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Viscous generalized Chaplygin gas

机译:粘性广义Chaplygin气体

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Viscous generalized Chaplygin gas (GCG) cosmology is discussed, assuming that there is bulk viscosity in the linear barotropic fluid and GCG. w(gamma) = gamma - 1 and w(g) represent the state equation parameters for barotropic fluid and GCG, respectively, in which gamma = 1 or 4/3 corresponds to ordinary matter or radiation. The dynamical analysis indicates that the phase w(g) = -1 + root 3 gamma kappa tau(g)/(gamma - root 3 kappa tau(gamma)) is a dynamical attractor and the equation of state of GCG approaches it from either wg > -1 or w(g) < -1 depending on the choice of its initial cosmic density parameter and the ratio of pressure to critical energy density, where tau(g) and tau(gamma) are viscosity parameters. Therefore, the equation of state w(g) will cross the boundary w(g) = -1 if we choose initial value w(g) < -1. Furthermore, we show that bulk viscosity coefficients should satisfy inequalities from the point of view of dynamics.
机译:讨论了粘性广义Chaplygin气体(GCG)宇宙学,假设线性正压流体和GCG中存在体积粘度。 w(gamma)= gamma-1和w(g)分别表示正压流体和GCG的状态方程参数,其中gamma = 1或4/3对应于普通物质或辐射。动力学分析表明,相w(g)= -1 +根3γτ(g)/(γ-根3κτ(γ))是一个动态吸引子,并且GCG的状态方程从任一wg> -1或w(g)<-1取决于其初始宇宙密度参数的选择以及压力与临界能量密度的比率,其中tau(g)和tau(gamma)是粘度参数。因此,如果我们选择初始值w(g)<-1,则状态方程w(g)将越过边界w(g)= -1。此外,我们从动力学的角度表明,体粘度系数应满足不等式。

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