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arXiv 1602.02113gr-qcastro-ph.COhep-th
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作为吸引子的$w=-1$

$w=-1$ as an Attractor

David Sloan

摘要:

最近已经表明,在平坦的罗伯逊-沃克几何中,与物质场耦合最小的引力作用的动力学导致了“吸引子”的出现-相空间测量成为峰值的物理可观测量的集合。这些吸引子将在有关FRW背景的非均匀扰动的背景下,并在各向异性比安奇我系统的上下文中进行检查。我们表明,最大扩展的解决方案是一般的吸引子,即任何措施的基础上相空间可观的成为尖锐的峰值约有$P=-ρ$的解决方案。

英文摘要:

It has recently been shown, in flat Robertson-Walker geometries, that the dynamics of gravitational actions which are minimally coupled to matter fields leads to the appearance of "attractors" - sets of physical observables on which phase space measures become peaked. These attractors will be examined in the context of inhomogeneous perturbations about the FRW background and in the context of anisotropic Bianchi I systems. We show that maximally expanding solutions are generically attractors, i.e. any measure based on phase-space observables becomes sharply peaked about those solutions which have $P=-ρ$.

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