On a Categorical Boson–Fermion Correspondence

Author:

Cautis Sabin,Sussan Joshua

Publisher

Springer Science and Business Media LLC

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Reference20 articles.

1. Anguelova, I.: Boson–Fermion correspondence of type B and twisted vertex algebras. In: Proceedings of the 9-th International Workshop “Lie Theory and Its Applications in Physics” (LT-9), Varna, Bulgaria. Springer Proceedings in Mathematics and Statistics. Springer, Heidelberg (2013)

2. Brundan J., Kleshchev A.: Hecke–Clifford superalgebras, crystals of type $${a_{2l}^{(2)}}$$ a 2 l ( 2 ) and the modular branching rules for $${\widehat{s}_n}$$ s ^ n . Represent. Theory 5, 317–403 (2001)

3. Cautis, S., Licata, A.: Heisenberg categorification and Hilbert schemes. Duke Math. J. 161, 2469–2547 (2012). arXiv:1009.5147

4. Cautis, S., Licata, A.: Vertex operators and 2-representations of quantum affine algebras. arXiv:1112.6189

5. Cautis, S., Licata, A., Sussan, J.: Braid group actions via categorified Heisenberg complexes. Compos. Math. 150, 105–142 (2014). arXiv:1207.5245

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