3-Dimensional
Black Holes| 3-Dimensional
Black Holes |
BTZ Solution > s.a. black hole perturbations.
* Idea: The solution
by Bañados, Teitelboim and Zanelli is asymptotically AdS
and has no curvature singularity at the origin, but has horizons
and thermodynamics, and appears as a result of collapse.
@ General references: Bañados et al PRL(92)ht, NPB(99)ht/98 [statistical
mechanics]; Kim PRD(99)gq/98 [and
rotating black hole]; Bañados ht/99-in, ht/99-in
[rev]; Fatibene et al PRD(99)gq,
PRD(99)gq [conserved
quantities]; García ht/99 [generalized];
Birmingham et al
IJMPD(01)ht [rev];
Bieliavsky et al PLB(03)ht [rotating];
Detournay ht/06-PhD
[deformations]; Yang ht/06 [geometry
and scalar field Green function]; Åminneborg & Bengtsson a0801 [cleaner
definition].
@ Entropy: Bañados & Gomberoff PRD(97)gq/96;
Carlip CQG(98)ht;
Suneeta et al MPLA(99)
[from Ponzano-Regge]; Govindarajan et al CQG(01)
[log correction];
Vagenas PLB(02)
[semiclassical correction]; Troost & Tsuchiya JHEP(03)ht;
Myung
PLB(04)
[log corrections]; Zhao & Zhang PLB(06)gq;
García-Islas a0804 [spin-foam description].
@ Radiation: Setare ht/06,
Jiang et al ht/07.
@ Other thermal: Cruz & Lepe PLB(04) [limitations].
@ Ruppeiner geometry on state space: Sarkar et al JHEP(06); Medved a0801.
@ Related topics: Cai et al PRD(97)
[critical behavior]; Solodukhin PRD(05)ht [restoring
unitarity]; Park ht/06 [with
higher derivatives]; > s.a. non-commutative
gravity, quantum gravity phenomenology [singularity], solutions
of
gauge
theories.
Other Black Holes and Related Topics > s.a. 3D
gravity; 3D quantum gravity; black
hole perturbations; collapse;
horizons; Scalar
Theory.
@ General references: Gott et al GRG(86)
[charged]; Carlip CQG(95)
[rev]; Brill PRD(96)
[multi-black-hole]; Steif PRD(96)
[supersymmetric]; Bañados PRD(99)ht [Euclidean,
twisted]; Bose et al PLB(00)ht/99;
Ida PRL(00)gq [no-black-hole
theorem]; Vacaru et al gq/01, gq/01 [anisotropic];
Zanchin et al PRD(02)gq [from
4D]; Clément PRD(03)gq [m and L];
Bañados & Theisen PRD(05)ht [scale-invariant,
hairy].
@ Statistical mechanics:
Carlip PRD(95)gq/94, PRD(97)
[Euclidean].
@ Entropy, thermodynamics:
Carlip & Teitelboim PRD(95)gq/94;
Krasnov CQG(03)gq;
Park PLB(04)
[S, with scalar].
General References > s.a. black holes.
@ With dilaton: Sá & Lemos PLB(98); Fernando
PLB(99)gq [rotating,
naked singularities].
@ AdS black hole: Åminneborg et al CQG(98)gq/97;
Bañados PRD(98)gq/97, gq/97-in;
Matschull CQG(99)gq/98 [creation];
Brill gq/99-in,
AdP(00)gq/99-in.
@ Other matter: Cataldo & Garcia PRD(00)ht [non-linear E field];
Andrade et al PRL(05)ht [topologically
massive electromagnetism].
@ With torsion: de Berredo-Peixoto CQG(03)gq/02 [scalar
and torsion]; Blagojevic & Cvetkovic CQG(06)gq,
CQG(07)gq/06 [entropy].
@ Other theories: Carlip et al PRD(95) [topological gravity].
@ Collapse, self-similarity: Husain PRD(95)gq [null
fluid]; Peleg & Steif
PRD(95)gq/94 [dust];
Garfinkle PRD(01)gq/00 [scalar
+ cosmological constant, exact]; Clément & Fabbri
CQG(01)gq,
NPB(02)gq/01,
gq/01-in
[AdS + scalar]; Oliveira-Neto gq/01 [scalar];
Hirschmann et al CQG(04)gq/02 [scalar];
Olea MPLA(05)ht/04 [rotating,
charged].
@ Quantum: Bañados ht/99-in, ht/99-in
[Chern-Simons theory approach]; Birmingham et al CQG(03)gq [and
quasi-normal modes]; Ram & Shirley gq/06.
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Send feedback and suggestions to bombelli at olemiss.edu – Modified
23 jun 2008