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Free-Volume Model for Liquids

1 FREE-VOLUME MODEL FOR SELF-DIFFUSION IN LIQUIDS [Pg.229]

Self-diffusion in simple monatomic liquids at temperatures well above their glass-transition temperatures may be interpreted in a simple manner.1 Within such liquids, regions with free volume appear due to displacement fluctuations. Occasionally, the fluctuations are large enough to permit diffusive displacements. [Pg.229]

1This section closely follows Cohen and Turnbull s original derivation [1], The original paper should be consulted for further details. [Pg.229]

Kinetics of Materials. By Robert W. Balluffi, Samuel M. Allen, and W. Craig Carter. 229 Copyright 2005 John Wiley Sons, Inc. [Pg.229]

According to the kinetic theory of gases, the self-diffusivity of a hard-sphere gas is given by DG = (2/5)(u)L, where (u) is the average velocity and L is the mean free path [4]. Because the mean free path of a confined particle in the liquid is about equal to the diameter of its confining volume, the contribution of the confined particle to the self-diffusivity of the liquid may be written [Pg.230]


The value of a may be taken as unity, while r/ may be estimated from free volume models for liquids. Values of r/ in the range of 0.3 A (or about 10 per cent of vas) seem to fit the data for many liquids to within a factor of about 3." ... [Pg.499]


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