Add to ORKGAbstract. We show the uniqueness and disjointness of Klyachko models for GLn over a non-archimedean local field. This completes, in particular, the study of Klyachko models on the unitary dual. Our local results imply a global rigidity property for the discrete automorphic spectrum. 1
(Communicated by Kathrin Bringmann) Abstract. It is proved that certain types of modular cusp forms ...
Abstract. Local models are schemes, defined in terms of linear algebra, that were introduced by Rapo...
AbstractIn this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about ...
AbstractWe show the uniqueness and disjointness of Klyachko models for GLn over a non-Archimedean lo...
AbstractWe prove that any irreducible unitary representation of GL(n,R) and GL(n,C) admits an equiva...
AbstractThis paper shows the uniqueness of generalized Shalika model on SO(4n,F), n⩾1, where F is a ...
Abstract. The SL(2)-type of any smooth, irreducible and unitarizable representation of GLn over a p-...
AbstractWe provide a family of representations of GLn over a p-adic field that admit a non-vanishing...
We discuss several methods to prove the uniqueness of Whittaker-models for the metaplectic group and...
In this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about uniquene...
If F is a local non-Archimedean field, then every irreducible admis-sible representation π of GL(r, ...
Abstract. In the archimedean case, we prove uniqueness of Bessel models for general linear groups, u...
International audienceIn a paper by Badulescu, results on the global Jacquet-Langlands correspondenc...
In this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about uniquene...
It can be argued that the Lin-Dadarlat-Eilers stable uniqueness theorem is one of the main driving f...
(Communicated by Kathrin Bringmann) Abstract. It is proved that certain types of modular cusp forms ...
Abstract. Local models are schemes, defined in terms of linear algebra, that were introduced by Rapo...
AbstractIn this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about ...
AbstractWe show the uniqueness and disjointness of Klyachko models for GLn over a non-Archimedean lo...
AbstractWe prove that any irreducible unitary representation of GL(n,R) and GL(n,C) admits an equiva...
AbstractThis paper shows the uniqueness of generalized Shalika model on SO(4n,F), n⩾1, where F is a ...
Abstract. The SL(2)-type of any smooth, irreducible and unitarizable representation of GLn over a p-...
AbstractWe provide a family of representations of GLn over a p-adic field that admit a non-vanishing...
We discuss several methods to prove the uniqueness of Whittaker-models for the metaplectic group and...
In this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about uniquene...
If F is a local non-Archimedean field, then every irreducible admis-sible representation π of GL(r, ...
Abstract. In the archimedean case, we prove uniqueness of Bessel models for general linear groups, u...
International audienceIn a paper by Badulescu, results on the global Jacquet-Langlands correspondenc...
In this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about uniquene...
It can be argued that the Lin-Dadarlat-Eilers stable uniqueness theorem is one of the main driving f...
(Communicated by Kathrin Bringmann) Abstract. It is proved that certain types of modular cusp forms ...
Abstract. Local models are schemes, defined in terms of linear algebra, that were introduced by Rapo...
AbstractIn this paper we prove a division algebra analogue of a theorem of Jacquet and Rallis about ...