Jialin Wang

collaborators

2 papers

math.RT2025

Symmetric powers of $S^{(n - 1, 1)}$ and $D^{(n - 1, 1)}$

Pavel Turek, Jialin Wang

Let $p$ be a prime and $n \geq 2$ be a positive integer. We establish new formulae for the decompositions of the first $p - 1$ symmetric powers of the Specht module $S^{(n - 1, 1)}$ and…

math.RT2024

On the rank varieties of some simple modules for symmetric groups

Jialin Wang

In the previous work, Lim and the author determined the rank variety of the simple $F S_{k p}$ -module $D (p - 1) = D^{(k p - p + 1, 1^{p - 1})}$ with respect to some maximal e…

Symmetric powers of S(n−1,1) and D(n−1,1)

On the rank varieties of some simple modules for symmetric groups

Symmetric powers of $S^{(n - 1, 1)}$ and $D^{(n - 1, 1)}$