We describe some recent developments and formulate some conjectures in the genuine
representation theory and the study of automorphic forms of the metaplectic group Mp (2 n) …

We describe an evolving and conjectural extension of the Langlands pro-gram for a class of
nonlinear covering groups of algebraic origin studied by Brylinski and Deligne. In particular …

Abstract The first part (Sections 2–7) of this paper is a survey of some of the recent
developments in the theory of Dirac cohomology, especially the relationship of Dirac …

In this joint introduction to an Asterisque volume, we give a short discussion of the historical
developments in the study of nonlinear covering groups, touching on their structure theory …

We set up a formalism of endoscopy for metaplectic groups. By defining a suitable transfer
factor, we prove an analogue of the Langlands–Shelstad transfer conjecture for orbital …

We describe an evolving and conjectural extension of the Langlands program for a class of
nonlinear covering groups of algebraic origin studied by Brylinski-Deligne. In particular, we …

We establish a Kazhdan-Lusztig algorithm to compute characters of irreducible genuine
representations of the (nonlinear) metaplectic group with half-integral infinitesimal character …

Résumé Soient FF un corps de nombres et ̃ GG~ le revêtement métaplectique de Weil de G
(A _F)= Sp (2n, A _F) G (AF)= Sp (2 n, AF). Nous stabilisons les termes elliptiques semi …

Let-packets. As a first step, we characterize the image of the collective geometric transfer in
the non-archimedean case, then reduce the spectral transfer to the case of cuspidal test …

Endoscopic character identities for metaplectic groups Skip to content Should you have
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