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The affine VW supercategory

Published:2020-03-07 Issue:2 Volume:26 Page:
ISSN:1022-1824
Container-title:Selecta Mathematica
language:en
Short-container-title:Sel. Math. New Ser.

Author:

Balagović M.,Daugherty Z.,Entova-Aizenbud I.,Halacheva I.,Hennig J.,Im M. S.,Letzter G.,Norton E.,Serganova V.,Stroppel C.

Publisher

Springer Science and Business Media LLC

Subject

General Physics and Astronomy,General Mathematics

Link

http://link.springer.com/content/pdf/10.1007/s00029-020-0541-4.pdf

Reference42 articles.

1. Arakawa, T., Suzuki, T.: Duality between $$\mathfrak{sl}_n({\mathbb{C}})$$ and the degenerate affine Hecke algebra. J. Algebra 209(1), 288–304 (1998)

2. Ariki, S., Mathas, A., Rui, H.: Cyclotomic Nazarov–Wenzl algebras. Nagoya Math. J. 182, 47–134 (2006)

3. Balagović, M., Daugherty, Z., Entova-Aizenbud, I., Halacheva, I., Hennig, J., Im, M.S., Letzter, G., Norton, E., Serganova, V., Stroppel, C.: Translation functors and decomposition numbers for the periplectic Lie superalgebra $${\mathfrak{p}}(n)$$. Math. Res. Lett. 26(3), 643–710 (2019)

4. Braverman, A., Gaitsgory, D.: Poincaré–Birkhoff–Witt theorem for quadratic algebras of Koszul type. J. Algebra 181(2), 315–328 (1996)

5. Brundan, J., Comes, J., Nash, D., Reynolds, A.: A basis theorem for the affine oriented Brauer category and its cyclotomic quotients. Quantum Topol. 8, 75–112 (2017)

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