Linked from

The 14 pages that link to Kerr metric, each with the reason it gives.

• General relativityBroader topic: It captures frame dragging and is used to model rotating black holes.

• Black holeRelated: It describes the rotating black holes thought to dominate the universe.

• Einstein field equationsBroader topic: It models strong gravity when angular momentum cannot be neglected.

• Event horizonBroader topic: Rotation changes the horizon's geometry and produces an inner horizon as well as an outer one.

• Schwarzschild metricCompared with: Unlike Schwarzschild, it includes angular momentum and describes rotating black holes.

• Schwarzschild radiusCompared with: Rotation gives its horizon a different radius from the Schwarzschild value.

• Frame-draggingRelated: Its off-diagonal spacetime geometry encodes frame-dragging around a rotating black hole.

• Kerr–Newman metricCompared with: Setting the electric charge to zero reduces Kerr–Newman to this rotating vacuum geometry.

• Penrose processRelated: The 1960s discovery of this solution made the relevant rotational-energy reservoir mathematically precise.

• No-hair theoremBroader topic: It is the exterior geometry for the astrophysically common case of negligible charge.

• Black hole astronomyBroader topic: Rotation changes the orbits and emission patterns inferred around astrophysical black holes.

• Geometrized unit systemBroader topic: Its mass and angular momentum parameters take length-based forms in this convention.

• Mathematics of general relativityBroader topic: It supplies the standard geometry for rotating black holes.

• Rotating black holeBroader topic: It gives the spacetime geometry around the rotating black hole.