COSMIC NO-HAIR CONJECTURE AND BLACK-HOLE FORMATION - AN EXACT MODEL WITH GRAVITATIONAL-RADIATION

被引：30

作者：

BICAK, J ^{[1
]}

PODOLSKY, J ^{[1
]}

机构：

[1] UNIV UTAH,DEPT PHYS,SALT LAKE CITY,UT 84112

来源：

PHYSICAL REVIEW D | 1995年 / 52卷 / 02期

关键词：

D O I：

10.1103/PhysRevD.52.887

中图分类号：

P1 [天文学];

学科分类号：

0704 ;

摘要：

Robinson-Trautman radiative space-times with a positive cosmological constant are studied by analytical methods. They are shown to approach the Schwarzschild-de Sitter solution at large retarded times. Their global structure is analyzed, and it is demonstrated that they represent explicit models exhibiting the cosmic no-hair conjecture and black-hole formation under the presence of gravitational waves.

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页码：887 / 895

页数：9

相关论文

共 28 条

[1] NEWTONIAN NO-HAIR THEOREMS [J].

BARROW, JD ;

GOTZ, G .

CLASSICAL AND QUANTUM GRAVITY, 1989, 6 (09) :1253-1265

[2] ANALYTIC EXTENSION OF THE SCHWARZSCHILD-DESITTER METRIC [J].

BAZANSKI, SL ;

FERRARI, V .

NUOVO CIMENTO DELLA SOCIETA ITALIANA DI FISICA B-GENERAL PHYSICS RELATIVITY ASTRONOMY AND MATHEMATICAL PHYSICS AND METHODS, 1986, 91 (01) :126-142

[3] ASYMPTOTIC-BEHAVIOR OF ROBINSON-TRAUTMAN PURE RADIATION SOLUTIONS [J].

BICAK, J ;

PERJES, Z .

CLASSICAL AND QUANTUM GRAVITY, 1987, 4 (03) :595-597

[4]

BICAK J, 1992, RELATIVISTIC ASTROPH, P167

[5]

Boucher W., 1983, Very Early Universe. Proceedings of the Nuffield Workshop, P273

[6] GLOBAL STRUCTURE OF A BLACK-HOLE COSMOS AND ITS EXTREMES [J].

BRILL, DR ;

HAYWARD, SA .

CLASSICAL AND QUANTUM GRAVITY, 1994, 11 (02) :359-370

[7]

CALABI JE, 1982, SEMINAR DIFFERENTIAL

[8] SEMIGLOBAL EXISTENCE AND CONVERGENCE OF SOLUTIONS OF THE ROBINSON-TRAUTMAN (2-DIMENSIONAL CALABI) EQUATION [J].

CHRUSCIEL, PT .

COMMUNICATIONS IN MATHEMATICAL PHYSICS, 1991, 137 (02) :289-313

[9] ON THE GLOBAL STRUCTURE OF ROBINSON-TRAUTMAN SPACE-TIMES [J].

CHRUSCIEL, PT .

PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 1992, 436 (1897) :299-316

[10]

CHRUSCIEL PT, 1992, COMMUN MATH PHYS, V47, P133