Joshua Males

collaborators

2 papers

math.CO2023

A note on hook length equidistribution on arithmetic progressions

Joshua Males

In a recent paper, Bringmann, Craig, Ono, and the author showed that the number of $t$ -hooks ( $t \geq 2$ ) among all partitions of $n$ is not always asymptotically equidistributed on…

math.NT2020

On $t$ -core and self-conjugate $(2 t - 1)$ -core partitions in arithmetic progressions

Kathrin Bringmann, Ben Kane, Joshua Males

We extend recent results of Ono and Raji, relating the number of self-conjugate $7$ -core partitions to Hurwitz class numbers. Furthermore, we give a combinatorial explanation for t…

A note on hook length equidistribution on arithmetic progressions

On t-core and self-conjugate (2t−1)-core partitions in arithmetic progressions

On $t$ -core and self-conjugate $(2 t - 1)$ -core partitions in arithmetic progressions