The Relation between Peculiar Velocity and Density Parameter for a Class of Solutions in Newtonian Cosmology

Physics

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Cosmology, Large-Scale Structure Of Universe, Analytical Methods, Exact Solutions

Scientific paper

We derive a relation between the peculiar velocity and the density parameter for a class of inhomogeneous three-dimensional solutions for the motion of dust in the framework of Newtonian cosmology. The domain of validity of these solutions is confined to the early non-linear regime of the formation of large-scale structure. We find that, despite of the solution's fully non-linear property, the Omega(0.6) -relation obtained in linear perturbation theory holds. This is also true for the approximate ansatz of pancake theory, (the `Zel'dovich approximation'), which is formally contained in a subclass. In this sense, this paper forms a generalization of a recent paper on the one-dimensional Zel'dovich solution and shows again that the non-linear corrections of the Omega(0.6) -relation depend very much on the special geometrical situation.

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