| pubmed-article:8785001 | pubmed:abstractText | A theoretical analysis of deviations from ideality in ionic transport is presented to correct mobilities, mu, measured in free solution capillary electrophoresis (CE) to mobility at infinite dilution, mu degree (limiting mobility). Non-ideality is treated at the same level of approximation as in equilibrium, using a correction factor for the sum of the analyte and counter-ion radius originally suggested by Robinson and Stokes (Electrolyte Solutions, 1961). Unlike previous corrections using Debye-Hückel-Onsager theory, which are strictly applicable only at very low ionic strengths, this treatment is expected to be valid for univalent ions migrating in a uni-univalent background electrolyte for ionic strengths up to 0.075 mol kg-1, a range typical of CE experiments. The analysis is applied to the determination of mu degree in acidic and basic buffers for oligoalanines and oligoglycines with degree of polymerisation 2 to 6. Limiting mobilities for the fully protonated and deprotonated peptides are found to be numerically equal but opposite in sign, consistent with a change in charge from +1 to -1. In all uni-univalent buffers studied (borate, citrate, low pH lithium phosphate and sodium phosphate) mu degree values established using data over a range of pH and ionic strength are found to be identical and in excellent agreement with previous values from isotachophoresis. Values of mu degree in high pH sodium phosphate buffer are systematically 0.2.10(-8) m2 V-1 s-1 higher than those in other buffers; this may be attributed to limitations of the model for a buffer with 1+:2- and 1+:3- ions. This self-consistent framework for standardising mobilities in free solution CE is expected to be widely applicable to univalent analytes migrating in a 1:1 background electrolyte. | lld:pubmed |
