Rotating black rings on Taub-NUT
arXiv:1204.3116 · doi:10.1007/JHEP06(2012)068
Abstract
In this paper, we construct new solutions describing rotating black rings on Taub-NUT using the inverse-scattering method. These are five-dimensional vacuum space-times, generalising the Emparan-Reall and extremal Pomeransky-Sen'kov black rings to a Taub-NUT background space. When reduced to four dimensions in Kaluza-Klein theory, these solutions describe (possibly rotating) electrically charged black holes in superposition with a finitely separated magnetic monopole. Various properties of these solutions are studied, from both a five- and four-dimensional perspective.
33 pages, 3 figures, LaTeX
References in corpus (12)
- Uniqueness theorem for 5-dimensional black holes with two axial Killing fields
- Bicycling Black Rings
- Black ring with two angular momenta
- Complete integrability of higher-dimensional Einstein equations with additional symmetry, and rotating black holes
- A Rotating Kaluza-Klein Black Hole with Squashed Horizons
- Boundary Value Problem for Black Rings
- Black Rings in Taub-NUT and D0-D6 interactions
- Stationary axisymmetric solutions of five dimensional gravity
- Reduction without reduction: Adding KK-monopoles to five dimensional stationary axisymmetric solutions
- Unbalanced Pomeransky-Sen'kov black ring
- Horizon area-angular momentum inequality in higher dimensional spacetimes
- Counting the microstates of a vacuum black ring
Cited by in corpus (6)
- An electrically charged doubly spinning dipole black ring
- New construction of a charged dipole black ring by Harrison transformation
- Black Ring and Kerr Ellipsoid - Solitonic Configurations in Modified Finsler Gravity
- Multi-Sheet Wormholes in the Gravitational Soliton Formalism
- A black ring on the Taub-bolt instanton in five dimensions
- Balanced electric-magnetic dihole in Kaluza-Klein theory