Article ID Journal Published Year Pages File Type
1162938 Analytica Chimica Acta 2016 8 Pages PDF
Abstract

•The mathematical expression of the lability factor of bound analyte was deduced.•Effective average diffusion coefficient was introduced.•The lability factors of PAHs in the diffusion boundary layers surrounding SPME fibers were estimated.•The lability factors of PAHs were successfully used to predict the mass transfer efficiencies of PAHs.

Elucidating the availability of the bound analytes for the mass transfer through the diffusion boundary layers (DBLs) adjacent to passive samplers is important for understanding the passive sampling kinetics in complex samples, in which the lability factor of the bound analyte in the DBL is an important parameter. In this study, the mathematical expression of lability factor was deduced by assuming a pseudo-steady state during passive sampling, and the equation indicated that the lability factor was equal to the ratio of normalized concentration gradients between the bound and free analytes. Through the introduction of the mathematical expression of lability factor, the modified effective average diffusion coefficient was proven to be more suitable for describing the passive sampling kinetics in the presence of mobile binding matrixes. Thereafter, the lability factors of the bound polycyclic aromatic hydrocarbons (PAHs) with sodium dodecylsulphate (SDS) micelles as the binding matrixes were figured out according to the improved theory. The lability factors were observed to decrease with larger binding ratios and smaller micelle sizes, and were successfully used to predict the mass transfer efficiencies of PAHs through DBLs. This study would promote the understanding of the availability of bound analytes for passive sampling based on the theoretical improvements and experimental assessments.

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Related Topics
Physical Sciences and Engineering Chemistry Analytical Chemistry
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