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20112026
most citedBenford's Law for Coefficients of Newforms

3 citations · 7 across the 8 of their papers we have counts for

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math.NT2026

A uniform proof approach for congruences modulo 3 for partitions with -colored odd parts

Marie Jameson, James A. Sellers

In recent work, Hirschhorn and the second author defined to be the number of partitions of wherein the even parts come in only one color, while the odd parts may be ``…

math.NT2025

Linking Congruences for PED and POD partitions

Dalen Dockery, Marie Jameson

Recent work of Garvan, Sellers, Smoot, and others has made connections between infinite families of congruences for various partition functions. Here, we apply this approach to fam…

math.NT2023

d-Fold Partition Diamonds

Dalen Dockery, Marie Jameson, James A. Sellers +1

In this work we introduce new combinatorial objects called --fold partition diamonds, which generalize both the classical partition function and the partition diamonds of Andrew…

math.NT2022

Self-conjugate 6-cores and quadratic forms

Michael Hanson, Marie Jameson

In this work, we analyze the behavior of the self-conjugate 6-core partition numbers by utilizing the theory of quadratic and modular forms. In particular, we explore w…

math.NT2021

Cusp forms as p-adic limits

Michael Hanson, Marie Jameson

Ahlgren and Samart relate three cusp forms with complex multiplication to certain weakly holomorphic modular forms using -adic bounds related to their Fourier coefficients. In t…

math.NT2019

Incongruences for modular forms and applications to partition functions

Sharon Garthwaite, Marie Jameson

The study of arithmetic properties of coefficients of modular forms has a rich history, including deep results regarding congruences in arithmetic progression…