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Properties of a recent quantum extension of the Kruskal geometry

机译:克鲁斯几何形状最近的量子延伸的性质

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摘要

Recently, it was shown that, in an effective description motivated by loop quantum gravity, singularities of the Kruskal spacetime are naturally resolved [A. Ashtekar, J. Olmedo and P. Singh, Phys. Rev. Lett. 121 (2018) 241301; A. Ashtekar, J. Olmedo and P. Singh, Phys. Rev. D 98 (2018) 126003]. In this paper, we explore a few properties of this quantum corrected effective metric. In particular, we (i) calculate the Hawking temperature associated with the horizon of the effective geometry and show that the quantum correction to the temperature is completely negligible for macroscopic black holes, just as one would hope; (ii) discuss the subtleties associated with the asymptotic properties of the spacetime metric, and show that the metric is asymptotically flat in a precise sense; (iii) analyze the asymptotic fall-off of curvature; and, (iv) show that the ADM energy is well defined (and agrees with that determined by the horizon area), even though the curvature falls off less rapidly than in the standard asymptotically flat context.
机译:最近,表明,在通过环状重力的有效描述中,Kruskal Spacetime的奇点是自然的[A. Ashtekar,J. Olmedo和P. Singh,Phy。 rev. lett。 121(2018)241301; A. Ashtekar,J. Olmedo和P. Singh,Phy。 Rev. D 98(2018)126003]。在本文中,我们探讨了这种量子校正有效度量的一些特性。特别是,我们(i)计算与有效几何形状的地平线相关的霍克宁温度,并显示对宏观黑洞的量子校正完全可以忽略不计,就像一个人希望; (ii)讨论与时空度量的渐近性质相关的细节,并表明度量在精确的意义上是渐近的平面; (iii)分析曲率的渐近掉落; (iv)表明ADM能量明确定义(并且同意由地平线区域决定的),即使曲率低于标准渐近平坦上下文的速度较小。

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