23 citations · 23 across the 5 of their papers we have counts for
5 papers
Balanced root systems and a Schellekens-type list for holomorphic vertex operator algebras of central charge
Maneesha Ampagouni, Geoffrey Mason, Michael H. Mertens
We study a special class of holomorphic vertex operator algebras (VOAs) that we call \emph{balanced}.\ For a balanced, holomorphic VOA …
Vertex operator algebra bundles on modular curves and their associated modular forms
Daniel Barake, Owen Chuchman, Cameron Franc +2
This paper describes the vector bundle on the elliptic modular curve that is associated to a vertex operator algebra (VOA) or more generally a quasi-vertex operator algebra (QV…
Invitation to -adic vertex algebras
Cameron Franc, Geoffrey Mason
An overview of the authors' ideas about the process of completing a -adically normed space in the setting of vertex operator algebras. We focus in particular on the -adic Hei…
On -adic modularity in the -adic Heisenberg algebra
Cameron Franc, Geoffrey Mason
We establish existence theorems for the image of the normalized character map of the -adic Heisenberg algebra taking values in the algebra of Serre -adic modular forms $M…
Rational Vertex Operator Algebras and the Effective Central Charge
C. Dong, G. Mason
We establish that the Lie algebra of weight one states in a (strongly) rational vertex operator algebra is reductive, and that its Lie rank is bounded above by the effective centra…