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arXiv 1401.4292gr-qcmath-phmath.MP
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从静态解到旋转解再到共形静态解:有(外)电场或磁场的旋转非理想流体虫洞

From static to rotating to conformal static solutions: Rotating imperfect fluid wormholes with(out) electric or magnetic field

Mustapha Azreg-Aïnou

摘要:

在Boyer-Lindquist坐标系中,我们从球对称的静态解导出了一个产生不完美流体旋转解的快捷定态度规公式。我们探索的曲率标量和应力-能量张量的所有类型的旋转的正规解决方案,我们可以生成不限制自己的具体例子的正规解决方案(定期黑洞或虫洞)的属性。我们通过例子表明,它是如何通常可以通过径向坐标变换产生一个不完美的流体定期旋转的解决方案。我们推导出旋转的虫洞,被建模为不完美的流体,并讨论它们的物理性质是独立的应力-能量张量的解释。简要讨论了一种模拟不完全流体旋转圈黑洞的方法。然后,我们专门讨论最近讨论的稳定的异国情调的尘埃埃利斯虫洞出现在一个无源的径向电场或磁场,产生其,物理上稳定的,旋转的对应物,这原来是一个异国情调的不完美流体虫洞,并确定应力-能量张量的不完美流体和电场或磁场。

英文摘要:

We derive a shortcut stationary metric formula for generating imperfect fluid rotating solutions, in Boyer-Lindquist coordinates, from spherically symmetric static ones. We explore the properties of the curvature scalar and stress-energy tensor for all types of rotating regular solutions we can generate without restricting ourselves to specific examples of regular solutions (regular black holes or wormholes). We show through examples how it is generally possible to generate an imperfect fluid regular rotating solution via radial coordinate transformations. We derive rotating wormholes that are modeled as imperfect fluids and discuss their physical properties that are independent on the way the stress-energy tensor is interpreted. A solution modeling an imperfect fluid rotating loop black hole is briefly discussed. We then specialize to the recently discussed stable exotic dust Ellis wormhole emerged in a source-free radial electric or magnetic field, generate its, conjecturally stable, rotating counterpart which turns out to be an exotic imperfect fluid wormhole and determine the stress-energy tensor of both the imperfect fluid and the electric or magnetic field.

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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