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

机译:宇宙学模型的晚期演化与流体服从   山陈式的状态方程

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摘要

Classical as well as quantum features of the late-time evolution ofcosmological models with fluids obeying a Shan-Chen-like equation of state arestudied. The latter is of the type $p=w_{\rm eff}(\rho)\,\rho$, and has beenused in previous works to describe, e.g., a possible scenario for the growth ofthe dark-energy content of the present Universe. At the classical level thefluid dynamics in a spatially flat Friedmann-Robertson-Walker backgroundimplies the existence of two possible equilibrium solutions depending on themodel parameters, associated with (asymptotic) finite pressure and energydensity. We show that no future cosmological singularity is developed duringthe evolution for this specific model. The corresponding quantum effects in thelate-time behavior of the system are also investigated within the framework ofquantum geometrodynamics, i.e., by solving the (minisuperspace) Wheeler-DeWittequation in the Born-Oppenheimer approximation, constructing wave-packets andanalyzing their behavior.
机译:研究了流体遵循山-陈式状态方程的宇宙学模型近来演化的经典以及量子特征。后者的类型为$ p = w _ {\ rm eff}(\ rho)\,\ rho $,并且已在以前的著作中用于描述例如当前暗能量含量增长的可能方案。宇宙。在经典水平上,空间平坦的Friedmann-Robertson-Walker背景中的流体动力学意味着取决于模型参数(与(渐近的)有限压力和能量密度相关)存在两个可能的平衡解。我们表明,在此特定模型的演化过程中,没有开发出未来的宇宙奇点。还在量子地球动力学的框架内研究了系统晚时行为中的相应量子效应,即通过求解Born-Oppenheimer逼近中的(超超空间)Wheeler-DeWittequation,构造波包并分析其行为。

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