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19992026
most citedLogarithmic Conformal Field Theory: Beyond an Introduction

128 citations · 1.6k across the 53 of their papers we have counts for

collaborators

56 papers

math.QA2026

Bosonic Ghost Correlators: A Case Study

Xueting Li, Damodar Rajbhandari, David Ridout

There has been a lot of recent work addressing the representation theory that underlies logarithmic conformal field theories. A full understanding of these models will however also…

math.QA2026

Reduction and inverse-reduction functors I: standard -modules

Justine Fasquel, Ethan Fursman, David Ridout

Quantum hamiltonian reduction is a fundamental tool of conformal field theory and vertex algebra representation theory. It has traditionally been applied to study highest-weight mo…

math.QA2025

The principal W-algebra of

Zachary Fehily, Christopher Raymond, David Ridout

We study the structure and representation theory of the principal W-algebra of . The defining…

math.QA2024

Modularity of admissible-level minimal models with denominator

Justine Fasquel, Christopher Raymond, David Ridout

We use the newly developed technique of inverse quantum hamiltonian reduction to investigate the representation theory of the simple affine vertex algebra $\mathsf{A}_{2}(\mathsf{u…

math.QA2023

Weight module classifications for Bershadsky--Polyakov algebras

Drazen Adamovic, Kazuya Kawasetsu, David Ridout

The Bershadsky--Polyakov algebras are the subregular quantum hamiltonian reductions of the affine vertex operator algebras associated with . In arXiv:2007.00396 [m…

math.RT2021

A Kazhdan-Lusztig correspondence for

Thomas Creutzig, David Ridout, Matthew Rupert

The abelian and monoidal structure of the category of smooth weight modules over a non-integrable affine vertex algebra of rank greater than one is an interesting, difficult and es…