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- W1991736303 abstract "Generalizing Riemannian theorems of Anderson–Herzlich and Biquard, we show that two (n+1)-dimensional stationary vacuum space-times (possibly with cosmological constant Λ∈R) that coincide up to order one along a timelike hypersurface T are isometric in a neighbourhood of T. We further prove that KIDS of ∂M extend to Killing vectors near ∂M. In the AdS type setting, we show unique continuation near conformal infinity if the metrics have the same conformal infinity and the same undetermined term. Extension near ∂M of conformal Killing vectors of conformal infinity which leave the undetermined Fefferman–Graham term invariant is also established." @default.
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- W1991736303 date "2011-08-01" @default.
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- W1991736303 title "Unique continuation and extensions of Killing vectors at boundaries for stationary vacuum space-times" @default.
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- W1991736303 doi "https://doi.org/10.1016/j.geomphys.2011.02.011" @default.
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