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Autores principales: Fiorucci, Adrien, Matulich, Javier, Ruzziconi, Romain
Formato: Preprint
Publicado: 2024
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Acceso en línea:https://arxiv.org/abs/2404.02197
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author Fiorucci, Adrien
Matulich, Javier
Ruzziconi, Romain
author_facet Fiorucci, Adrien
Matulich, Javier
Ruzziconi, Romain
contents We propose a consistent set of boundary conditions for gravity in asymptotically flat spacetime at spacelike infinity, which yields an enhancement of the Bondi-Metzner Sachs group with smooth superrotations and new subleading symmetries. These boundary conditions are obtained by allowing fluctuations of the boundary structure which are responsible for divergences in the symplectic form, and a renormalization procedure is required to obtain finite canonical generators. The latter are then made integrable by incorporating boundary terms into the symplectic structure, which naturally derive from a linearized spin-two boundary field on a curved background with positive cosmological constant. Finally, we show that the canonical generators form a nonlinear algebra under the Poisson bracket and verify the consistency of this structure with the Jacobi identity.
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institution arXiv
publishDate 2024
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spellingShingle Superrotations at Spacelike Infinity
Fiorucci, Adrien
Matulich, Javier
Ruzziconi, Romain
High Energy Physics - Theory
We propose a consistent set of boundary conditions for gravity in asymptotically flat spacetime at spacelike infinity, which yields an enhancement of the Bondi-Metzner Sachs group with smooth superrotations and new subleading symmetries. These boundary conditions are obtained by allowing fluctuations of the boundary structure which are responsible for divergences in the symplectic form, and a renormalization procedure is required to obtain finite canonical generators. The latter are then made integrable by incorporating boundary terms into the symplectic structure, which naturally derive from a linearized spin-two boundary field on a curved background with positive cosmological constant. Finally, we show that the canonical generators form a nonlinear algebra under the Poisson bracket and verify the consistency of this structure with the Jacobi identity.
title Superrotations at Spacelike Infinity
topic High Energy Physics - Theory
url https://arxiv.org/abs/2404.02197