Add to ORKGWe prove a simple level-raising result for regular algebraic, conjugate self-dual automorphic forms on GLn. This gives a systematic way to construct irreducible Galois representations whose residua
AbstractIn this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about ...
This thesis investigates properties of compatible systems of Galois representations, mainly focusing...
In this paper we investigate arithmetic properties of automorphic forms on the group G' = GL<sub>m</...
To each regular algebraic, conjugate self-dual, cuspidal automorphic representation $\Pi$ of $\mathr...
Abstract. Let pi be a regular, algebraic, essentially self-dual cuspidal automorphic representa-tion...
We prove a globalization theorem for self-dual representations of GLN over a totally real number fie...
As the simplest case of Langlands functoriality, one expects the existence of the symmetric power S^...
In this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about uniquene...
In this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about uniquene...
Abstract. We prove the compatibility at places dividing l of the local and global Langlands correspo...
In these notes, I survey a long term work, joint with D. Ginzburg and S. Rallis, where we develop a ...
One of the central themes of modern Number Theory is to study properties of Galois and automorphic r...
Abstract. We prove the compatibility of the local and global Langlands cor-respondences at places di...
Abstract. We state conjectures on the relationships between automorphic representations and Galois r...
Abstract. We extend our methods from [24] to reprove the Local Langlands Corre-spondence for GLn ove...
AbstractIn this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about ...
This thesis investigates properties of compatible systems of Galois representations, mainly focusing...
In this paper we investigate arithmetic properties of automorphic forms on the group G' = GL<sub>m</...
To each regular algebraic, conjugate self-dual, cuspidal automorphic representation $\Pi$ of $\mathr...
Abstract. Let pi be a regular, algebraic, essentially self-dual cuspidal automorphic representa-tion...
We prove a globalization theorem for self-dual representations of GLN over a totally real number fie...
As the simplest case of Langlands functoriality, one expects the existence of the symmetric power S^...
In this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about uniquene...
In this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about uniquene...
Abstract. We prove the compatibility at places dividing l of the local and global Langlands correspo...
In these notes, I survey a long term work, joint with D. Ginzburg and S. Rallis, where we develop a ...
One of the central themes of modern Number Theory is to study properties of Galois and automorphic r...
Abstract. We prove the compatibility of the local and global Langlands cor-respondences at places di...
Abstract. We state conjectures on the relationships between automorphic representations and Galois r...
Abstract. We extend our methods from [24] to reprove the Local Langlands Corre-spondence for GLn ove...
AbstractIn this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about ...
This thesis investigates properties of compatible systems of Galois representations, mainly focusing...
In this paper we investigate arithmetic properties of automorphic forms on the group G' = GL<sub>m</...