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arXiv 2101.09697gr-qcastro-ph.HE
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Rezzolla-Zhidenko度规的精确理论和拟正规模的自洽计算

Exact theory for the Rezzolla-Zhidenko metric and self-consistent calculation of quasinormal modes

Arthur G. Suvorov, Sebastian H. Völkel

摘要:

构造了一个协变的标量张量引力,使得静态的球对称Rezzolla-Zhidenko度规是该理论的精确解。这样就可以导出描述这个时空引力扰动的方程,这个时空代表一个拥有任意数量毛发的普通黑洞。这使得一个自洽的研究相关联的准正规模式。它示出,模式谱是绑在不仅非爱因斯坦参数的度量,但也出现在行动的水平,和不同的分支的精确理论,在某些情况下,预测显着不同的振荡频率和阻尼时间。对于选择,使理论出现更像广义相对论在某种精确的意义上,我们发现,一个非平凡的Rezzolla-Zhidenko参数空间是允许的基本振铃模式先进LIGO观察到的电流约束下。

英文摘要:

A covariant, scalar-tensor gravity is constructed such that the static, spherically symmetric Rezzolla-Zhidenko metric is an exact solution to the theory. The equations describing gravitational perturbations of this spacetime, which represents a generic black hole possessing an arbitrary number of hairs, can then be derived. This allows for a self-consistent study of the associated quasinormal modes. It is shown that mode spectra are tied to not only the non-Einstein parameters in the metric but also to those that appear at the level of the action, and that different branches of the exact theory can, in some cases, predict significantly different oscillation frequencies and damping times. For choices which make the theory appear more like general relativity in some precise sense, we find that a nontrivial Rezzolla-Zhidenko parameter space is permissible under current constraints on fundamental ringdown modes observed by Advanced LIGO.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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