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- W3216425680 abstract "We consider vacuum metrics admitting conformal compactification which is smooth up to the scri $mathscr{I^+}$. We write metric in the Bondi-Sachs form and expand it into power series in the inverse affine distance $1/r$. Like in the case of the luminosity distance, given the news tensor and initial data for a part of metric the Einstein equations define coefficients of the series in a recursive way. This is also true in the stationary case however now the news tensor vanishes and the role of initial data is taken by multipole moments. We find an approximate form of metric and show that for nonvanishing mass it tends to the Kerr metric as it is the case at spacelike inifinity." @default.
- W3216425680 created "2021-12-06" @default.
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- W3216425680 date "2021-11-28" @default.
- W3216425680 modified "2023-09-27" @default.
- W3216425680 title "The Einstein equations and multipole moments at null infinity." @default.
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