Hao Chang

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20242026

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5 papers · 2 filters

math.QA2026

Integral forms for Yangians of classical type

Hao Chang, Hongmei Hu, Yue Hu

Let $g$ be a simple Lie algebra of classical type. We construct a $Z [1/2]$ -integral form of the Yangian $Y (g)$ generated by divided powers of the positi…

math.QA2026

Gelfand--Tsetlin bases for representations of $U_{q} (gl_{n})$ at roots of unity

Hao Chang, Ruiying Hou, Jian Zhang

In this paper, we construct Gelfand--Tsetlin bases for representations of $U_{q} (gl_{n})$ at roots of unity. As an application, we obtain explicit bases for certain…

math.QA2026

A note on the center of the queer super Yangian $Y (q_{1})$

Hao Chang, Hongmei Hu

We investigate two families of central elements of the queer super Yangian $Y (q_{1})$ , arising from the constructions of Poletaeva-Serganova and from Nazarov's quant…

math.QA2026

Shuffle algebra realizations for modular Yangians

Hao Chang, Hongmei Hu, Yue Hu

We study the shuffle algebra realization of positive modular Yangians of classical type over an algebraically closed field of characteristic $p > 3$ . We show that, unlike in characte…

math.QA2026

Super Yangians in characteristic $2$

Hao Chang, Hongmei Hu

We define the super Yangian $Y_{m ∣ n}$ over a field $\mathbbm{k}$ of characteristic $2$ , and show that the super Yangian $Y_{m ∣ n}$ is a deformation of the super universal enveloping…

Integral forms for Yangians of classical type

Gelfand--Tsetlin bases for representations of Uq​(gln​) at roots of unity

A note on the center of the queer super Yangian Y(q1​)

Shuffle algebra realizations for modular Yangians

Super Yangians in characteristic 2

Gelfand--Tsetlin bases for representations of $U_{q} (gl_{n})$ at roots of unity

A note on the center of the queer super Yangian $Y (q_{1})$

Super Yangians in characteristic $2$