Proving the Landau-Ginzburg/Conformal Field Theory Correspondence

Modularity of Admissible-Level sl3 Minimal Models with Denominator 2

J Fasquel, C Raymond, D Ridout

2025-11-01

We use the newly developed technique of inverse quantum hamiltonian reduction to investigate the representation theory of the simp..

B-type D-branes in hybrid models

J Knapp, R Pryor

2024-12-01

A hybrid model is a fibration of a Landau-Ginzburg orbifold over a geometric base. We study B-type D-branes in hybrid models. Impo..

Weight module classifications for Bershadsky-Polyakov algebras

D Adamović, K Kawasetsu, D Ridout

2024-12-01

The Bershadsky-Polyakov algebras are the subregular quantum Hamiltonian reductions of the affine vertex operator algebras associat..

Grade restriction and D-brane transport for a nonabelian GLSM of an elliptic curve

J Knapp

2024-11-30

In this paper, we discuss a simple model for D-brane transport in nonabelian GLSMs. The model is the elliptic curve version of a n..

A Kazhdan–Lusztig Correspondence for L-32(sl3)

T Creutzig, D Ridout, M Rupert

2023-05-01

The abelian and monoidal structure of the category of smooth weight modules over a non-integrable affine vertex algebra of rank gr..

On genus-0 invariants of Calabi-Yau hybrid models

D Erkinger, J Knapp

2023-05-01

We compute genus zero correlators of hybrid phases of Calabi-Yau gauged linear sigma models (GLSMs), i.e. of phases that are Landa..

Admissible-level sl3 minimal models

K Kawasetsu, D Ridout, S Wood

2022-09-20

The first part of this work uses the algorithm recently detailed in Kawasetsu and Ridout (Commun Contemp Math 24:2150037, 2022. ar..

Modularity of Bershadsky–Polyakov minimal models

Z Fehily, D Ridout

2022-06-01

The Bershadsky–Polyakov algebras are the original examples of nonregular W-algebras, obtained from the affine vertex operator alge..