Black ring with two angular momenta

By A. Pomeransky, R. Sen'kov. 2006

227 citations recorded by the source corpus.

General regular black ring solution with two angular momenta is presented, found by the inverse scattering problem method. The mass, angular momenta and the event horizon volume are given explicitly as functions of the metric parameters.

Subfields: Atomic and Molecular Physics, and Optics, Geometry and Topology, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/df33ff6ed48e9f95befe9a96a84b6af9295ae389

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In Atomic and Molecular Physics, and Optics

In Geometry and Topology

In Statistical and Nonlinear Physics

Citations in the corpus

A classification of near-horizon geometries of extremal vacuum black holes (2008, background): “Note that the special case sinh(2) β = 1 corresponds to the near-horizon geometry of the asymptotically flat extremal vacuum black ring [33] as first observed in [22].”
Bicycling black rings (2007, methodology): “The unbalanced black ring with angular momentum only on the S(2) [14, 15, 16] cannot be obtained from the Pomeransky-Sen’kov solution because the balance condition is imposed in the solution presented in [18].”
Near-horizon symmetries of extremal black holes (2007, background): “The 3-parameter black ring solution admits an extremal limit [ 23 ].”
Black Holes in Higher Dimensions (2008, methodology): “Here we follow the notation introduced in [212], except that we have chosen mostly plus signature, and exchanged φ↔ ψ to conform to the notation in Equation (50).”
Black Saturn (2007, methodology): “The more general black saturn configuration should be possible to obtain with the methods recently used to construct the doubly spinning black ring [26].”
The Phase Structure of Higher-Dimensional Black Rings and Black Holes (2007, background): “The latter have been constructed using inverse-scattering techniques [7, 8, 9, 10], which have also yielded a black ring solution and multi-black rings with two independent angular momenta [11, 12].”