The classical von Smoluchowski equation predicts that the electroosmot
ic mobility generated by the wall zeta potential could be suppressed i
f the viscosity of the solution adjacent to the wall were extremely hi
gh. When performing runs in capillaries filled with polymer solutions
(2% methyl cellulose solutions with viscosities of 25 cP), however, on
e consistently finds that the quenching of electroosmotic mobility is
substantially less than predicted by the von Smoluchowski relationship
. The electroosmotic flow is progressively suppressed with subsequent
electrophoretic runs, suggesting a ''dynamic coating'' of the polymers
onto the capillary wall. This progressive reduction of electroosmotic
mobility tends to a plateau value which is still substantially higher
than the value derived on the basis of the von Smoluchowski relations
hip. The following explanation is proposed: due to the very high shear
rate in the electric double layer, the polymer molecules change their
orientation and/or conformation, which lowers the fluid viscosity in
this region. A scaling equation for electroosmotic mobility taking int
o account the non-Newtonian properties of polymer solutions is derived
. It predicts electric field dependence of the electroosmotic mobility
as the shear rate in the double layer is proportional to the electric
field. Experimental measurements confirm the dependence of the electr
oosmotic mobility on the electric field.