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Corvino-Schoen theorem and supertranslations at spatial infinity
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Corvino-Schoen theorem and supertranslations at spatial infinity
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It is shown how the gluing theorem due to Corvino and Shoen can be naturally extended to accommodate supertranslations at spatial infinity. Logarithmic supertranslations play an intersting role in the construction.
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Cited by 1 Pith paper
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Supertranslations in the bulk of spacetime
Supertranslations can be defined in the bulk as changes of null hypersurfaces, extending boundary symmetries into the interior and producing a curvature-dependent memory effect in Schwarzschild.
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