BMS algebra from residual gauge invariance in light-cone gravity
Abstract We analyze the residual gauge freedom in gravity, in four dimensions, in the light-cone gauge, in a formulation where unphysical fields are integrated out. By checking the invariance of the light-cone Hamiltonian, we obtain a set of residual gauge transformations, which satisfy the BMS alge...
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oai:doaj.org-article:1557f5c5dc8e4238a1ec946b39b4ef0b2021-11-08T11:16:55ZBMS algebra from residual gauge invariance in light-cone gravity10.1007/JHEP11(2021)0081029-8479https://doaj.org/article/1557f5c5dc8e4238a1ec946b39b4ef0b2021-11-01T00:00:00Zhttps://doi.org/10.1007/JHEP11(2021)008https://doaj.org/toc/1029-8479Abstract We analyze the residual gauge freedom in gravity, in four dimensions, in the light-cone gauge, in a formulation where unphysical fields are integrated out. By checking the invariance of the light-cone Hamiltonian, we obtain a set of residual gauge transformations, which satisfy the BMS algebra realized on the two physical fields in the theory. Hence, the BMS algebra appears as a consequence of residual gauge invariance in the bulk and not just at the asymptotic boundary. We highlight the key features of the light-cone BMS algebra and discuss its connection with the quadratic form structure of the Hamiltonian.Sudarshan AnanthLars BrinkSucheta MajumdarSpringerOpenarticleClassical Theories of GravityGauge SymmetrySpace-Time SymmetriesNuclear and particle physics. Atomic energy. RadioactivityQC770-798ENJournal of High Energy Physics, Vol 2021, Iss 11, Pp 1-18 (2021) |
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Classical Theories of Gravity Gauge Symmetry Space-Time Symmetries Nuclear and particle physics. Atomic energy. Radioactivity QC770-798 |
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Classical Theories of Gravity Gauge Symmetry Space-Time Symmetries Nuclear and particle physics. Atomic energy. Radioactivity QC770-798 Sudarshan Ananth Lars Brink Sucheta Majumdar BMS algebra from residual gauge invariance in light-cone gravity |
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Abstract We analyze the residual gauge freedom in gravity, in four dimensions, in the light-cone gauge, in a formulation where unphysical fields are integrated out. By checking the invariance of the light-cone Hamiltonian, we obtain a set of residual gauge transformations, which satisfy the BMS algebra realized on the two physical fields in the theory. Hence, the BMS algebra appears as a consequence of residual gauge invariance in the bulk and not just at the asymptotic boundary. We highlight the key features of the light-cone BMS algebra and discuss its connection with the quadratic form structure of the Hamiltonian. |
| format |
article |
| author |
Sudarshan Ananth Lars Brink Sucheta Majumdar |
| author_facet |
Sudarshan Ananth Lars Brink Sucheta Majumdar |
| author_sort |
Sudarshan Ananth |
| title |
BMS algebra from residual gauge invariance in light-cone gravity |
| title_short |
BMS algebra from residual gauge invariance in light-cone gravity |
| title_full |
BMS algebra from residual gauge invariance in light-cone gravity |
| title_fullStr |
BMS algebra from residual gauge invariance in light-cone gravity |
| title_full_unstemmed |
BMS algebra from residual gauge invariance in light-cone gravity |
| title_sort |
bms algebra from residual gauge invariance in light-cone gravity |
| publisher |
SpringerOpen |
| publishDate |
2021 |
| url |
https://doaj.org/article/1557f5c5dc8e4238a1ec946b39b4ef0b |
| work_keys_str_mv |
AT sudarshanananth bmsalgebrafromresidualgaugeinvarianceinlightconegravity AT larsbrink bmsalgebrafromresidualgaugeinvarianceinlightconegravity AT suchetamajumdar bmsalgebrafromresidualgaugeinvarianceinlightconegravity |
| _version_ |
1718442209948205056 |