Summary: | In the paper On asymptotic solutions of Friedmann equations (Mijajlović et
al. 2012), the theory of regularly varying functions in the sense of Karamata
is applied in an asymptotic analysis of solutions of Friedmann equations. As
is well known, solutions of these equations are used to represent
cosmological parameters. Therefore, according to the theory of regularly
varying functions all cosmological parameters depend on a function ε(t) such
that limt∞1 ε(t) = 0 and which appears in their integral representation. In
this paper we derive a differential equation for the parameter ε(t), discuss
its solutions and give some physical interpretations. [Projekat Ministarstva
nauke Republike Srbije, br. III 44006]
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