activity
20102026
most citedJensen polynomials for the Riemann zeta function and other sequences

117 citations · 201 across the 56 of their papers we have counts for

collaborators

71 papers

math.NT2026

On a question of Jones on tracelike vectors, cusp forms, and von Neumann algebras

Nikolaos Diamantis, Larry Rolen

Previous work of Vaughan Jones built a bridge between cusp forms and random matrices using the language of von Neumann algebras. Specifically, for a discrete subgroup of $\operator…

math.NT2026

The Jensen--Pólya program and inequalities for arithmetic sequences

Koustav Banerjee, Kathrin Bringmann, Larry Rolen

We develop an analytic framework to study hyperbolicity of Jensen polynomials and related inequalities for arithmetic sequences with general asymptotic growth. Our results provide…

math.NT2026

Some convolution identities for mock modular forms arising from the theory of holomorphic projection

Jonathan G. Bradley-Thrush, Frank Garvan, Jayashree Kalita +1

Convolution identities and recursive formulas have long played a role in the theory of holomorphic modular forms and their applications. These have served both as striking formulas…

math.NT2026

On -congruences for meromorphic modular forms with supersingularity

Kathrin Bringmann, Pavel Guerzhoy, Ben Kane +2

In this paper, we investigate congruences for meromorphic modular forms which have a pole at a single point in the fundamental domain of . For a p…

math.NT2025

Strict Log-concavity of -coloured Partitions

Kathrin Bringmann, Ben Kane, Anubhab Pahari +1

In recent years, there has been extensive work on inequalities among partition functions. In particular, Nicolas, and independently DeSalvo--Pak, proved that the partition function…

math.NT2025

On a Divisor Modular Form and a Theta Lift

Andreas Mono, Larry Rolen, Johann Stumpenhusen

In 1975, Zagier introduced the highly influential hyperbolic Poincaré series . We connect the divisor modular form of to a new weak Maass form . Furth…