Abstract

Under gradient elution the solute will firstly migrate in initial mobile phase due to dwelling time (tD) of the system. The pre-elution of solute in initial mobile phase can be accounted for by a dimensionless value of tD/(t0kφ0), where t0 and kφ0 denote dead time and retention factor in initial mobile phase, respectively. The influence of tD/(t0kφ0) on retention time (tR) and peak compression factor (G) are discussed under linear gradient elution. A general expression for G is proposed, and two analytical forms of it which are suited for linear solvent strength model (LSSM) and quadratic solvent strength model (QSSM) respectively are presented. The well-known Poppe equation for G which is derived under LSSM is extended by taking tD/(t0kφ0) into account. The expression for G under QSSM takes into account the curvature in the plot of logarithmic retention factor vs. mobile phase composition. By taking twelve compounds degraded from lignin as analytes, the experimental and predicted chromatograms are found to be well consistent. It is shown that tD/(t0kφ0) has more effects on the prediction of tR than that of G.

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