Article (Scientific journals)
Renormalization of spin-one asymptotic charges in AdS_D
Campoleoni, Andrea; Delfante, Arnaud; Francia, Dario et al.
2023In Journal of High Energy Physics, 2023 (12), p. 061
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Keywords :
Field Theories in Higher Dimensions; Gauge Symmetry; Global Symmetries
Abstract :
[en] We study the renormalized action and the renormalized presymplectic potential for Maxwell fields on Anti de Sitter backgrounds of any dimensions. We then use these results to explicitly derive finite boundary charges for angle-dependent asymptotic symmetries. We consider both Poincaré and Bondi coordinates, the former allowing us to control the systematics for arbitrary D, the latter being better suited for a smooth flat limit.
Research center :
AGIF - Algèbre, Géométrie et Interactions fondamentales
Disciplines :
Physics
Author, co-author :
Campoleoni, Andrea  ;  Université de Mons - UMONS > Faculté des Science > Service de Physique de l'Univers, Champs et Gravitation
Delfante, Arnaud  ;  Université de Mons - UMONS > Faculté des Science > Service de Physique de l'Univers, Champs et Gravitation
Francia, Dario;  Università Roma Tre [IT] ; INFN Roma Tre [IT]
Heissenberg, Carlo;  Department of Physics and Astronomy, Uppsala University, Uppsala, Sweden ; Stockholm University and KTH Royal Institute of Technology, Nordita, Stockholm, Sweden
Language :
English
Title :
Renormalization of spin-one asymptotic charges in AdS_D
Publication date :
12 December 2023
Journal title :
Journal of High Energy Physics
ISSN :
1126-6708
eISSN :
1029-8479
Publisher :
Springer, Heidelberg, Germany
Volume :
2023
Issue :
12
Pages :
061
Peer reviewed :
Peer Reviewed verified by ORBi
Research unit :
S827 - Physique de l'Univers, Champs et Gravitation
Research institute :
R150 - Institut de Recherche sur les Systèmes Complexes
Name of the research project :
4907 - MIS-Campoleoni - HighSpinSymm - Fédération Wallonie Bruxelles
Funders :
F.R.S.-FNRS - Fonds de la Recherche Scientifique
KAW - Knut and Alice Wallenberg Foundation
Nordforsk
UKRI - UK Research and Innovation
Funding number :
FC.41161; F.4503.20; T.0022.19; KAW 2018.0116; EP/X037312/1
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