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• W1970662820 endingPage "281" @default.
• W1970662820 startingPage "265" @default.
• W1970662820 abstract "Kruskal's transformation of the Schwarzschild metric is generalized to apply to the stationary, axially symmetric vacuum solution of Kerr, and is used to construct a maximal analytic extension of the latter. In the low angular momentum case, a2 &lt; m2, this extension consists of an infinite sequence Einstein-Rosen bridges joined in time by successive pairs of horizons. The number of distinct asymptotically flat sheets in the extended space can be reduced to four by making suitable identifications. Several properties of the Kerr metric, including the behavior of geodesics lying in the equatorial plane, are examined in some detail. Completeness is demonstrated explicitly for a special class of geodesics, and inferred for all those that do not strike the ring singularity." @default.
• W1970662820 created "2016-06-24" @default.
• W1970662820 creator A5048915888 @default.
• W1970662820 creator A5088593774 @default.
• W1970662820 date "1967-02-01" @default.
• W1970662820 modified "2023-10-17" @default.
• W1970662820 title "Maximal Analytic Extension of the Kerr Metric" @default.
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• W1970662820 doi "https://doi.org/10.1063/1.1705193" @default.
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