theorem 45.40 Carter–Robinson; imported

open in the book · parts/05-general-relativity-cosmology/04-schwarzschild-black-holes.tex:1526 · p. 1302

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theorem 45.40: Carter–Robinson; imported45.40theorem 45.30: Kerr solution; imported45.30phenomenon 45.42: Stationary black holes are two-parameter objects45.42theorem 45.1: Schwarzschild solution45.1phenomenon 53.6: Precession of a gyroscope in orbit53.6proposition 45.32: Static limit, ergosphere and frame dragging45.32proposition 45.43: Static acceleration and surface gravity45.43proposition 45.31: Horizons and the extremal bound45.31theorem 45.39: Israel; imported45.39proof : ch:04-schwarzschild-black-holes@proof-19proof

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typedirectionnode provenancewhere
cites Axisymmetric Black Hole Has Only Two Degrees of Freedom derived parts/05-general-relativity-cosmology/04-schwarzschild-black-holes.tex:1533
cites Proof of uniqueness of the Kerr--Newman black hole solution derived parts/05-general-relativity-cosmology/04-schwarzschild-black-holes.tex:1535
cites Uniqueness of the Kerr Black Hole derived parts/05-general-relativity-cosmology/04-schwarzschild-black-holes.tex:1533
depends_on Kerr solution; imported declared parts/05-general-relativity-cosmology/04-schwarzschild-black-holes.tex:1536
depends_on Stationary black holes are two-parameter objects declared parts/05-general-relativity-cosmology/04-schwarzschild-black-holes.tex:1574