Timothy B. Flowers

most citedElliptic curves, modular forms, and sums of Hurwitz class numbers

18 citations · 18 across the 2 of their papers we have counts for

collaborators

2 papers

math.CO2026

A study of $m$ -ary partitions whose conjugates are $q$ -ary

Geoffrey D. Dietz, Timothy B. Flowers, Shannon R. Lockard

While people have studied $m$ -ary partitions of an integer $n$ and studied conjugation of partitions of $n$ , these topics are rarely mixed because the $m$ -ary property is almost al…

math.NT2012★ 18 cited

Elliptic curves, modular forms, and sums of Hurwitz class numbers

Brittany Brown, Neil J. Calkin, Timothy B. Flowers +3

Let H(N) denote the Hurwitz class number. It is known that if $p$ is a prime, then {equation*} \sum_{|r|<2\sqrt p}H(4p-r^2) = 2p. {equation*} In this paper, we investigate the beha…

A study of m-ary partitions whose conjugates are q-ary

Elliptic curves, modular forms, and sums of Hurwitz class numbers

A study of $m$ -ary partitions whose conjugates are $q$ -ary