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Charge and Antipodal Matching across Spatial Infinity

by Federico Capone, Kevin Nguyen, Enrico Parisini

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Submission summary

Authors (as registered SciPost users): Federico Capone · Kevin Nguyen · Enrico Parisini
Submission information
Preprint Link: https://arxiv.org/abs/2204.06571v3  (pdf)
Date accepted: 2022-10-31
Date submitted: 2022-08-01 11:29
Submitted by: Nguyen, Kevin
Submitted to: SciPost Physics
Ontological classification
Academic field: Physics
Specialties:
  • Gravitation, Cosmology and Astroparticle Physics
  • High-Energy Physics - Theory
  • Mathematical Physics
Approach: Theoretical

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 $\mathscr{I}$ and Beig-Schmidt data at spatial infinity $i^0$ in a context appropriate to the gravitational scattering problem and celestial holography. In addition, we explicitly match the various proposals of BMS charges at $\mathscr{I}$ found in the literature with the conserved charges at $i^0$.

Published as SciPost Phys. 14, 014 (2023)


Reports on this Submission

Report #2 by Anonymous (Referee 1) on 2022-8-30 (Invited Report)

Report

The authors improved their manuscript and added useful comments regarding the optional changes suggested in my previous report. I recommend this article for publication in its present form.

  • validity: -
  • significance: -
  • originality: -
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  • formatting: -
  • grammar: -

Report #1 by Anonymous (Referee 2) on 2022-8-19 (Invited Report)

Report

Yes, the acceptance criteria are met.

  • validity: -
  • significance: -
  • originality: -
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Comments

Anonymous on 2022-08-19  [id 2741]

The paper is a good contribution to the literature. I recommend it for publication in the present form.

Anonymous on 2022-08-19  [id 2740]

The paper is a good contribution to the literature. I recommend it for publication in the present form.

Anonymous on 2022-08-18  [id 2738]

The paper is a good contribution to the literature. I recommend it for publication in the present form.