activity
20132020
most citedOn negative mass

22 citations · 97 across the 9 of their papers we have counts for

collaborators

9 papers

math-ph2020★ 7 cited

Topological defects in periodic RSOS models and anyonic chains

J. Belletête, A. M. Gainutdinov, J. L. Jacobsen +2

We provide a lattice regularization of all topological defects in minimal models CFTs using RSOS and anyonic spin chains. For defects of type , we connect our result with th…

hep-th2018

Topological defects in lattice models and affine Temperley-Lieb algebra

J. Belletête, A. M. Gainutdinov, J. L. Jacobsen +2

This paper is the first in a series where we attempt to define defects in critical lattice models that give rise to conformal field theory topological defects in the continuum limi…

math-ph2018★ 14 cited

On the computation of fusion over the affine Temperley-Lieb algebra

Jonathan Belletête, Yvan Saint-Aubin

Fusion product originates in the algebraisation of the operator product expansion in conformal field theory. Read and Saleur (2007) introduced an analogue of fusion for modules ove…

math-ph2018★ 1 cited

Fusion and monodromy in the Temperley-Lieb category

Jonathan Belletête, Yvan Saint-Aubin

Graham and Lehrer (1998) introduced a Temperley-Lieb category whose objects are the non-negative integers and the morphisms in are the…

hep-th2017★ 15 cited

On the correspondence between boundary and bulk lattice models and (logarithmic) conformal field theories

Jonathan Belletête, Azat M. Gainutdinov, Jesper L. Jacobsen +2

The relationship between bulk and boundary properties is one of the founding features of (Rational) Conformal Field Theory. Our goal in this paper is to explore the possibility of…

math-ph2016★ 15 cited

Restriction and induction of indecomposable modules over the Temperley-Lieb algebras

Jonathan Belletête, David Ridout, Yvan Saint-Aubin

Both the original Temperley-Lieb algebras and their dilute counterparts form families of filtered algebras: $\mathsf{TL}_{n}\subset \mathsf{TL}…

math-ph2015★ 7 cited

Fusion rules for the Temperley-Lieb algebra and its dilute generalisation

Jonathan Belletête

The Temperley-Lieb (TL) family of algebras is well known for its role in building integrable lattice models. Even though a proof is still missing, it is agreed that these models sh…

math-ph2013★ 16 cited

The principal indecomposable modules of the dilute Temperley-Lieb algebra

Jonathan Belletête, Yvan Saint-Aubin

The Temperley-Lieb algebra \tln(β) can be defined as the set of rectangular diagrams with n points on each of their vertical sides, with all points joined pairwise by non-intersect…

gr-qc2013★ 22 cited

On negative mass

Jonathan Belletête, M. B. Paranjape

The Schwarzschild solution to the matter free, spherically symmetric Einstein equations has one free parameter, the mass. But the mass can be of any sign. What is the meaning of th…