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• W2222132312 startingPage "2465" @default.
• W2222132312 abstract "By using the lattice VOA $V_{sqrt{2}A_n}$, we construct a class of vertex operator algebras ${M^{(n)}|, n=2,3,4, dots}$ as coset subalgebras. We show that the VOA $M=M^{(n)}$ is generated by its weight $2$ subspace and the symmetric group $S_{n+1}$, which is isomorphic to the Weyl group $W(A_n)$ of the root system of type $A_n$, acts faithfully on $M$. Moreover, some irreducible modules of $M$ are constructed using the coset construction." @default.
• W2222132312 created "2016-06-24" @default.
• W2222132312 creator A5065631742 @default.
• W2222132312 creator A5067917409 @default.
• W2222132312 date "2008-01-12" @default.
• W2222132312 modified "2023-09-23" @default.
• W2222132312 title "ON A CLASS OF VERTEX OPERATOR ALGEBRAS HAVING A FAITHFUL Sn+1-ACTION" @default.
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• W2222132312 doi "https://doi.org/10.11650/tjm.12.2008.723" @default.
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