Braided Tensor Categories Related to $${\mathcal {B}}_{p}$$ Vertex Algebras

Author:

Auger Jean,Creutzig Thomas,Kanade Shashank,Rupert Matthew

Funder

Natural Sciences and Engineering Research Council of Canada

Start-up Grant, University of Denver

Publisher

Springer Science and Business Media LLC

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Reference97 articles.

1. Adamović, D.: Classification of irreducible modules of certain subalgebras of free boson vertex algebra. J. Algebra 270, 115–132 (2003)

2. Adamović, D.: A construction of admissible $$A_1^{(1)}$$-modules of level-4/3. J. Pure Appl. Algebra 196(2–3), 119–134 (2005)

3. Arakawa, T.: Introduction to W-algebras and their representation theory. In: Callegaro, F., Carnovale, G., Caselli, F., De Concini, C., De Sole, A. (eds.) Perspectives in Lie Theory. Springer INdAM Series, vol. 19. Springer, Berlin (2017)

4. Adamović, D., Creutzig, T., Genra, N., Yang, J.: The vertex algebras $${\cal{R}}^{(p)}$$ and $${\cal{V}}^{(p)}$$. arXiv:2001.08048

5. Auger, J., Creutzig, T., Ridout, D.: Modularity of logarithmic parafermion vertex algebras. Lett. Math. Phys. 108(12), 2543 (2018)

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