activity
20182022
most citedOn the Various Extensions of the BMS Group

13 citations · 20 across the 3 of their papers we have counts for

collaborators

12 papers

hep-th2022

Minkowski and (A)dS ground states in general 2d dilaton gravity

Daniel Grumiller, Martin Laihartinger, Romain Ruzziconi

We reorganize the derivative expansion of general (power-counting non-renormalizable) 2d dilaton gravity such that the mass function is integrable. As an example, we consider a thr…

gr-qc2021

Coadjoint representation of the BMS group on celestial Riemann surfaces

Glenn Barnich, Romain Ruzziconi

The coadjoint representation of the BMS group in four dimensions is constructed in a formulation that covers both the sphere and the punctured plane. The structure constants are wo…

hep-th2020

Conservation and Integrability in Lower-Dimensional Gravity

Romain Ruzziconi, Céline Zwikel

We address the questions of conservation and integrability of the charges in two and three-dimensional gravity theories at infinity. The analysis is performed in a framework that a…

hep-th2020

Weyl Charges in Asymptotically Locally AdS Spacetimes

Francesco Alessio, Glenn Barnich, Luca Ciambelli +2

We discuss an enhancement of the Brown-Henneaux boundary conditions in three-dimensional AdS General Relativity to encompass Weyl transformations of the boundary metric. The result…

hep-th202013 cited

On the Various Extensions of the BMS Group

Romain Ruzziconi

The Bondi-Metzner-Sachs-van der Burg (BMS) group is the asymptotic symmetry group of radiating asymptotically flat spacetimes. It has recently received renewed interest in the cont…

hep-th2020

Fefferman-Graham and Bondi Gauges in the Fluid/Gravity Correspondence

Luca Ciambelli, Charles Marteau, P. Marios Petropoulos +1

In three-dimensional gravity, we discuss the relation between the Fefferman--Graham gauge, the Bondi gauge and the Eddington--Finkelstein type of gauge, often referred to as the de…