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Exact description of black holes on branes
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Explicit tests of the proposal include the exact localized AdS4 braneworld black holes discovered by Emparan, Horowitz, and Myers, with their projection onto the brane being reinterpreted as three-dimensional quantum black holes.
“Explicit tests of this proposal include the exact localized AdS 4 braneworld black holes discovered by Emparan, Horowitz, and Myers [23,24], with their projection onto the brane being reinterpreted as three-dimensional quantum black holes.”
From Three-Dimensional Quantum Black Holes: A Primer (2024) · cites this paper as [23]
From the mass identification (4.27), M takes values in the finite range -1/(8G3) ≤ M ≤ 1/(24G3), where l is held fixed.
“From the mass identification (4.27), M takes values in the finite range [23,24],”
From Three-Dimensional Quantum Black Holes: A Primer (2024) · cites this paper as [23]
Setting n = q = 0 in the metric functions (D.10) recovers the form of the C-metric used in [23,24].
“Setting n = q = 0 in the metric functions (D.10) recovers the form of the C-metric used in [23,24] (cf.Eq. ( 5.1) of [24]).”
From Three-Dimensional Quantum Black Holes: A Primer (2024) · cites this paper as [23]
The form function F(M) is purely a function of mass M because it depends on M only through x1 and is otherwise independent of ν = l/l3.
“Lastly, 25 Evidence of the G3 identification in (4.27) is that the relation can be derived exactly by integrating the bulk volume in the action with a bulk IR cutoff as r → ∞ [23].”
From Three-Dimensional Quantum Black Holes: A Primer (2024) · cites this paper as [23]
For μ ≫ 1 the black hole extends a distance l off of the brane, looking like a 'flattened pancake'.
“Alternatively, for µ ≫ 1 the black hole extends a distance ℓ off of the brane, looking like a 'flattened pancake' [23].”
From Three-Dimensional Quantum Black Holes: A Primer (2024) · cites this paper as [23]
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Research works printed but not linked: 18
- L. Randall and R. Sundrum, "An alternative to compactification," hep-th/9906064 · arXiv
- For a review of domain wall solutions in supergravity, see M. Cvetic, Phys. Rept. 282 (1997) 159, hep-th/9604090. · arXiv
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- M. Visser, An exotic class of Kaluza-Klein models, hep-th/9910093. · arXiv
- L. Randall and R. Sundrum, Phys. Rev. Lett. 83 (1999) 3370, hep-ph/9905221. · arXiv
- A. Chamblin and G.W. Gibbons, "Supergravity on the Brane," hep-th/9909130. · arXiv
- J. Levin, Ph.D. thesis, Brandeis University, Waltham, MA (1964).
- S. Carlip, Quantum Gravity in 2 + 1 Dimensions, Cambridge University Press, Cam- bridge (1998).
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- G.T. Horowitz and R.C. Myers, Phys. Rev. D59 (1999) 026005, hep-th/9808079. · arXiv
- N. Kaloper, "Bent domain walls as braneworlds," hep-th/9905210; · arXiv
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- T. Shiromizu, K. Maeda, M. Sasaki, "The Einstein Equations on the 3-Brane World," gr-qc/9910076. · arXiv
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Cited by
Sorted by citations
Emparan, R., Gregory, R., & Santos, C. (2001) · Physical Review D · doi:10.1103/physrevd.63.104022 · Cited by 61
Self-citationThree-Dimensional Quantum Black Holes: A Primer
Panella, E., Pedraza, J. F., & Svesko, A. (2024) · Universe · doi:10.3390/universe10090358 · Cited by 24
Unveiling horizons in quantum critical collapse
Tomašević, M., & Wu, C.-H. (2026) · Journal of High Energy Physics · doi:10.1007/jhep04(2026)151 · Cited by 5
3D black holes on a 2-brane in 4D Minkowski space
Bazeia, D., Brito, F. A., & Costa, F. G. (2011) · Physics Letters B · doi:10.1016/j.physletb.2011.09.066 · Cited by 4
Metadata
- Authors
- Emparan, R., Horowitz, G. T., & Myers, R. C.
- Venue
- Journal of High Energy Physics
- Published
- 2000-01-07
- Volume
- 2000
- Issue
- 01
- Pages
- 007-007
- ISSN
- 1029-8479
- Cited by
- 287
- References
- 0
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