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首页> 外文期刊>European Physical Journal Plus >Einstein-scalar field equation in LTB space-time: General scheme and special solutions LTB gravity interacting with scalar field
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Einstein-scalar field equation in LTB space-time: General scheme and special solutions LTB gravity interacting with scalar field

机译:LTB时效中的爱因斯坦 - 标量场方程:常规方案和特殊解决方案LTB重力与标量字段相互作用

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摘要

A complex massive scalar field minimally coupled to the Einstein field equation in the Lemaitre-Tolman-Bondi space-time is considered. The energy momentum tensor of the scalar field is assumed to be the source of the Einstein equation. The spherical symmetry implies that the scalar field is allowed to depend only on the radial and time coordinate. In turn the validity of the scalar field equation ensures the consistency of the Einstein field one. The spherical symmetry of the field also ensures a further symmetry condition required by the spherical symmetry of the Ricci scalar. The explicit equations of the scheme are studied in the case the field depends only either on the radial or on the time coordinate. To that end a first general integration step of the system of equations is useful. In the case of purely time-dependent massless scalar field, the solution results in a Robertson-Walker-like space-time. This is an already known homogeneization effect. Such solution also admits an initial inflationary phase and a late accelerated expansion. In the massive time-dependent field case, a very simple but non-trivial solution is given. Such solution is possible because the field can take complex values. The purely static field case is also considered. It has no non-trivial factorized solutions of the physical radius both in the massive and in the massless case.
机译:考虑了一种复杂的大规模标量场,最小地耦合到Lemaitre-Tolman-Bondi空间时间内的Einstein场方程。假设标量场的能量动量张量是爱因斯坦方程的来源。球形对称意味着允许标量场仅取决于径向和时间坐标。反过来,标量场方程的有效性可确保爱因斯坦字段一个的一致性。该领域的球形对称还确保了RICCI标量的球面对称所需的进一步对称条件。在该字段仅取决于径向或时间坐标上的情况下,研究了该方案的显式方程。为此,方程式系统的第一一般集成步骤很有用。在纯粹时间依赖的无大量标量场的情况下,解决方案会导致罗伯逊步行者样时空。这是已知的均匀化效果。这种解决方案还承认初始通胀阶段和晚期加速扩张。在大规模依赖的现场情况下,给出了一个非常简单但不普通的解决方案。这种解决方案是可能的,因为该字段可以采用复杂的值。还考虑了纯粹的静态场箱。它在大规模和无麻环中没有物理半径的非平凡分解解决方案。

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