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Bibliographic Details
Main Authors:	Nadji, Mohammed L., Saikia, Manjil P., Sellers, James A.
Format:	Preprint
Published:	2025
Subjects:	Combinatorics 11P83, 05A15, 05A17 F.2.2
Online Access:	https://arxiv.org/abs/2508.17928
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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 into parts congruent to $1$ or $5$ modulo $6$. We continue the study of this new class of overpartitions and prove several arithmetic results for the cases $t=3,9$ and $t$ being a power of $2$ or a power of $3$.