Abstract
An equation based on the Ornstein–Zernike theory is suggested to describe the asymptotic behavior of the two-particle distribution function. The equation is shown to be the general one. It is possible to study the long-range part of the correlation function for any interparticle interaction potential as well as for any closure of the Ornstein–Zernike equation. Calculations are performed for a hard-sphere particle system for hypernetted chain, Percus–Yevick, and Martynov–Sarkisov approximate integral equations.
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