This is the first part in a series of papers in which we introduce and develop a natural,
general tensor category theory for suitable module categories for a vertex (operator) …

We generalize the tensor product theory for modules for a vertex operator algebra previously
developed in a series of papers by the first two authors to suitable module categories for …

We describe a logarithmic tensor product theory for certain module categories for a"
conformal vertex algebra". In this theory, which is a natural, although intricate, generalization …

This is the eighth part in a series of papers in which we introduce and develop a natural,
general tensor category theory for suitable module categories for a vertex (operator) …

This is the third part in a series of papers developing a tensor product theory for modules for
a vertex operator algebra. The goal of this theory is to construct a “vertex tensor category” …

In this paper, we present a theory of tensor products of classes of modules for a vertex
operator algebra. We focus on motivating and explaining new structures and results in this …

This is the first part in a series of papers developing a tensor product theory for modules for a
vertex operator algebra. The goal of this theory is to construct a “vertex tensor category” …

Let V be a simple vertex operator algebra satisfying the following conditions:(i) V (n)= 0 for
n< 0,, and the contragredient module V'is isomorphic to V as a V-module;(ii) every weak V …

This is the second part in a series of papers presenting a theory of tensor products for
module categories for a vertex operator algebra. In Part I, the notions of P (z)-and Q (z) …

Huang, Lepowsky and Zhang have developed a module theory for vertex operator algebras
that endows suitably chosen module categories with the structure of braided monoidal …