N. Matringe

activity

20062026

most citedEssential Whittaker functions for GL(n)

26 citations · 80 across the 49 of their papers we have counts for

collaborators

Showing 2019Show all

5 papers · 1 filter

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

Distinction for unipotent $p$ -adic groups

Nadir Matringe

Let $F$ be a $p$ -adic field and $U$ be a unipotent group defined over $F$ , and set $U = U (F)$ . Let $σ$ be an involution of $U$ defined over $F$ . Adapting t…

math.NT2019

Some questions on global distinction for $SL (n)$

U. K. Anandavardhanan, Nadir Matringe

Let $E / F$ be a quadratic extension of number fields and let $π$ be an $SL_{n} (A_{F})$ -distinguished cuspidal automorphic representation of $\mathrm{SL}_n(\mathbb{A}_E…

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.RT2019

Multiplicity one for pairs of Prasad--Takloo-Bighash type

Paul Broussous, Nadir Matringe

Let $E / F$ be a quadratic extension of non-archimedean local fields of characteristic different from $2$ . Let $A$ be an $F$ -central simple algebra of even dimension so that it conta…

A characterization of the relation between two ℓ-modular correspondences

Distinction for unipotent p-adic groups

Some questions on global distinction for SL(n)

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

Multiplicity one for pairs of Prasad--Takloo-Bighash type

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

Distinction for unipotent $p$ -adic groups

Some questions on global distinction for $SL (n)$

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