default.
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