activity
20162020
most citedAssembling integrable sigma-models as affine Gaudin models

46 citations · 77 across the 2 of their papers we have counts for

collaborators

16 papers

hep-th2020

Integrable -Models, 4d Chern-Simons Theory and Affine Gaudin Models. I. Lagrangian Aspects

Sylvain Lacroix, Benoit Vicedo

We construct the actions of a very broad family of 2d integrable -models. Our starting point is a universal 2d action obtained in [arXiv:2008.01829] using the framework of Coste…

hep-th202031 cited

Yang-Baxter deformations of the Principal Chiral Model plus Wess-Zumino term

B. Hoare, S. Lacroix

A large class of integrable deformations of the Principal Chiral Model, known as the Yang-Baxter deformations, are governed by skew-symmetric R-matrices solving the (modified) clas…

hep-th2020

RG flows of integrable -models and the twist function

François Delduc, Sylvain Lacroix, Konstantinos Sfetsos +1

In the study of integrable non-linear -models which are assemblies and/or deformations of principal chiral models and/or WZW models, a rational function called the twist functio…

hep-th2020

New integrable coset sigma models

Gleb Arutyunov, Cristian Bassi, Sylvain Lacroix

By using the general framework of affine Gaudin models, we construct a new class of integrable sigma models. They are defined on a coset of the direct product of copies of a Li…

hep-th2020

From Gaudin Integrable Models to -dimensional Multipoint Conformal Blocks

Ilija Buric, Sylvain Lacroix, Jeremy A. Mann +2

In this work we initiate an integrability-based approach to multipoint conformal blocks for higher dimensional conformal field theories. Our main observation is that conformal bloc…

hep-th2019

Integrable deformations of coupled sigma-models

Cristian Bassi, Sylvain Lacroix

We construct integrability-preserving deformations of the integrable -model coupling together copies of the Principal Chiral Model. These deformed theories are obtained usin…