On the algebraic type of space-times possessing a nonsingular Killing horizon

Details On the algebraic type of space-times possessing a nonsingular Killing horizon On the algebraic type of space-times possessing a nonsingular Killing horizon

May 1978

adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1978gregr...9..399v&link_type=abstract

General Relativity and Gravitation, Volume 9, Issue 5, pp.399-407

Physics

Scientific paper

The characteristic initial-value problem is discussed for the Einstein and Einstein-Maxwell equations when initial data are specified on two branches of a bifurcate Killing horizon. In the latter case it is assumed that the principal null directions of the Maxwell tensor coincide with those of a Killing bivector. A theorem specifying necessary and sufficient conditions for such space-times to be Petrov typeD is derived and consequences of this with respect to Israel's theorem and Robinson's theorem are discussed.

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