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Handbook of Solvents - George Wypych - ChemTech - Ventech!

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1008 An Li<br />

Figure 14.21.2.2a. Deviations from log-linear model (equation [14.21.2.2], triangle) and the extended log-linear<br />

model (equation [14.21.2.10], circle) for solute naphthalene in various water cosolvent systems. Experimental data<br />

are from Ref. 83.<br />

tures. However, none <strong>of</strong> the properties consistently predicted the extrema <strong>of</strong> the deviation,<br />

although density corresponded in several cases.<br />

Non-ideality <strong>of</strong> a mixture is quantitatively measured by the excess free energy <strong>of</strong> mixing.<br />

From this standpoint, Pinal et al. 75 proposed that a term Σ(f i ln γ i) be added to equation<br />

[14.21.2.4] to account for the effect <strong>of</strong> the non-ideality <strong>of</strong> solvent mixture:<br />

ii ( m )<br />

log S / Sw= ∑σifi+ 2. 303 ∑filogγi<br />

[14.21.2.10]<br />

where γ i is the activity coefficient <strong>of</strong> solvent component i in solute-free solvent mixture.<br />

Values <strong>of</strong> γ‘s can be calculated by UNIFAC, a group contribution method for the prediction<br />

<strong>of</strong> activity coefficients in nonelectrolyte, nonpolymeric liquid mixtures. 88 UNIFAC derived<br />

activity coefficients are listed in Table 14.21.2.3 for selected cosolvent-water mixtures.<br />

They are calculated with UNIFAC group interaction parameters derived from vapor-liquid<br />

equilibrium data. 89,90<br />

The difference between the experimental log S m and that predicted by the extended<br />

log-linear model, i.e., equation [14.21.2.10], is

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