Nilpotent orbits and finite W-algebras, in Geometric Representation Theory and Extended Affine Lie Algebras, Fields Institute Communications 59 (Eds. E. Neher, A. Savage, W. Wang)

Nilpotent orbits and finite W-algebras, in Geometric Representation Theory and Extended Affine Lie Algebras, Fields Institute Communications 59 (Eds. E. Neher, A. Savage, W. Wang). AMS, Providence, RI; 2011.

Notes

71-105. arxiv:0912.0689

See also: Papers Published

Last updated on 01/21/2021

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)

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Contact

WEIQIANG WANG

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

Weiqiang Wang

Gordon Whyburn Professor of Mathematics

Nilpotent orbits and finite W-algebras, in Geometric Representation Theory and Extended Affine Lie Algebras, Fields Institute Communications 59 (Eds. E. Neher, A. Savage, W. Wang)

Notes