Zelevinsky's classification theory of discrete series of p-adic general linear groups has been
well known. Mœglin and Tadić gave the same kind of theory for p-adic classical groups …

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 …

Sažetak In this paper we study analytic properties of intertwining operators and apply them
to the determination of the composition series of degenerate and generalized principal …

Let $ G $ be a classical $ p $-adic group and let $\pi $ be a smooth irreducible
representation of $ G $. In this paper, we consider the problem of calculating the dual (in the …

Abstract The paper (Jiang, Automorphic forms: L-functions and related geometry: assessing
the legacy of II Piatetski-Shapiro. Contemporary mathematics, vol 614. American …

On unitarizability and Arthur packets | manuscripta mathematica Skip to main content
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Let A be a finite dimensional central division algebra over a local non-archimedean field F.
Fix any parabolic subgroup P of GL (n, A) and a Levi factor M of P. Let π be an irreducible …

In this paper we classify irreducible, admissible representations of p-adic classical groups in
a purely algebraic way. We present a new and simple algorithm for constructing the …

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 …

In the classical theory of automorphic forms, Fourier coefficients encode abundant arithmetic
information of automorphic forms on one hand. On the other hand, Fourier coefficients …