Skip to main content

Weiqiang Wang

Gordon Whyburn Professor of Mathematics

Primary menu
  • HOME
  • CV
  • Publications
  • Ph.D. Students
  • Conferences & Workshops
  • Research Collaborators
  1. Home
  2. Publications

Publications

2015

Coinvariant algebras and fake degrees for spin Weyl groups of exceptional type, (with Constance Baltera). J. Algebra 442; 2015.

66-79. arxiv:1306.1290

Brundan-Kazhdan-Lusztig conjecture for general linear Lie superalgebras, (with Shun-Jen Cheng and Ngau Lam). Duke Math. J. 164; 2015.

617-695. arxiv:1203.0092

Frobenius map for the centers of Hecke algebras, (with Jinkui Wan). Trans. Amer. Math. Soc. 367; 2015.

5507-5520. arxiv:1208.4446

2014

Coinvariant algebras and fake degrees for spin Weyl groups of classical type, (with Constance Baltera). Math. Proc. Cambridge Philos. Soc. 156; 2014.

43-79. arxiv:1207.0525v2 

Quantum supergroups II. Canonical basis, (with S. Clark and D. Hill). Represent. Theory 18; 2014.

278-309. arxiv:1304.7837

Quantum supergroups III. Twistors,  (with S. Clark, Z. Fan, and Y. Li). Commun. Math. Phys. 332; 2014.

415-436. arxiv:1307.7056

2013

Spin Kostka polynomials, (with Jinkui Wan). Algebr. Comb. 37; 2013.

117-138. arxiv:1102.4901  

Frobenius character formula and spin generic degrees of Hecke-Clifford algebras, (with Jinkui Wan). Proc. London Math. Soc. 106; 2013.

287-317. arxiv:1201.2457

Canonical basis for quantum osp(1|2), (with Sean Clark). Lett. Math. Phys. 103; 2013.

207-231. arxiv:1204.3940

Equivalence of blocks for the general linear Lie superalgebra, (with S.-J. Cheng and V. Mazorchuk). Lett. Math. Phys. 103; 2013.

1313-1327. arxiv:1301.1204

  • Load More

Filter By

Books
Papers Accepted
Papers Published
Papers Published

My papers in arXiv

I have research interests in the following subjects:

  • Quantum groups, quantum symmetric pairs, and canonical bases
  • Hecke algebras: finite, affine, and degenerate/spin variants
  • (Spin) symmetric groups and algebraic q-combinatorics
  • Infinite-dimensional Lie algebras and vertex algebras
  • (Super) category O and Kazhdan-Lusztig theory
  • Representation theory of Lie superalgebras
  • Geometric representation theory
  • Modular representation theory
  • Categorification
  • (More keywords: Schur duality, Howe duality, super duality, McKay correspondence, Hilbert schemes of points)

Recent Publications

  • Multiparameter quantum Schur duality of type B
  • Geometric Schur duality of classical type [Appendix with H. Bao, Y. Li]
  • Canonical bases arising from quantum symmetric pairs
  • Categorification of quantum symmetric pairs I
  • Proceedings for conference on representation theory (in honor of Lusztig’s 70th birthday, 2016). (Edited with S.-J. Cheng and D. Vogan)
  • A new approach to Kazhdan-Lusztig theory of type B via quantum symmetric pairs

Contact

WEIQIANG WANG

ww9c@virginia.edu
434-924-4946
University of Virginia Department of Mathematics
231 Kerchof Hall 
PO Box 400137
Charlottesville VA 22904

Secondary menu
Powered byOpenScholar®Admin Login
Copyright ©2026 By the Rector and Visitors of the University of Virginia