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Late-time evolution of cosmological models with fluids obeying a Shan-Chen-like equation of state

机译:宇宙模型与液体遵循山辰等方程的宇宙模型演变

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Classical as well as quantum features of the late-time evolution of cosmological models with fluids obeying a Shan-Chen-like equation of state are studied. The latter is of the type p = w(eff) (rho)rho and has been used in previous works to describe, e.g., a possible scenario for the growth of the dark-energy content of the present Universe. At the classical level, the fluid dynamics in a spatially flat Friedmann-Robertson-Walker background implies the existence of two possible equilibrium solutions depending on the model parameters associated with (asymptotic) finite pressure and energy density. We show that no future cosmological singularity is developed during the evolution for this specific model. The corresponding quantum effects in the late-time behavior of the system are also investigated within the framework of quantum geometrodynamics, i.e., by solving the (minisuperspace) Wheeler-DeWitt equation in the Born-Oppenheimer approximation, constructing wave packets and analyzing their behavior.
机译:研究了宇宙模型的宇宙模型的后期演化的古典特征,采用遵守山辰等方程的流体。后者是p = w(ref)(Rho)rho,并且已经在以前的作品中用于描述本宇宙的黑能量含量的增长的可能场景。在经典水平,空间平坦的Friedmann-Robertson-Walker背景中的流体动力学意味着根据与(渐近)有限压力和能量密度相关的模型参数存在两种可能的平衡解。我们表明,在此特定模型的演变期间,没有开发未来的宇宙奇点。还在量子地质动力学的框架内研究了系统的后期行为中的相应量子效应,即,通过求解(MiniSuperspace)轮转方程在出生的对手近似,构建波包并分析其行为。

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