3 papers
math.QA2026
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.QA2025
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-ph2025
Non-unitary Wightman CFTs and non-unitary vertex algebras
Sebastiano Carpi, Christopher Raymond, Yoh Tanimoto +1
We give an equivalence of categories between: (i) Möbius vertex algebras which are equipped with a choice of generating family of quasiprimary vectors, and (ii) (not-necessarily-u…