This article is cited in 2 papers

Integral equations for radial distribution functions of multicomponent mixtures on the basis of phase space scaling transformation

L. A. Bulavin^a, V. M. Sysoev^a, I. A. Fakhretdinov<sup>b

a</sup> National Taras Shevchenko University of Kyiv
^b Bashkir State University

Abstract: Scaling transformation of the phase space of a mixture component is shown to correspond to a density virtual variation of the component of a thermodynamic system. The obtained results are used to develop a technique of constructing different kinds of the generating functional to produce systems of integral equations for mixtures radial distribution functions. Empirical Tayt's equation is as well as a system of integral equations for radial distribution functions are obtained. The well-known Percus–Yevic equation and systems of equations of hypernetted chains follow from the latter equations.

Received: 16.12.1996

DOI: 10.4213/tmf1023

 English version: Theoretical and Mathematical Physics, 1997, 111:3, 771–778

Bibliographic databases:

• 
•