On the classification of stationary electro-vacuum black holes

Abstract

We obtain a classification of stationary, $I^{+}$--regular, non-degenerate and analytic electro-vacuum space-times in terms of Weinstein solutions. In particular, for connected horizons, we prove uniqueness of the Kerr-Newman black holes.

References in corpus (5)

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• Mass and angular-momentum inequalities for axi-symmetric initial data sets I. Positivity of mass
• Non-existence of stationary two-black-hole configurations
• Uniqueness of Extremal Kerr and Kerr-Newman Black Holes
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Cited by in corpus (7)

• Stationary Black Holes: Uniqueness and Beyond
• Integrability of Five Dimensional Minimal Supergravity and Charged Rotating Black Holes
• Constructive proof of the Kerr-Newman black hole uniqueness including the extreme case
• A Dain Inequality with charge
• A uniqueness theorem for degenerate Kerr-Newman black holes
• Generalizations and challenges for the spacetime block-diagonalization
• Soliton methods and the black hole balance problem