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Could the black hole singularity be a field singularity?

机译:黑洞奇点可以是一个田间奇点吗?

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In the wake of interest to find black hole solutions with scalar hair, we investigate the effects of disformal transformations on static spherically symmetric spacetimes with a nontrivial scalar field. In particular, we study solutions that have a singularity in a given frame, while the action is regular. We ask if there exists a different choice of field variables such that the geometry and the fields are regular. We find that in some cases disformal transformations can remove a singularity from the geometry or introduce a new horizon. This is possible since the Weyl tensor is not invariant under a general disformal transformation. There exists a class of metrics which can be brought to Minkowksi geometry by a disformal transformation, which may be called disformally flat metrics. We investigate three concrete examples from massless scalar fields to Horndeski theory for which the singularity can be removed from the geometry. This might indicate that no physical singularity is present. We also propose a disformal invariant tensor.
机译:在利用标量的头发找到黑洞解决方案的兴趣之后,我们研究了非活动标量场的静态变换对静态球面对称的效果。特别是,我们研究在给定帧中具有奇点的解决方案,而行动是常规的。我们问是否存在不同的场变量选择,使得几何和字段是常规的。我们发现,在某些情况下,在一些案例中,可以从几何形状中移除奇点或引入新的地平线。这是可能的,因为Weyl Tensor在一般不规模转化下不可于不变。存在一类测量标准,可以通过违规转换来送到Minkowksi几何形状,这可能被称为违反规范的度量。我们调查了从无大量标量场的三个具体示例到Horndeski理论,可以从几何形状中移除奇点。这可能表明没有物理奇点存在。我们还提出了一种不规则的不变张量。

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