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Quantitative structure–retention relationships: VI. Thermodynamics of Kováts retention index–boiling point correlations for alkylbenzenes in gas chromatography

✍ Scribed by Károly Héberger; Teresa Kowalska


Book ID
104309732
Publisher
Elsevier Science
Year
1999
Tongue
English
Weight
118 KB
Volume
47
Category
Article
ISSN
0169-7439

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✦ Synopsis


Empirical equations known from literature have been interpreted thermodynamically and their performance was checked Ž . for alkylbenzenes and for stationary phases of low and medium polarity. These equations relate Kovats retention index I Ž . Ä 4 and boiling point T in a linear and a reciprocal way: I s AT q B and I s CrT q D . It was possible to attribute the B B B w Ž . proper physical meaning to the equation constants: A, B, C, and D with the help of some assumptions i.e., i Trouton's Ž . rule; ii the transfer of molecules between the liquid and mobile phases was assumed to be similar to, although not identical x with, vaporization of any given pure liquid . The thermodynamic meaning of the equation constants involves the average Ž . heat of vaporization for the congener set of solutes D H , the standard chemical potential of partitioning of one methyvap Ž . Ž y1 y1 . Ž . lene group of n-alkane D m

, the Trouton's constant 85 J mol K , and the column temperature T . By using pŽ -CH -.

2 the residual analysis we have found a considerable curvature in the residual plots, both for the linear and the reciprocal model. Despite of the small bias present in the parameters the validity of this thermodynamic model of solute retention was confirmed by a reasonably good agreement between the theoretical and the experimental values for the equation constants. Beside attributing a physical meaning to the Kovats retention index-boiling point correlations, the other descriptive equations ẃere further developed. A statistical analysis has been made to compare the description by all models discussed. High correlation coefficients, values of Fischer's statistic and acceptable residual error indicate the goodness of fit. The quadratic model provides the best description, whereas the linear equation is better than the reciprocal. The relationships discussed are applicable to all congener solutes of low or medium polarity analyzed on stationary phases of low or moderate polarity, and the Trouton's rule is applicable to all the enumerated cases.


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