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Interior Kerr solutions with the Newman-Janis algorithm starting with static physically reasonable space-times

机译:使用Newman-Janis算法的内部Kerr解决方案从物理上合理的静态时空开始

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摘要

We present a simple approach for obtaining Kerr interior solutions with the help of the Newman-Janis algorithm (NJA) starting with static space-times describing physically sensible interior Schwarzschild solutions. In this context, the Darmois-Israel (DI) junction conditions axe analyzed. Starting from the incompressible Schwarzschild solution, a class of Kerr interior solutions is presented, together with a discussion of the slowly rotating limit. The energy conditions are discussed for the solutions so obtained. Finally, the NJA algorithm is applied to the static, anisotropic, conformally flat solutions found by Stewart leading to interior Kerr solutions with oblate spheroidal boundary surfaces.
机译:我们提供了一种借助Newman-Janis算法(NJA)获取Kerr内部解决方案的简单方法,该方法从描述物理上敏感的内部Schwarzschild解决方案的静态时空开始。在这种情况下,分析了Darmois-Israel(DI)的连接条件。从不可压缩的Schwarzschild解开始,提出了一类Kerr内部解,并讨论了缓慢旋转的极限。针对如此获得的解决方案讨论了能量条件。最后,将NJA算法应用于Stewart发现的静态,各向异性,保形平坦解,从而得到具有扁球面边界表面的内部Kerr解。

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