Charged squashed black holes with negative cosmological constant in odd dimensions

Abstract

We construct new electrically charged solutions of the Einstein-Maxwell equations with negative cosmological constant in general odd dimensions $d=2n+3\ge 5$. They correspond to higher dimensional generalizations of the squashed black hole solutions, which were known so far only in five dimensions. We explore numerically the general properties of such classical solutions and, using a counterterm prescription, we compute their conserved charges and discuss their thermodynamics.

11 pages, 3 figures, v2 added references

References in corpus (15)

• A Rotating Kaluza-Klein Black Hole with Squashed Horizons
• Black string solutions with negative cosmological constant
• Black Holes in Higher-Dimensional Gravity
• Charged Rotating Kaluza-Klein Black Holes in Five Dimensions
• Gravity Dual of Gauge Theory on S^2 x S^1 x R
• 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 -
• On squashed black holes in Godel universes
• Kaluza-Klein black holes with squashed horizons and $d=4$ superposed monopoles
• Black strings with negative cosmological constant: inclusion of electric charge and rotation
• From black strings to black holes: nuttier and squashed AdS${}_5$ solutions
• Warped AdS_5 Black Holes and Dual CFTs
• Fragile Black Holes
• Extremal Charged Black Holes with a Twisted Extra Dimension
• Kerr Black Holes Are Not Fragile

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