In this work, the Enskog solution of the Boltzmann equation coup led with t
he Weeks - Chandler-Andersen perturbation theory of liquids is shown to be
an excellent approach for correlating and predicting self-diffusivities of
dense fluids. Afterwards, this theory is used to estimate mutual-diffusion
coefficients of solutes at infinite dilution in sub- and supercritical solv
ents. The approach presented here is based on the smooth hard-sphere theory
, in which the coupling factor of the rough hard-sphere theory relating tra
nslational and rotational motions is made unity, and using the Speedy corre
lation which has been proposed as a model of self-diffusion coefficient of
hard-sphere fluids. The methodology presented here only makes use of pure c
omponent information and density of mixtures affording predictions without
any binary adjustable parameters. Since the behavior of mutual-diffusion co
efficients in the proximity of a binary critical point is of great interest
, calculations were also accomplished in the Liquid phase along the gas-liq
uid boundary when experimental data of both binary vapor-liquid equilibrium
and densities of mixture were available. (C) 1999 Elsevier Science B.V. Al
l rights reserved.