A generalization of intertwining operators for vertex operator algebras
Kenichiro Tanabe

TL;DR
This paper extends the concept of intertwining operators to N-graded weak modules over vertex operator algebras and explores their properties, including a formula relating their dimensions to Zhu algebra modules.
Contribution
It introduces a generalized framework for intertwining operators in the context of N-graded weak modules and derives a dimension formula under certain conditions.
Findings
Derived a formula for the dimensions of intertwining operators
Extended the notion of intertwining operators to N-graded weak modules
Analyzed properties of these generalized operators
Abstract
We generalize the notion of an intertwining operator to N-graded weak modules over a vertex operator algebra and study their properties. We show a formula for the dimensions of these intertwining operators in terms of modules over the Zhu algebras under some conditions on N-graded weak modules.
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