Kerr-AdS type higher dimensional black holes with non-spherical cross-sections of horizons

Abstract

We construct, in even spacetime dimensions, a family of singularity-free Kerr-Anti-de Sitter-like black holes with negatively curved cross-sections of conformal infinity and non-spherical cross-sections of horizons.

41 pages, figures

References in corpus (16)

• Black Holes in Higher Dimensions
• The General Kerr-de Sitter Metrics in All Dimensions
• Topological Black Holes in Anti-de Sitter Space
• Rotating Black Holes in Higher Dimensions with a Cosmological Constant
• Black holes, hidden symmetries, and complete integrability
• Rotating Topological Black Holes
• Kerr-NUT-de Sitter Curvature in All Dimensions
• Kerr-de Sitter Black Holes with NUT Charges
• Black hole uniqueness theorems in higher dimensional spacetimes
• Rotating Black Branes wrapped on Einstein Spaces
• Space-time diagrammatics
• Moduli space of stationary vacuum black holes from integrability
• Classification of Kerr-de Sitter-like spacetimes with conformally flat $\mathcal{I}$ in all dimensions
• Generic regularity for minimizing hypersurfaces in dimensions 9 and 10
• On higher dimensional Einstein spacetimes with a non-degenerate double Weyl aligned null direction
• Conformal and projection diagrams in LaTeX

Cited by in corpus (1)

• On the uniqueness of the Kerr-(A)dS metric as a type II(D) solution in six dimensions