Correlation dynamics in an expanding Newtonian cosmology - The derivation of an exact equation

Computer Science – Numerical Analysis

Scientific paper

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Correlation Coefficients, Cosmology, Distribution Functions, Hydrodynamics, Liouville Equations, Universe, Maxwell-Boltzmann Density Function, Numerical Analysis

Scientific paper

This paper presents a new, exact equation appropriate for the discussion of correlations and irregularities in an expanding universe. The starting point of the analysis is an N-particle Liouville equation for the evolution of an N-particle distribution function, reformulated in a suitably defined 'average comoving' frame. A projection operator formalism is used to eliminate explicit reference to unwanted details so as to permit the derivation of an exact nonlinear, integro-differential equation for a reduced one-particle distribution. In the limit that detailed fluctuations or correlations may be completely neglected, one recovers Gilbert's collisionless Boltzmann equation. In the weak coupling approximation, one obtains a simple expression which, for the special case of a uniform spatial density, reduces to Fall and Severne's evolution equation.

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