ISCOs in AdS/CFT
Creators
- 1. Department of Physics, University of California at Santa Barbara, CA 93106 (United States)
- 2. School of Mathematics and Maxwell Institute for Mathematical Sciences, University of Edinburgh, Edinburgh EH9 3FD (United Kingdom)
Description
We study stable circular orbits in spherically symmetric AdS black holes in various dimensions and their limiting innermost stable circular orbits. We provide analytic expressions for their size, angular velocity and angular momentum in a large black hole mass regime. The dual interpretation is in terms of meta-stable states not thermalising in typical thermal scales and whose existence is due to non-perturbative effects on the spatial curvature. Our calculations reproduce the binding energy known in the literature, but also include a binding energy in the radial fluctuations corresponding to near circular trajectories. We also describe how particles are placed on these orbits from integrated operators on the boundary: they tunnel inside in a way that can be computed from both complex geodesics in the black hole background and from the WKB approximation of the wave equation. We explain how these two computations are related. (paper)
Availability note (English)
Available from http://dx.doi.org/10.1088/1361-6382/abcaebAdditional details
Identifiers
Publishing Information
- Journal Title
- Classical and Quantum Gravity
- Journal Volume
- 38
- Journal Issue
- 4
- Journal Page Range
- [23 p.]
- ISSN
- 0264-9381
- CODEN
- CQGRDG
INIS
- Country of Publication
- United Kingdom
- Country of Input or Organization
- International Atomic Energy Agency (IAEA)
- INIS RN
- 53071065
- Subject category
- S72: PHYSICS OF ELEMENTARY PARTICLES AND FIELDS;
- Descriptors DEI
- ANGULAR MOMENTUM; ANGULAR VELOCITY; BINDING ENERGY; BLACK HOLES; ELEMENTARY PARTICLES; FLUCTUATIONS; MASS; METASTABLE STATES; ORBITS; SYMMETRY; WAVE EQUATIONS; WKB APPROXIMATION
- Descriptors DEC
- APPROXIMATIONS; CALCULATION METHODS; DIFFERENTIAL EQUATIONS; ENERGY; ENERGY LEVELS; EQUATIONS; EXCITED STATES; PARTIAL DIFFERENTIAL EQUATIONS; VARIATIONS; VELOCITY