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We obtain a classification of stationary, $I^+$--regular, non-degenerate and analytic electro-vacuum space-times in terms of Weinstein solutions.
F. Raymond
1968
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1969
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1972
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1972
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1972
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by same author, “Black hole equilibrium states”, Black Holes (C. de Witt et B. de Witt, éds.), Gordon & Breach, New York, London, Paris, 1973, Proceedings of the Les Houches Summer School
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by same author, “Black Hole uniqueness Theorems”, General relativity and gravitation (Stockholm, 1986), 130–157, Cambridge Univ. Press, Cambridge, (1987), arXiv:hep-th/0101012
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D. Sudarsky
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1994
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by same author, “On the topology of stationary black holes”, Class. Quantum Grav
1994
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G. Weinstein
1994
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G. Galloway
1995
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by same author, “On the Dirichlet problem for harmonic maps with prescribed singularities.”, Duke Math. J
1995
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by same author, “Uniqueness of black holes revisited”, Helv. Phys. Acta
1996
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by same author, “A “finite infinity” version of the FSW topological censorship”, Class. Quantum Grav
by same author, “Towards a classification of static electrovacuum spacetimes containing an asymptotically flat spacelike hypersurface with compact interior”, Class. Quantum Grav
1999
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P. Chruściel, E. Delay, G. Galloway
2001
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P. Chruściel, H. Reall
2006
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2007
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2007
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P. Chruściel
2007
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1996
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M. Heusler
1996
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by same author, “ N N -black hole stationary and axially symmetric solutions of the Einstein/Maxwell equations”, Commun. Part. Diff. Eqs
1996
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by same author, “Harmonic maps with prescribed singularities into Hadamard manifolds”, Math. Res. Lett
1996
Cited alongside, same era.
by same author, “Has the black hole equilibrium problem been solved?”, The Eighth Marcel Grossmann Meeting, Part A, B (Jerusalem, 1997), 136–155, World Sci. Publ., River Edge, NJ, (1999), arXiv:gr-qc/9712038
1999
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2008
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2009
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2009
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A.J. Amsel , G.T. Horowitz , D. Marolf
2009
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2009
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