activity
20172021
most citedEquivariant K-theory approach to -quantum groups

1 citations · 1 across the 6 of their papers we have counts for

collaborators

7 papers

math.RT2021

Application of Schur-Weyl duality to Springer theory

Zhijie Dong, Haitao Ma

In \cite{FMX19}, it is proved that the convolution algebra of top Borel-Moore homology on Steinberg variety of type realizes , where is the fixed point…

math.RT2019

Convolution algebra of diagram automorphism fixed quiver variety

Zhijie Dong, Haitao Ma

We study the convolution algebra of homology on diagram automorphism fixed point quiver variety and prove that there exists an algebra homomorphism from the univer…

math.RT2019

Equivariant homology theory and twisted Yangian

Zhijie Dong, Haitao Ma

We study the convolution algebra $H^{G\times \CC^{*}}_{*}(Z)$ of -equivariant homology group on the Steinberg variety of type B/C and define an algebra that maps…

math.RT20191 cited

Equivariant K-theory approach to -quantum groups

Zhaobing Fan, Haitao Ma, Husileng Xiao

Various constructions for quantum groups have been generalized to -quantum groups. Such generalization is called -program. In this paper, we fill one of parts in th…

math.RT2018

Stability for Representations of Hecke Algebras of type

Kun Wang, Haitao Ma, Zhu-Jun Zheng

In this paper we introduce the notion of the stability of a sequence of modules over Hecke algebras. We prove that a finitely generated consistent sequence associated with Hecke al…

math.QA2017

Geometric RTT realization of

Haitao Ma, Ming Liu, Zhu-Jun Zheng

In this paper, we give a BLM realization of the positive part of the quantum group of with respect to RTT relations.