Black-Hole
Geometry and Topology| Black-Hole
Geometry and Topology |
Geometry in General > s.a. black-hole
solutions; event
horizons; horizons [isolated,
dynamical, trapping]; quantum
black holes.
* Hawking's theorem:
If 
=
0, the constant time sections of the horizon of stationary black holes are
topologically spheres.
@ Black-hole interior: Krori et al PLA(88)
[higher-dimensional, Schwarzschild-like]; Frolov et al PRD(90);
Poisson & Israel PRD(90);
Balbinot et al PLA(91);
Bonanno et al PRD(94)gq;
Burnett PRD(95)gq [journey
inside a black hole]; Donets et al PRD(97)
[Einstein-Yang-Mills]; Artemova & Novikov ap/02 [intro];
Novikov gq/03;
Dafermos gq/03 [charged];
Hamilton & Pollack PRD(05)gq/04, PRD(05)gq/04 [self-similar,
accreting, charged]; Culetu IJMPA(09)ht/07;
Lewis & Kwan PASA(07)-a0705 [maximizing
survival time]; DiNunno & Matzner a0801 [interior
volume]; Hamilton & Polhemus a0903 [view
from the inside].
@ Near-horizon geometry: Balasubramanian & Larsen NPB(98)
[4D]; Cvetic & Larsen NPB(98)
[5D]; Medved et al CQG(04)gq [static
4D]; Kang et al PRD(04)ht [any
dimension]; > s.a. black-hole entropy.
@ Related topics: Anderson & Mull gq/97, gq/97-in
[constraints on static geometry]; Abramowicz & Sonego 02 [optical geometry];
Parikh PRD(06)ht/05 [3-volume]; Álvarez
NPPS(09)-a0904 [without
coordinates].
> Singularities: see
cosmic censorship; models
for topology change [censorship, genus].
In Higher Dimensions and with Other Topologies
* Black strings: Gregory & Laflamme
argued that an instability along the extra dimension causes the Schwarzschild
black string to break up into disjoint black holes; Horowitz and Maeda derived
bounds on the rate at which the smallest sphere can pinch off.
@ Black rings: Emparan & Reall CQG(06)
[rev]; Elvang et al JHEP(06)ht [dynamics,
instability]; Iizuka & Shigemori PRD(08)
[in 4D]; Chrusciel & Cortier a0807 [geometry]; > s.a. laws
of black-hole dynamics.
@ Black strings: Gregory & Laflamme PRL(93)ht, NPB(94)ht,
Horowitz & Maeda PRL(01)ht,
Choptuik et al PRD(03)gq,
Kol & Sorkin CQG(04)gq [instability];
Kol & Wiseman CQG(03)ht;
Kol et al PRD(04)ht/03 [and
black holes]; Cardoso & Dias PRL(06)ht [and
membrane]; Kleihaus et al JHEP(06)ht [non-uniform];
Chowdhury et al NPB(07)
[phase transition].
@ In higher dimensions: Helfgott et al JHEP(06)ht/05;
Galloway & Shoen CMP(06);
Rácz CQG(08)-a0806 [proof
of generalized Hawking theorem]; > s.a. higher-dimensional
solutions; uniqueness
and
hair.
@ Other topology: Galloway CMP(93);
Chrusciel & Wald CQG(94)gq;
Chrusciel et al CQG(06)
[no degenerate components for static vacuum]; > s.a. horizons; modified
theories; black-hole phenomenology.
Other References > s.a. Antigravity; particle
effects and models; phase
transitions; black-hole phenomenology;
wormholes.
@ Membrane: Price & Thorne PRD(86),
SA(88)apr; Thorne et al 86; Carter in(92)ht/04 [equilibrium
geometry]; Parikh & Wilczek PRD(98)gq/97;
Straumann in(98)ap/97;
Parikh PhD(98)ht/99;
Cardoso et al IJMPD(08)-a0705 [black
objects in higher dimensions].
@ Other approaches / models: Abramowicz & Sonego 02 [optical geometry];
Gourgoulhon & Jaramillo NAR(08)-a0803-in
[hypersurfaces foliated by trapped surfaces]; Skenderis & Taylor PRP(08)-a0804 [fuzzball
proposal]; Hamilton & Lisle AJP(08)jun
[river model]; Caldarelli et al a0901 [lump
of fluid].
@ Non-singular:
Newman GRG(89);
Berman gq/04;
Hayward PRL(06)
[formation + evaporation]; > s.a. 4D and modified
solutions.
@ Related topics: Laughlin IJMPA(03)gq-in
[vacuum phase boundaries].
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send feedback and suggestions to bombelli at olemiss.edu – modified
21 sep 2009