Lattice subalgebras of strongly regular vertex operator algebras

Abstract

We prove a sharpened version of a conjecture of Dong-Mason about lattice subalgebras of a strongly regular vertex operator algebra $V$, and give some applications. These include the existence of a canonical conformal subVOA $W\otimes G\otimes Z\subseteq V$, and a generalization of the theory of minimal models.

Cited by in corpus (1)

• C-Graded Vertex Algebras and Conformal Flow