Motivated by the Langlands program in representation theory, number theory, and geometry,
the theory of representations of a reductive p-adic group, originally in complex vector …

Abstract Let F∕ F 0 be a quadratic extension of nonarchimedean locally compact fields of
residual characteristic p≠ 2 and let σ denote its nontrivial automorphism. Let R be an …

Let n be a positive integer, F be a non-Archimedean locally compact field of odd residue
characteristic p and G be an inner form of GL (2n, F). This is a group of the form GL (r, D) for …

Towards an explicit local Jacquet–Langlands correspondence beyond the cuspidal case
Page 1 Towards an explicit local Jacquet–Langlands correspondence beyond the cuspidal …

Motivated by the Langlands program in representation theory, number theory and geometry,
the theory of representations of a reductive $ p $-adic group over a coefficient ring different …

Let $ F/F_0 $ be a quadratic extension of non-Archimedean locally compact fields of
residual characteristic $ p\neq2 $ with Galois automorphism $\sigma $, and let $ R $ be an …

We give a parametrization of the simple Bernstein components of inner forms of a general
linear group over a local field by invariants constructed from type theory, and explicitly …

Let F/F0 be a quadratic extension of non-Archimedean locally compact fields of residue
characteristic p= 2. Let R be an algebraically closed field of characteristic different from p …

In this paper, we introduce a notion of ladder representations for split odd special orthogonal
groups and symplectic groups over a non-archimedean local field of characteristic zero. This …

We formulate an analogue of the Breuil-M\'ezard conjecture for the group of units of a central
division algebra over a $ p $-adic local field, and we prove that it follows from the conjecture …