Chris Williams

activity

20142026

most cited

P

-adic

L

-functions of Bianchi modular forms

18 citations · 92 across the 17 of their papers we have counts for

collaborators

Showing 2023Show all

3 papers · 1 filter

math.NT2023★ 1 cited

An introduction to $p$ -adic $L$ -functions

Joaquín Rodrigues Jacinto, Chris Williams

These expository notes introduce $p$ -adic $L$ -functions and the foundations of Iwasawa theory. We focus on Kubota--Leopoldt's $p$ -adic analogue of the Riemann zeta function, which…

math.NT2023★ 3 cited

On $p$ -refined Friedberg-Jacquet integrals and the classical symplectic locus in the $GL_{2 n}$ eigenvariety

Daniel Barrera Salazar, Andrew Graham, Chris Williams

Friedberg--Jacquet proved that if $π$ is a cuspidal automorphic representation of $GL_{2 n} (A)$ , then $π$ is a functorial transfer from $GSpin_{2 n + 1}$ if…

math.NT2023

On $p$ -adic $L$ -functions for symplectic representations of GL(N) over number fields

Chris Williams

Let $F$ be a number field, and $π$ a regular algebraic cuspidal automorphic representation of $GL_{N} (A_{F})$ of symplectic type. When $π$ is spherical at all primes…

An introduction to p-adic L-functions

On p-refined Friedberg-Jacquet integrals and the classical symplectic locus in the GL2n​ eigenvariety

On p-adic L-functions for symplectic representations of GL(N) over number fields

An introduction to $p$ -adic $L$ -functions

On $p$ -refined Friedberg-Jacquet integrals and the classical symplectic locus in the $GL_{2 n}$ eigenvariety

On $p$ -adic $L$ -functions for symplectic representations of GL(N) over number fields