Classification of screening systems for lattice vertex operator algebras
Author:
Funder
Simons Foundation
Publisher
Springer Science and Business Media LLC
Subject
Mathematical Physics,Statistical and Nonlinear Physics
Link
http://link.springer.com/content/pdf/10.1007/s11005-019-01161-3.pdf
Reference61 articles.
1. Abe, T.: A $${\mathbb{Z}}_2$$ Z 2 -orbifold model of the symplectic fermionic vertex operator superalgebra. Math. Z. 255, 755–792 (2007)
2. Adamović, D., Milas, A.: $$C_2$$ C 2 -Cofinite $${\cal{W}}$$ W -algebras and their logarithmic representations. In: Conformal Field Theories, and Tensor Categories. Mathematical Lectures from Peking University, Springer, Heidelberg pp. 249–270 (2014)
3. Adamović, D., Milas, A.: The doublet vertex operator algebra $${\cal{A}}(p)$$ A ( p ) and $${\cal{A}}_{2, p}$$ A 2 , p . In: Recent Developments in Algebraic and Combinatorial Aspects of Representation Theory, Contemporary Mathematics 602, American Mathematical Society, Providence, RI pp. 23–38 (2013)
4. Adamović, D.: Classification of irreducible modules of certain subalgebras of free boson vertex algebra. J. Algebra 270, 115–132 (2003)
5. Adamović, D., Milas, A.: Logarithmic intertwining operators and $${\cal{W}}(2,2p-1)$$ W ( 2 , 2 p - 1 ) -algebras. J. Math. Phys. 48, 073503 (2007)
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