Add to ORKGis the conjectural relation between harmonic analysis and number theory. The proof of a conjecture of Langlands given in [20] shows that determining the poles of certain (conjectural) Langlands L-functions is equivalent to determining the nondiscrete tempered spectrum of reductive p-adic groups. The theory o
The geometric conjecture developed by the authors in [1,2,3,4] applies to the smooth dual Irr(G) ...
This expository article is based on the Takagi lectures given by the second author in November, 2012...
Real groups o¤er many opportunities to explore Langlandsprinciple of functoriality in the L-group. T...
We give a general proof of Shahidi's tempered L -function conjecture, which has previously been know...
Abstract. We prove that a strengthened form of the local Langlands conjecture is valid throughout th...
We prove that a strengthened form of the local Langlands conjecture is valid throughout the principa...
We prove that a strengthened form of the local Langlands conjecture is valid throughout the principa...
Abstract. We determine the poles of the standard intertwining operators for a maximal parabolic sub-...
Dans cette thèse, nous montrons deux résultats d'analyse harmonique sur un groupe réductif p-adique ...
Let G be a reductive p-adic group. We study how a local Langlands correspondence for irreducible te...
This work studies local Langlands L-functions defined via the Langlands-Shahidi method which associa...
We consider a novel setting for local harmonic analysis on reductive groups motivated by Langlands f...
We consider a novel setting for local harmonic analysis on reductive groups motivated by Langlands f...
Let $G$ be a reductive $p$-adic group. We study how a local Langlands correspondence for irreducible...
Abstract. The geometric conjecture developed by the authors in [1, 2, 3, 4] applies to the smooth du...
The geometric conjecture developed by the authors in [1,2,3,4] applies to the smooth dual Irr(G) ...
This expository article is based on the Takagi lectures given by the second author in November, 2012...
Real groups o¤er many opportunities to explore Langlandsprinciple of functoriality in the L-group. T...
We give a general proof of Shahidi's tempered L -function conjecture, which has previously been know...
Abstract. We prove that a strengthened form of the local Langlands conjecture is valid throughout th...
We prove that a strengthened form of the local Langlands conjecture is valid throughout the principa...
We prove that a strengthened form of the local Langlands conjecture is valid throughout the principa...
Abstract. We determine the poles of the standard intertwining operators for a maximal parabolic sub-...
Dans cette thèse, nous montrons deux résultats d'analyse harmonique sur un groupe réductif p-adique ...
Let G be a reductive p-adic group. We study how a local Langlands correspondence for irreducible te...
This work studies local Langlands L-functions defined via the Langlands-Shahidi method which associa...
We consider a novel setting for local harmonic analysis on reductive groups motivated by Langlands f...
We consider a novel setting for local harmonic analysis on reductive groups motivated by Langlands f...
Let $G$ be a reductive $p$-adic group. We study how a local Langlands correspondence for irreducible...
Abstract. The geometric conjecture developed by the authors in [1, 2, 3, 4] applies to the smooth du...
The geometric conjecture developed by the authors in [1,2,3,4] applies to the smooth dual Irr(G) ...
This expository article is based on the Takagi lectures given by the second author in November, 2012...
Real groups o¤er many opportunities to explore Langlandsprinciple of functoriality in the L-group. T...