David Ridout

collaborators

4 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 $V^{k} (sl_{2})$ -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.QA2026

The principal W-algebra of $psl_{2∣2}$

Zachary Fehily, Christopher Raymond, David Ridout

We study the structure and representation theory of the principal W-algebra $W_{pr}^{k}$ of $V^{k} (psl_{2∣2})$ . The defining…

math.QA2025

Modularity of admissible-level $sl_{3}$ minimal models with denominator $2$

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…

Bosonic Ghost Correlators: A Case Study

Reduction and inverse-reduction functors I: standard Vk(sl2​)-modules

The principal W-algebra of psl2∣2​

Modularity of admissible-level sl3​ minimal models with denominator 2

Reduction and inverse-reduction functors I: standard $V^{k} (sl_{2})$ -modules

The principal W-algebra of $psl_{2∣2}$

Modularity of admissible-level $sl_{3}$ minimal models with denominator $2$