Asymptotic symmetries and charges at null infinity: from low to high spins
Weinberg’s celebrated factorisation theorem holds for soft quanta of arbitrary integer spin. The same result, for spin one and two, has been rederived assuming that the infinite-dimensional asymptotic symmetry group of Maxwell’s equations and of asymptotically flat spaces leave the S-matrix invarian...
Main Authors: | , , |
---|---|
Format: | Article |
Language: | English |
Published: |
EDP Sciences
2018-01-01
|
Series: | EPJ Web of Conferences |
Online Access: | https://doi.org/10.1051/epjconf/201819106011 |
id |
doaj-6f71ac69b7684ac8a3b71b66f44cc65f |
---|---|
record_format |
Article |
spelling |
doaj-6f71ac69b7684ac8a3b71b66f44cc65f2021-08-02T08:13:11ZengEDP SciencesEPJ Web of Conferences2100-014X2018-01-011910601110.1051/epjconf/201819106011epjconf_quarks2018_06011Asymptotic symmetries and charges at null infinity: from low to high spinsCampoleoni AndreaFrancia DarioHeissenberg CarloWeinberg’s celebrated factorisation theorem holds for soft quanta of arbitrary integer spin. The same result, for spin one and two, has been rederived assuming that the infinite-dimensional asymptotic symmetry group of Maxwell’s equations and of asymptotically flat spaces leave the S-matrix invariant. For higher spins, on the other hand, no such infinite-dimensional asymptotic symmetries were known and, correspondingly, no a priori derivation of Weinberg’s theorem could be conjectured. In this contribution we review the identification of higher-spin supertranslations and superrotations in D = 4 as well as their connection to Weinberg’s result. While the procedure we follow can be shown to be consistent in any D, no infinite-dimensional enhancement of the asymptotic symmetry group emerges from it in D > 4, thus leaving a number of questions unanswered.https://doi.org/10.1051/epjconf/201819106011 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Campoleoni Andrea Francia Dario Heissenberg Carlo |
spellingShingle |
Campoleoni Andrea Francia Dario Heissenberg Carlo Asymptotic symmetries and charges at null infinity: from low to high spins EPJ Web of Conferences |
author_facet |
Campoleoni Andrea Francia Dario Heissenberg Carlo |
author_sort |
Campoleoni Andrea |
title |
Asymptotic symmetries and charges at null infinity: from low to high spins |
title_short |
Asymptotic symmetries and charges at null infinity: from low to high spins |
title_full |
Asymptotic symmetries and charges at null infinity: from low to high spins |
title_fullStr |
Asymptotic symmetries and charges at null infinity: from low to high spins |
title_full_unstemmed |
Asymptotic symmetries and charges at null infinity: from low to high spins |
title_sort |
asymptotic symmetries and charges at null infinity: from low to high spins |
publisher |
EDP Sciences |
series |
EPJ Web of Conferences |
issn |
2100-014X |
publishDate |
2018-01-01 |
description |
Weinberg’s celebrated factorisation theorem holds for soft quanta of arbitrary integer spin. The same result, for spin one and two, has been rederived assuming that the infinite-dimensional asymptotic symmetry group of Maxwell’s equations and of asymptotically flat spaces leave the S-matrix invariant. For higher spins, on the other hand, no such infinite-dimensional asymptotic symmetries were known and, correspondingly, no a priori derivation of Weinberg’s theorem could be conjectured. In this contribution we review the identification of higher-spin supertranslations and superrotations in D = 4 as well as their connection to Weinberg’s result. While the procedure we follow can be shown to be consistent in any D, no infinite-dimensional enhancement of the asymptotic symmetry group emerges from it in D > 4, thus leaving a number of questions unanswered. |
url |
https://doi.org/10.1051/epjconf/201819106011 |
work_keys_str_mv |
AT campoleoniandrea asymptoticsymmetriesandchargesatnullinfinityfromlowtohighspins AT franciadario asymptoticsymmetriesandchargesatnullinfinityfromlowtohighspins AT heissenbergcarlo asymptoticsymmetriesandchargesatnullinfinityfromlowtohighspins |
_version_ |
1721238603944689664 |