R. Kurinczuk

activity

20182022

collaborators

5 papers

math.RT2022

Finiteness for Hecke algebras of $p$ -adic groups

Jean-Francois Dat, David Helm, Robert Kurinczuk +1

Let $G$ be a reductive group over a non-archimedean local field $F$ of residue characteristic $p$ . We prove that the Hecke algebras of $G (F)$ with coefficients in a ${\mathbb Z}_{\…

math.RT2019

A characterization of the relation between two $ℓ$ -modular correspondences

Robert Kurinczuk, Nadir Matringe

Let $F$ be a non archimedean local field of residual characteristic $p$ and $ℓ$ a prime number different from $p$ . Let $V$ denote Vignéras' $ℓ$ -modular local Langlan…

math.RT2019

Characterisation of the poles of the $ℓ$ -modular Asai $L$ -factor

Robert Kurinczuk, Nadir Matringe

Let $E / F$ be a quadratic extension of non-archimedean local fields, and let $ℓ$ be a prime number different from the residual characteristic of $F$ . For a complex cuspidal repre…

math.RT2018

Galois self-dual cuspidal types and Asai local factors

U. K. Anandavardhanan, Robert Kurinczuk, Nadir Matringe +2

Let $F / F_{o}$ 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 $…

math.RT2018

The $ℓ$ -modular local Langlands correspondence and local factors

Robert Kurinczuk, Nadir Matringe

Let $F$ be a non-archimedean local field of residual characteristic $p$ , $ℓ \neq = p$ be a prime number, and $W_{F}$ the Weil group of $F$ . We classify the indecomposable $\…

Finiteness for Hecke algebras of p-adic groups

A characterization of the relation between two ℓ-modular correspondences

Characterisation of the poles of the ℓ-modular Asai L-factor

Galois self-dual cuspidal types and Asai local factors

The ℓ-modular local Langlands correspondence and local factors

Finiteness for Hecke algebras of $p$ -adic groups

A characterization of the relation between two $ℓ$ -modular correspondences

Characterisation of the poles of the $ℓ$ -modular Asai $L$ -factor

The $ℓ$ -modular local Langlands correspondence and local factors