Nai-Heng Sheu

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20192026

most citedClass numbers of CM algebraic tori, CM abelian varieties and components of unitary Shimura varieties

2 citations · 2 across the 3 of their papers we have counts for

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math.RT2026

Asymptotics for number of indecomposable components of tensor powers of the natural $SL_{2}$ -module in odd characteristic

Aranya Lahiri, Nai-Heng Sheu

Let $K$ be an algebraically closed field of odd characteristic $p$ , let $G = SL_{2} (K)$ , and let $V$ be the natural representation of $G$ . Let $b_{k}$ denote the number of $G$ -ind…

math.RT2025

Fractal behavior of tensor powers of tilting modules of $SL_{2}$

Nai-Heng Sheu

Given a group $G$ and $V$ a representation of $G$ , denote the number of indecomposable summands of $V^{\otimes k}$ by $b_{k}^{G, V}$ . Given a tilting representation $T$ of $\text{SL}…

math.RT2025

Asymptotic Growth of Trivial Summands in Tensor Powers

Nai-Heng Sheu

Given a finite-dimensional representation $V$ over an algebraically closed field of an abstract group $G$ , we consider the number of the trivial summand counted with multiplicity i…

Asymptotics for number of indecomposable components of tensor powers of the natural SL2​-module in odd characteristic

Fractal behavior of tensor powers of tilting modules of SL2​

Asymptotic Growth of Trivial Summands in Tensor Powers

Asymptotics for number of indecomposable components of tensor powers of the natural $SL_{2}$ -module in odd characteristic

Fractal behavior of tensor powers of tilting modules of $SL_{2}$