$(G,\chi_{\phi})$-equivariant $\phi$-coordinated quasi modules for nonlocal vertex algebras
Quantum Algebra
2020-12-07 v1
Abstract
In this paper, we study -equivariant -coordinated quasi modules for nonlocal vertex algebras. Among the main results, we establish several conceptual results, including a generalized commutator formula and a general construction of weak quantum vertex algebras and their -equivariant -coordinated quasi modules. As an application, we also construct (equivariant) -coordinated quasi modules for lattice vertex algebras by using Lepowsky's work on twisted vertex operators.
Keywords
Cite
@article{arxiv.2008.05982,
title = {$(G,\chi_{\phi})$-equivariant $\phi$-coordinated quasi modules for nonlocal vertex algebras},
author = {Naihuan Jing and Fei Kong and Haisheng Li and Shaobin Tan},
journal= {arXiv preprint arXiv:2008.05982},
year = {2020}
}