NUT-like and near-horizon limits of Kerr-NUT-(A)dS spacetimes
arXiv:1701.03950 · doi:10.1103/PhysRevD.95.124044
Abstract
We study a class of limits of the higher-dimensional Kerr-NUT-(A)dS spacetimes where particular roots of metric functions degenerate. Namely, we obtain the Taub-NUT-(A)dS and the extreme near-horizon geometries as two examples of our limiting procedure. The symmetries of the resulting spacetimes are enhanced which is manifested by the presence of supplementary Killing vectors and decomposition of Killing tensors into Killing vectors.
22 pages, 8 figures
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- On integrability of geodesics in near-horizon extremal geometries: Case of Myers-Perry black holes in arbitrary dimensions
- Symmetry axes of Kerr-NUT-(A)dS spacetimes
- AdS to dS transition in the near horizon of asymptotically de Sitter solutions
- Hidden symmetries of near-horizon extremal Kerr-AdS-NUT geometries
- On the uniqueness of the Kerr-(A)dS metric as a type II(D) solution in six dimensions
- Higher-dimensional black holes with multiple equal rotations