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We derive the antipodal matching relations used to demonstrate the equivalence between soft graviton theorems and BMS charge conservation across spatial infinity.
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A. Ashtekar, The bms group, conservation laws and soft gravitons , 2016
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M. Campiglia and A. Laddha, Sub-subleading soft gravitons and large diffeomorphisms , JHEP 01
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C. Troessaert, The BMS4 algebra at spatial infinity , Class. Quant. Grav. 35
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D. Christodoulou, The Global Initial Value Problem in General Relativity , in The Ninth Marcel Grossmann Meeting , V.G. Gurzadyan, R.T. Jantzen and R. Ruffini, eds., pp. 44–54, Dec., 2002, DOI
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G. Compère, A. Fiorucci and R. Ruzziconi, The Λ \Lambda -BMS 4 charge algebra , JHEP 10
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R.B. Mann and D. Marolf, Holographic renormalization of asymptotically flat spacetimes , Class.Quant.Grav. 23
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R.B. Mann, D. Marolf and A. Virmani, Covariant Counterterms and Conserved Charges in Asymptotically Flat Spacetimes , Class. Quant. Grav. 23
2006
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2010
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M. Henneaux and C. Troessaert, BMS group at spatial infinity: the hamiltonian (ADM) approach , Journal of High Energy Physics 2018
2018
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2018
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2018
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H. Friedrich, Peeling or not peeling—is that the question? , Class. Quant. Grav. 35
2018
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H. Godazgar, M. Godazgar and C.N. Pope, New dual gravitational charges , Phys. Rev. D 99
2019
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2019
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2020
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S. Pasterski, Lectures on celestial amplitudes , Eur. Phys. J. C 81
2021
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2021
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L. Donnay and R. Ruzziconi, BMS flux algebra in celestial holography , JHEP 11
2021
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2021
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2021
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K. Nguyen, Schwarzian transformations at null infinity , PoS CORFU2021
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