Add to ORKG(Communicated by Kathrin Bringmann) Abstract. It is proved that certain types of modular cusp forms generate irre-ducible automorphic representations of the underlying algebraic group. Anal-ogous Archimedean and non-Archimedean local statements are also given
We investigate local-global compatibility for cuspidal automorphic representations π for GL2 over CM...
Abstract. We prove the Sato-Tate conjecture for Hilbert modular forms. More precisely, we prove the ...
This thesis deals with different problems of the theory of representations of a reductive group on a...
It is proved that certain types of modular cusp forms generate irreducibleautomorphic representation...
We prove a criterion for the irreducibility of an integral group representation \rho over the fracti...
Suppose ρ is an n-dimensional representation of the absolute Galois group of Q which is associated,...
For a classical group over a non-archimedean local field of odd residual char-acteristicp, we constr...
This thesis gives an introduction to the theory of automorphic forms and automorphic representations...
We prove a criterion for the irreducibility of an integral group representation \rho over the fracti...
Abstract. An irreducible supercuspidal representation pi of G = GL(n, F), where F is a nonarchimed-e...
1. There has recently been much interest, if not a tremendous amount of progress, in the arithmetic ...
International audienceLet F be a non-Archimedean locally compact field of residue characteristic p a...
International audienceLet F/Q be a CM field where p splits completely and ¯ r : Gal(Q/F) → GL 3 (Fp)...
Let $F$ be a CM number field. We prove modularity lifting theorems forregular $n$-dimensional Galois...
Thesis: Ph. D., Massachusetts Institute of Technology, Department of Mathematics, 2016.Cataloged fro...
We investigate local-global compatibility for cuspidal automorphic representations π for GL2 over CM...
Abstract. We prove the Sato-Tate conjecture for Hilbert modular forms. More precisely, we prove the ...
This thesis deals with different problems of the theory of representations of a reductive group on a...
It is proved that certain types of modular cusp forms generate irreducibleautomorphic representation...
We prove a criterion for the irreducibility of an integral group representation \rho over the fracti...
Suppose ρ is an n-dimensional representation of the absolute Galois group of Q which is associated,...
For a classical group over a non-archimedean local field of odd residual char-acteristicp, we constr...
This thesis gives an introduction to the theory of automorphic forms and automorphic representations...
We prove a criterion for the irreducibility of an integral group representation \rho over the fracti...
Abstract. An irreducible supercuspidal representation pi of G = GL(n, F), where F is a nonarchimed-e...
1. There has recently been much interest, if not a tremendous amount of progress, in the arithmetic ...
International audienceLet F be a non-Archimedean locally compact field of residue characteristic p a...
International audienceLet F/Q be a CM field where p splits completely and ¯ r : Gal(Q/F) → GL 3 (Fp)...
Let $F$ be a CM number field. We prove modularity lifting theorems forregular $n$-dimensional Galois...
Thesis: Ph. D., Massachusetts Institute of Technology, Department of Mathematics, 2016.Cataloged fro...
We investigate local-global compatibility for cuspidal automorphic representations π for GL2 over CM...
Abstract. We prove the Sato-Tate conjecture for Hilbert modular forms. More precisely, we prove the ...
This thesis deals with different problems of the theory of representations of a reductive group on a...