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We analyze characteristic properties of two different cosmological models: (i) a one-component dark energy model where the bulk viscosity $zeta$ is associated with the fluid as a whole, and (ii) a two-component model where $zeta$ is associated with a dark matter component $rho_{rm m}$ only, the dark energy component considered inviscid. Shear viscosity is omitted. We assume throughout the simple equation of state $p=wrho$, with $w$ a constant. In the one-component model we consider two possibilities, either to take $zeta$ proportional to the scalar expansion (equivalent to the Hubble parameter), in which case the evolution becomes critically dependent on the value of the small constant $alpha=1+w$ and the magnitude of $zeta$. Second, we consider the case $zeta=~$const., where a de Sitter final stage is reached in the future. In the two-component model we consider only the case where the dark matter viscosity $zeta_{rm m}$ is proportional to the square of $rho_{rm m}$, where again a de Sitter form is found in the future. In this latter case the formalism is supplemented by a phase space analysis. As a general result of our considerations we suggest that a value $zeta_0sim 10^6~$Pa s for the present viscosity is reasonable, and that the two-component model seems to be favored.
Knowledge of the shape of the mass spectrum of compact objects can be used to help break the degeneracy between the mass and redshift of the gravitational wave (GW) sources, and thus can be used to infer cosmological parameters in the absence of reds
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