Regular black hole from a confined spin connection in Poincaré gauge gravity

被引:2
作者
Boos, Jens [1 ]
机构
[1] William & Mary, Dept Phys, High Energy Theory Grp, Williamsburg, VA 23187 USA
基金
美国国家科学基金会;
关键词
FIELD-THEORY; EVOLUTION EQUATION; VACUUM SOLUTION; RENORMALIZATION; BEHAVIOR; TORSION;
D O I
10.1016/j.physletb.2023.138403
中图分类号
P1 [天文学];
学科分类号
0704 ;
摘要
Within the asymptotic safety program, it is possible to construct renormalization group (RG) improved spacetimes by replacing the gravitational coupling G by its running counterpart G(k), and subsequently identifying the RG scale k with a physical distance scale. This procedure has been used to construct a regular Schwarzschild geometry, but it fails in the presence of a cosmological constant. This can only be avoided if the dimensionless cosmological constant has a trivial ultraviolet fixed point, but so far no such scenario has been encountered in quantum general relativity (with or without matter). In this Letter we provide a possible solution to this problem. In Poincare gauge gravity an effective cosmological constant arises naturally, and if the non-Abelian Lorentz spin connection is asymptotically free, it generates a trivial ultraviolet fixed point for this cosmological constant. We thereby tentatively propose a nonsingular black hole consistent with the principles of asymptotic safety, embedded in Poincare gauge gravity.
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页数:6
相关论文
共 65 条
[1]   Towards conditions for black-hole singularity-resolution in asymptotically safe quantum gravity [J].
Adeifeoba, Ademola ;
Eichhorn, Astrid ;
Platania, Alessia Benedetta .
CLASSICAL AND QUANTUM GRAVITY, 2018, 35 (22)
[2]   TOPOLOGICAL AND GEOMETRICAL PHASES DUE TO GRAVITATIONAL-FIELD WITH CURVATURE AND TORSION [J].
ANANDAN, J .
PHYSICS LETTERS A, 1994, 195 (5-6) :284-292
[4]  
Bardeen J.M., 1968, P INT C GR5 TBIL USS, P174
[5]   Supercomputers against strong coupling in gravity with curvature and torsion [J].
Barker, W. E. V. .
EUROPEAN PHYSICAL JOURNAL C, 2023, 83 (03)
[6]   Non-perturbative renormalization flow in quantum field theory and statistical physics [J].
Berges, J ;
Tetradis, N ;
Wetterich, C .
PHYSICS REPORTS-REVIEW SECTION OF PHYSICS LETTERS, 2002, 363 (4-6) :223-386
[7]   General Poincare gauge theory: Hamiltonian structure and particle spectrum [J].
Blagojevic, M. ;
Cvetkovic, B. .
PHYSICAL REVIEW D, 2018, 98 (02)
[8]  
Blagojevic M., 2013, arXiv
[9]  
Bojowald M, 2007, AIP CONF PROC, V910, P294, DOI 10.1063/1.2752483
[10]   Renormalization group improved black hole spacetimes [J].
Bonanno, A ;
Reuter, M .
PHYSICAL REVIEW D, 2000, 62 (04) :21