Semi-simple enlargement of the bms(3) algebra from a so(2,2) circle plus so(2,1) Chern-Simons theory

Concha, Patrick; Merino, Nelson; Rodriguez, Evelyn; Salgado-Rebolledo, Patricio; Valdivia, Omar

Abstract

In this work we present a BMS-like ansatz for a Chern-Simons theory based on the semi-simple enlargement of the Poincare symmetry, also known as AdS-Lorentz algebra. We start by showing that this ansatz is general enough to contain all the relevant stationary solutions of this theory and provides with suitable boundary conditions for the corresponding gauge connection. We find an explicit realization of the asymptotic symmetry at null infinity, which defines a semi-simple enlargement of the bms3 algebra and turns out to be isomorphic to three copies of the Virasoro algebra. The flat limit of the theory is discussed at the level of the action, field equations, solutions and asymptotic symmetry.

Más información

Título según WOS: Semi-simple enlargement of the bms(3) algebra from a so(2,2) circle plus so(2,1) Chern-Simons theory
Título de la Revista: JOURNAL OF HIGH ENERGY PHYSICS
Número: 2
Editorial: Springer
Fecha de publicación: 2019
DOI:

10.1007/JHEP02(2019)002

Notas: ISI