Ryan Tamura

most citedGeneralizations of Alder's Conjecture via a Conjecture of Kang and Park

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.NT2022

On Generalizations of a Conjecture of Kang and Park

Ryota Inagaki, Ryan Tamura

Let $Δ_{d}^{(a, -)} (n) = q_{d}^{(a)} (n) - Q_{d}^{(a, -)} (n)$ where $q_{d}^{(a)} (n)$ counts the number of partitions of $n$ into parts with difference at least $d$ and size at least $a$ , and…

math.NT2020★ 1 cited

Generalizations of Alder's Conjecture via a Conjecture of Kang and Park

Adriana L. Duncan, Simran Khunger, Holly Swisher +1

Integer partitions have long been of interest to number theorists, perhaps most notably Ramanujan, and are related to many areas of mathematics including combinatorics, modular for…