Let $ G $ be the $ F $-points of a classical group defined over a $ p $-adic field $ F $ of
characteristic $0 $. We classify the irreducible unitarizable representation of $ G $ that are …

We obtain a Mœglin–Tadić type classification of the non-cuspidal discrete series of odd
general spin groups over non-archimedean local fields of characteristic zero. Our approach …

Let G n denote either the group SO⁢(2⁢ n+ 1, F) or Sp⁢(2⁢ n, F) over a non-archimedean
local field of characteristic different than two. We study parabolically induced representations …

Let $ G_n $ denote either the group $ SO (2n+ 1, F) $, $ Sp (2n, F) $, or $ G {\mathrm
{Spin}}(2n+ 1, F) $ over a non-archimedean local field of characteristic different from two. We …

In the introduction of this paper we discuss a possible approach to the unitarizability problem
for classical p-adic groups. In this paper we give some very limited support that such …

We obtain a classification of discrete series representations of odd general spin groups,
generalizing the M {\oe} glin-Tadi\'c classification for classical groups. Using mostly …

Sažetak We study a family of the generalized principal series and obtain necessary and
sufficient conditions under which the induced representation of studied form contains a …

Sažetak Let Gn denote either symplectic or odd special orthogonal group of rank n over a
non-archimedean local field F. We provide an explicit description of the Aubert duals of …

Let $ G_n $ denote either the group $ Sp (n, F) $ or $ SO (2n+ 1, F) $ over a non-
archimedean local field $ F $. We explicitly determine the Aubert duals of strongly positive …

Let G be a classical p-adic group. If T is an irreducible tempered representation of such a
group and ρ ρ an irreducible unitary supercuspidal representation of a general linear group …