A Kaluza-Klein black lens in five dimensions
arXiv:1803.11470 · doi:10.1103/PhysRevD.98.024012
Abstract
We obtain a supersymmetric Kaluza-Klein black lens solution in Taub-NUT space in the five-dimensional minimal ungauged supergravity. It is shown that the spacetime has a degenerate horizon with the spatial cross section of the lens space topology L(n,1) and looks like the four-dimensional Minkowski spacetime in the neighborhood of spatial infinity. In contrast to the horizon topology, from a five-dimensional point of view, the spatial infinity has the topology of S^3 rather than the lens space. For this reason, this solution has an asymptotically flat limit. We discuss several properties of such a black lens, in particular, the effect by the compactification of an extra-dimension and some physical differences from the asymptotically flat supersymmetric black lens which has recently been found.
20 pages, 2 figures, all files have been replaced
References in corpus (13)
- Uniqueness theorem for 5-dimensional black holes with two axial Killing fields
- A supersymmetric black lens
- Non-supersymmetric microstates of the D1-D5-KK system
- Einstein-Maxwell gravitational instantons and five dimensional solitonic strings
- Kaluza-Klein Multi-Black Holes in Five-Dimensional Einstein-Maxwell Theory
- Charged Rotating Kaluza-Klein Black Holes in Five Dimensions
- Supersymmetric black lenses in five dimensions
- Charged Black Holes in a Rotating Gross-Perry-Sorkin Monopole Background
- Squashed Kerr-Godel Black Holes - Kaluza-Klein Black Holes with Rotations of Black Hole and Universe -
- Reduction without reduction: Adding KK-monopoles to five dimensional stationary axisymmetric solutions
- Uniqueness theorems for Kaluza-Klein black holes in five-dimensional minimal supergravity
- Asymptotically flat multi-black lenses
- Charged black lens in de Sitter space