In the classical "slope-intercept" method of determining the zeta potential
and the surface conductance, the relationship between DeltaP and E-s is me
asured experimentally at a number of different channel sizes (e.g., the hei
ght of a slit channel, h). The parameter (epsilon (r)epsilon (0)DeltaP/muE(
s)lambda (b)) is then plotted as a function of 1/h and linear regression is
performed. The y-intercept of the regressed line is then related to the ze
ta -potential and its slope to the surface conductance. However, in this cl
assical method, the electrical double layer effect or the electrokinetic ef
fects on the liquid flow are not considered. Consequently, this technique i
s valid or accurate only when the following conditions are met: (1) relativ
ely large channels are used; (2) the electrical double layer is sufficientl
y thin; and (3) the streaming potential is sufficiently small that the elec
troosmotic body force on the mobile ions in the double layer region can be
ignored. In this paper a more general or improved slope-intercept method is
developed to account for cases where the above three conditions are not me
t. Additionally a general least-squares analysis is described which account
s for uncertainty in the measured channel height as well as unequal varianc
e in the streaming potential measurements. In this paper, both the classica
l and the improved slope-intercept techniques have been applied to streamin
g potential data measured with slit glass channels, ranging in height from
3 mum to 66 mum, for several aqueous electrolyte solutions. The comparison
shows that the classical method will always overestimate both the zeta -pot
ential and the surface conductance. Significant errors will occur when the
classical method is applied to systems with small channel heights and low i
onic concentrations. Furthermore, it is demonstrated that traditional regre
ssion techniques where the uncertainty is confined only to the dependent va
riable and each measurement is given equal weight may produce physically in
consistent results. (C) 2000 Academic Press.