Charged Rotating Black Holes in Odd Dimensions

Abstract

We consider charged rotating black holes in $D=2N+1$ dimensions, $D\ge 5$. While these black holes generically possess $N$ independent angular momenta, associated with $N$ distinct planes of rotation, we here focus on black holes with equal-magnitude angular momenta. The angular dependence can then be treated explicitly, and a system of 5 $D$-dependent ordinary differential equations is obtained. We solve these equations numerically for Einstein-Maxwell theory in D=5, 7 and 9 dimensions. We discuss the global and horizon properties of these black holes, as well as their extremal limits.

11 pages, 10 figures

References in corpus (2)

• Rotating Black Holes in Higher Dimensional Einstein-Maxwell Gravity
• Completely integrable sector in 5D Einstein-Maxwell gravity and derivation of the dipole black ring solutions

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