爱因斯坦-标量-高斯-波内特理论中的黑洞不稳定性

IF 2.1 4区 物理与天体物理 Q2 ASTRONOMY & ASTROPHYSICS General Relativity and Gravitation Pub Date : 2024-08-31 DOI:10.1007/s10714-024-03278-w
Jose Luis Blázquez-Salcedo, Burkhard Kleihaus, Jutta Kunz
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引用次数: 0

摘要

黑洞是检验爱因斯坦广义相对论和其他引力理论的理想实验室。在后者中,爱因斯坦-标量-高斯-波奈理论近年来备受关注。根据标量场的耦合函数,由此产生的黑洞可能与广义相对论中的黑洞有很大不同。针对几种耦合函数,以最低模为重点,探讨了黑洞的线性模稳定性。除了与高斯-波内特项的耦合外,如果再加上一个与曲率标量耦合的宇宙学项,就会产生一组新的不稳定性:球对称标量化黑洞的四极不稳定性和十六极不稳定性,它们在径向扰动下是稳定的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Instabilities of black holes in Einstein-scalar–Gauss–Bonnet theories

Black holes represent an ideal laboratory to test Einstein’s theory of general relativity and alternative theories of gravity. Among the latter, Einstein-scalar–Gauss–Bonnet Theories have received much attention in recent years. Depending on the coupling function of the scalar field, the resulting black holes may then differ significantly from their counterparts in general relativity. Focusing on the lowest modes, linear mode stability of the black holes is addressed for several types of coupling functions. When in addition to the coupling to the Gauss–Bonnet term a cosmologically motivated further term with coupling to the curvature scalar is included, a new set of instabilities arises: quadrupole and hexadecupole instabilities of spherically symmetric scalarized black holes, that are stable under radial perturbations.

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来源期刊
General Relativity and Gravitation
General Relativity and Gravitation 物理-天文与天体物理
CiteScore
4.60
自引率
3.60%
发文量
136
审稿时长
3 months
期刊介绍: General Relativity and Gravitation is a journal devoted to all aspects of modern gravitational science, and published under the auspices of the International Society on General Relativity and Gravitation. It welcomes in particular original articles on the following topics of current research: Analytical general relativity, including its interface with geometrical analysis Numerical relativity Theoretical and observational cosmology Relativistic astrophysics Gravitational waves: data analysis, astrophysical sources and detector science Extensions of general relativity Supergravity Gravitational aspects of string theory and its extensions Quantum gravity: canonical approaches, in particular loop quantum gravity, and path integral approaches, in particular spin foams, Regge calculus and dynamical triangulations Quantum field theory in curved spacetime Non-commutative geometry and gravitation Experimental gravity, in particular tests of general relativity The journal publishes articles on all theoretical and experimental aspects of modern general relativity and gravitation, as well as book reviews and historical articles of special interest.
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