1999
DOI: 10.1103/physrevd.60.064018
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Charged AdS black holes and catastrophic holography

Abstract: We compute the properties of a class of charged black holes in anti-de Sitter space-time, in diverse dimensions. These black holes are solutions of consistent Einstein-Maxwell truncations of gauged supergravities, which are shown to arise from the inclusion of rotation in the transverse space. We uncover rich thermodynamic phase structures for these systems, which display classic critical phenomena, including structures isomorphic to the van der Waals-Maxwell liquid-gas system. In that case, the phases are con… Show more

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Cited by 1,439 publications
(2,233 citation statements)
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References 47 publications
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“…Since we want to utilize the known charged AdS balck hole solution [23], the ansatz for the metric and the potential is…”
Section: The Baryon Chemical Potential and Charged Ads Black Holementioning
confidence: 99%
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“…Since we want to utilize the known charged AdS balck hole solution [23], the ansatz for the metric and the potential is…”
Section: The Baryon Chemical Potential and Charged Ads Black Holementioning
confidence: 99%
“…For the spherical boundary, there is a Hawking-Page transition (HPT) associated with deconfinement phase transition [2] and the HPT for the charged black hole in AdS space (AdSRN) was discussed in [23]. For the flat boundary we are interested here, there is no other scale than the temperature and therefore there is no such transition: the system is always in a de-confined phase, if we do not install hard wall.…”
Section: Thermodynamics Without Hard-wallmentioning
confidence: 99%
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“…In the metric above, dΣ 2 k denotes the line element on a three-dimensional sphere, flat space or hyperbolic plane for k = +1, 0 or -1, respectively (with unit curvature for the cases k = ±1). The parameters µ and q appearing in the solution are related to the ADM mass and charge of the black hole -see, e.g., [12,13]. Note that this solution contains a curvature singularity at r = 0, but if µ is large enough, there are two horizons at radii r = r ± solving V (r ± ) = 0.…”
Section: Construction Of a Bouncing Braneworldmentioning
confidence: 99%