A Generalized Vertex Operator Algebra for Heisenberg Intertwiners
Quantum Algebra
2012-11-08 v2 High Energy Physics - Theory
Abstract
We consider the extension of the Heisenberg vertex operator algebra by all its irreducible modules. We give an elementary construction for the intertwining vertex operators and show that they satisfy a complex parametrized generalized vertex operator algebra. We illustrate some of our results with the example of integral lattice vertex operator superalgebras.
Cite
@article{arxiv.1106.6149,
title = {A Generalized Vertex Operator Algebra for Heisenberg Intertwiners},
author = {Michael P. Tuite and Alexander Zuevsky},
journal= {arXiv preprint arXiv:1106.6149},
year = {2012}
}
Comments
22 pages, minor corrections made, to appear in the Journal of Pure and Applied Algebra