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arXiv 0903.4651gr-qcastro-ph.COhep-th
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带压球对称模型的胀缩分离及TOV条件的推广

Separating expansion from contraction and generalizing TOV condition in spherically symmetric models with pressure

Morgan Le Delliou, José Pedro Mimoso

摘要:

我们研究了带压力的球对称解,并讨论了分离膨胀区和坍缩区的分离壳的存在性。我们进行了3+1分裂,并获得规范不变的条件,不仅有关的固有的空间曲率的外壳的ADM质量,但也是一个函数的压力,我们介绍的推广的托尔曼-奥本海默-Escheroff平衡条件。我们考虑一个特殊的情况下,一个Lemaintre-Tolman尘埃模型与宇宙学常数(一个$Λ$ -CDM模型)作为我们的结果的一个例子。

英文摘要:

We investigate spherically symmetric solutions with pressure and discuss the existence of a dividing shell separating expanding and collapsing regions. We perform a 3+1 splitting and obtain gauge invariant conditions relating not only the intrinsic spatial curvature of the shells to the ADM mass, but also a function of the pressure which we introduce that generalises the Tolman-Oppenheimer-Volkoff equilibrium condition. We consider the particular case of a Lemaître-Tolman dust models with a cosmological constant (a $Λ$-CDM model) as an example of our results.

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