Complex structure on the smooth dual of .

Brodzki, Jacek; Plymen, Roger

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Tamely ramified supercuspidal representations

Lawrence Morris (1996)

Annales scientifiques de l'École Normale Supérieure

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Representations of $GS p (4)$ over a $p$ -adic field : part 1

Allen Moy (1988)

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Representations of $GS p (4)$ over a $p$ -adic field : part 2

Allen Moy (1988)

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The admissible dual of $SL (N)$ . I

Colin J. Bushnell, Philip C. Kutzko (1993)

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Banach-Hecke algebras and $p$ -adic Galois representations.

Schneider, P., Teitelbaum, J. (2007)

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Local-global compatibility for $l = p$ , I

Thomas Barnet-Lamb, Toby Gee, David Geraghty, Richard Taylor (2012)

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We prove the compatibility of the local and global Langlands correspondences at places dividing $l$ for the $l$ -adic Galois representations associated to regular algebraic conjugate self-dual cuspidal automorphic representations of ${GL}_{n}$ over an imaginary CM field, under the assumption that the automorphic representations have Iwahori-fixed vectors at places dividing $l$ and have Shin-regular weight.

Converse theorems for $G L_{n}$

Jim W. Cogdell, Igor I. Piatetski-Shapiro (1994)

Publications Mathématiques de l'IHÉS

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Displaying similar documents to “Complex structure on the smooth dual of G L ( n ) .”

Tamely ramified supercuspidal representations

Representations of GS p ( 4 ) over a p -adic field : part 1

Representations of GS p ( 4 ) over a p -adic field : part 2

The admissible dual of SL ( N ) . I

Banach-Hecke algebras and p -adic Galois representations.

Local-global compatibility for l = p , I

Converse theorems for G L n

Displaying similar documents to “Complex structure on the smooth dual of $G L (n)$ .”

Representations of $GS p (4)$ over a $p$ -adic field : part 1

Representations of $GS p (4)$ over a $p$ -adic field : part 2

The admissible dual of $SL (N)$ . I

Banach-Hecke algebras and $p$ -adic Galois representations.

Local-global compatibility for $l = p$ , I

Converse theorems for $G L_{n}$