Development of cosmological perturbations against a background of large-scale inhomogeneities

Astronomy and Astrophysics – Astronomy

Scientific paper

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Scientific paper

We solve the equations for the evolution of small-scale linear perturbations against the background of a spherically symmetric inhomogeneity with an arbitrary density distribution. We show that the growth rate of density perturbations is enhanced in comparison with perturbations against a critical background. At the stopping time for a homogeneous background with {OMEGA} > 1, the perturbation amplitude is three times that for a flat Friedmann background. In the problem of the formation of galaxies, the effect is important in models with a spectrum containing a higher intensity at the scales of clusters and larger, and it may be responsible for the fragmentation of a large-scale perturbation into smaller-scale objects.

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