17 citations · 32 across the 6 of their papers we have counts for
6 papers
Unitary vertex algebras and Wightman conformal field theories
Christopher Raymond, Yoh Tanimoto, James E. Tener
We prove an equivalence between the following notions: (i) unitary Möbius vertex algebras, and (ii) Wightman conformal field theories on the circle (with finite-dimensional conform…
Asymmetric Galilean conformal algebras
Eric Ragoucy, Jorgen Rasmussen, Christopher Raymond
The usual Galilean contraction procedure for generating new conformal symmetry algebras takes as input a number of symmetry algebras which are equivalent up to central charge. We d…
Staggered modules of superconformal minimal models
Christopher Raymond, David Ridout, Jorgen Rasmussen
We investigate a class of reducible yet indecomposable modules over the superconformal algebras. These so-called staggered modules exhibit a non-diagonalisable action of the…
Multi-graded Galilean conformal algebras
Eric Ragoucy, Jorgen Rasmussen, Christopher Raymond
Galilean conformal algebras can be constructed by contracting a finite number of conformal algebras, and enjoy truncated -graded structures. Here, we present a generali…
Higher-order Galilean contractions
Jorgen Rasmussen, Christopher Raymond
A Galilean contraction is a way to construct Galilean conformal algebras from a pair of infinite-dimensional conformal algebras, or equivalently, a method for contracting tensor pr…
Galilean contractions of -algebras
Jorgen Rasmussen, Christopher Raymond
Infinite-dimensional Galilean conformal algebras can be constructed by contracting pairs of symmetry algebras in conformal field theory, such as -algebras. Known examples includ…