James A. Sellers

collaborators

2 papers

math.NT2026

New arithmetic properties for overpartitions where nonoverlined parts are $ℓ$ -regular

Hemjyoti Nath, Manjil P. Saikia, James A. Sellers

In this paper, we study the partition functions $R_{ℓ}^{*} (n)$ , which count the number of overpartitions of $n$ where the non-overlined parts are $ℓ$ -regular for a…

math.CO2025

Arithmetic properties of $t$ -Schur overpartitions

Mohammed L. Nadji, Manjil P. Saikia, James A. Sellers

In a recent work, Nadji and Ahmia introduced the $t$ -Schur overpartitions as an overpartition analogue for $t$ -Schur partitions, which generalizes the classical Schur's partitions…

New arithmetic properties for overpartitions where nonoverlined parts are ℓ-regular

Arithmetic properties of t-Schur overpartitions

New arithmetic properties for overpartitions where nonoverlined parts are $ℓ$ -regular

Arithmetic properties of $t$ -Schur overpartitions