Charge and antipodal matching across spatial infinity
Charge and antipodal matching across spatial infinity
We derive the antipodal matching relations used to demonstrate the equivalence between soft graviton theorems and BMS charge conservation across spatial infinity. To this end we provide a precise map between Bondi data at null infinity I and Beig-Schmidt data at spatial infinity i0 in a context appropriate to the gravitational scattering problem and celestial holography. In addition, we explicitly match the various proposals of BMS charges at I found in the literature with the conserved charges at i0.
hep-th, gr-qc
Capone, Federico
3b96f1b5-79b9-4acd-8bd0-2a84116ec944
Nguyen, Kevin
334ef1a6-9d83-4713-a603-d567cf627c21
Parisini, Enrico
b1e0f8e0-9464-4ff5-bbc5-d37eeebf4a2d
13 April 2022
Capone, Federico
3b96f1b5-79b9-4acd-8bd0-2a84116ec944
Nguyen, Kevin
334ef1a6-9d83-4713-a603-d567cf627c21
Parisini, Enrico
b1e0f8e0-9464-4ff5-bbc5-d37eeebf4a2d
Capone, Federico, Nguyen, Kevin and Parisini, Enrico
(2022)
Charge and antipodal matching across spatial infinity
39pp.
(doi:10.48550/arXiv.2204.06571).
Record type:
Monograph
(Working Paper)
Abstract
We derive the antipodal matching relations used to demonstrate the equivalence between soft graviton theorems and BMS charge conservation across spatial infinity. To this end we provide a precise map between Bondi data at null infinity I and Beig-Schmidt data at spatial infinity i0 in a context appropriate to the gravitational scattering problem and celestial holography. In addition, we explicitly match the various proposals of BMS charges at I found in the literature with the conserved charges at i0.
Text
2204.06571v3
- Author's Original
More information
Published date: 13 April 2022
Additional Information:
26 pages + appendices. v2: added references. v3: added references and comments
Keywords:
hep-th, gr-qc
Identifiers
Local EPrints ID: 471752
URI: http://eprints.soton.ac.uk/id/eprint/471752
PURE UUID: 6206da37-9eb6-4ef0-84a3-b928df1493f9
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Date deposited: 17 Nov 2022 17:44
Last modified: 17 Mar 2024 03:57
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Contributors
Author:
Kevin Nguyen
Author:
Enrico Parisini
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