Weiqiang Wang

activity

19932023

most citedW_{1+\infty} and W(gl_N) with central charge N

209 citations · 1.5k across the 128 of their papers we have counts for

collaborators

Showing 2017Show all

4 papers · 1 filter

math.RT2017★ 7 cited

The $q$ -Schur algebras and $q$ -Schur dualities of finite type

Li Luo, Weiqiang Wang

We formulate a $q$ -Schur algebra associated to an arbitrary $W$ -invariant finite set $X_{f}$ of integral weights for a complex simple Lie algebra with Weyl group $W$ . We es…

math.RT2017

Spin nilHecke algebras of classical type

Ian Johnson, Weiqiang Wang

We formulate and study the spin nilHecke algebras $^{b} NH_{n}^{-}$ and $^{d} NH_{n}^{-}$ of type B/D, which differ from the usual nilHecke al…

math.RT2017★ 6 cited

Character formulae in category $O$ for exceptional Lie superalgebras $D (2∣1; ζ)$

Shun-Jen Cheng, Weiqiang Wang

We establish character formulae for representations of the one-parameter family of simple Lie superalgebras $D (2∣1; ζ)$ . We provide a complete description of the Verma flag multipli…

math.RT2017★ 6 cited

Formulae of $$ -divided powers in $U_{q} (sl_{2})$

Collin Berman, Weiqiang Wang

The existence of the $$ -canonical basis (also known as the $$ -divided powers) for the coideal subalgebra of the quantum $sl_{2}$ were established by Bao and Wa…

The q-Schur algebras and q-Schur dualities of finite type

Spin nilHecke algebras of classical type

Character formulae in category O for exceptional Lie superalgebras D(2∣1;ζ)

Formulae of -divided powers in Uq​(sl2​)

The $q$ -Schur algebras and $q$ -Schur dualities of finite type

Character formulae in category $O$ for exceptional Lie superalgebras $D (2∣1; ζ)$

Formulae of $$ -divided powers in $U_{q} (sl_{2})$