Characterizations of the vertex operator algebras \(V_L^T\) and \(V_L^O\)
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Publication:2363433
DOI10.1007/S10468-016-9644-1zbMath1406.17040OpenAlexW2542243975MaRDI QIDQ2363433
Publication date: 19 July 2017
Published in: Algebras and Representation Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10468-016-9644-1
Cites Work
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- A characterization of vertex operator algebra \({L(\frac{1}{2},0)\otimes L(\frac{1}{2},0)}\)
- On free conformal and vertex algebras
- Classification of irreducible modules of certain subalgebras of free boson vertex algebra.
- Introduction to vertex operator algebras and their representations
- Fusion rings for degenerate minimal models.
- A characterization of the rational vertex operator algebra \(V_{\mathbb Z{\alpha}}^+\). II
- On the triplet vertex algebra \(\mathcal W(p)\)
- ADESubalgebras of the Triplet Vertex Algebra đ˛(p):E6,E7
- Logarithmic intertwining operators and W(2,2pâ1) algebras
- Modular invariance of characters of vertex operator algebras
- Fusion rules of Virasoro vertex operator algebras
- ADE SUBALGEBRAS OF THE TRIPLET VERTEX ALGEBRA $\mathcal{W}(p)$: A-SERIES
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