Let F be a non-Archimedean locally compact field of residue characteristic p, let D be a finite-
dimensional central division F-algebra, and let R be an algebraically closed field of …

Let l and p be primes, let F/Q p be a finite extension with absolute Galois group GF, let F be a
finite field of characteristic l, and let ρ¯: GF→ GL n (F) be a continuous representation. Let …

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 …

Let F/Fo be a quadratic extension of non-archimedean locally compact fields of odd residual
characteristic and σ be its non-trivial automorphism. We show that any σ-self-dual cuspidal …

Let F be a non-Archimedean locally compact field of residue characteristic p, let D be a finite
dimensional central division F-algebra and let R be an algebraically closed field of …

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 F be a non-Archimedean locally compact field of residue characteristic p, let D be a finite-
dimensional central division F-algebra and let R be an algebraically closed field of …

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 …

Let FF be a non-Archimedean local field of residual characteristic p, and ℓ ℓ be a prime
number different from p. We consider the local Jacquet–Langlands correspondence …

We study the so-called averaging functors from the geometric Langlands program in the
setting of Fargues' program. This makes explicit certain cases of the spectral action which …