Multi-charged black lens

Abstract

We construct an asymptotically flat, stationary and biaxisymmetric supersymmetric black lens solution in five-dimensional U(1)^3 supergravity. It is shown that the spatial cross section of the horizon is topologically the lens space of L(n,1), and the spacetime is regular on/outside the event horizon. The black lens carries (3n+2) physical quantities, three electric charges, two angular momenta and 3(n-1) magnetic fluxes.

arXiv comment14 pages

References in corpus (19)

• A rotating black ring in five dimensions
• All supersymmetric solutions of minimal supergravity in five dimensions
• D--branes and Spinning Black Holes
• A supersymmetric black ring
• General Concentric Black Rings
• Higher dimensional black holes and supersymmetry
• A generalization of Hawking's black hole topology theorem to higher dimensions
• Uniqueness theorem for 5-dimensional black holes with two axial Killing fields
• Black ring with two angular momenta
• On the topology and area of higher dimensional black holes
• A supersymmetric black lens
• A rotating black lens solution in five dimensions
• Supersymmetric black lenses in five dimensions
• Geometric Engineering 5d Black Holes with Rod Diagrams
• Further restrictions on the topology of stationary black holes in five dimensions
• A stationary and biaxisymmetric four-soliton solution in five dimensions
• Black lenses in string theory
• Asymptotically flat multi-black lenses
• Charged black lens in de Sitter space

Cited by in corpus (5)

• Asymptotic growth of the 4d $\mathcal{N}=4$ index and partially deconfined phases
• Bianchi IX geometry and the Einstein-Maxwell theory
• Lower bound for angular momenta of microstate geometries in five dimensions
• Distributions of Distances and Volumes of Balls in Homogeneous Lens Spaces
• Ultra-spinning Chow's black holes in six-dimensional gauged supergravity and their properties