A value of 25 mV (positive or negative) can be taken as the arbitrary value that separates low-charged surfaces from highly-charged surfaces.
The significance of zeta potential is that its value can be related to the stability of colloidal dispersions (e.g. a multivitamin syrup). The zeta potential indicates the degree of repulsion between adjacent, similarly charged particles (the vitamins) in a dispersion. For molecules and particles that are small enough, a high zeta potential will confer stability, i.e. the solution or dispersion will resist aggregation. When the potential is low, attraction exceeds repulsion and the dispersion will break and flocculate. So, colloids with high zeta potential (negative or positive) are electrically stabilized while colloids with low zeta potentials tend to coagulate or flocculate as outlined in the table.
|Zeta Potential [mV]||Stability behavior of the colloid|
|from 0 to ±5,||Rapid coagulation or flocculation|
|from ±10 to ±30||Incipient instability|
|from ±30 to ±40||Moderate stability|
|from ±40 to ±60||Good stability|
|more than ±61||Excellent stability|
Zeta potential is widely used for quantification of the magnitude of the electrical charge at the double layer. However, zeta potential is not equal to the Stern potential or electric surface potential in the double layer. Such assumptions of equality should be applied with caution. Nevertheless, zeta potential is often the only available path for characterization of double-layer properties. Zeta potential should not be confused with electrode potential or electrochemical potential (because electrochemical reactions are generally not involved in the development of zeta potential).
This velocity is measured using the technique of the Laser Doppler Anemometer. The frequency shift or phase shift of an incident laser beam caused by these moving particles is measured as the particle mobility, and this mobility is converted to the zeta potential by inputting the dispersant viscosity and dielectric permittivity, and the application of the Smoluchowski theories (see below) .
From the instrumental viewpoint, there are two different experimental techniques:
Both these measuring techniques require extreme dilution of the sample. This dilution might affect properties of the sample and change zeta potential. There is only one justified way to perform this dilution - by using equilibrium supernate. Only in this case the interfacial equilibrium between the surface and the bulk liquid would be maintained and zeta potential would be the same for all volume fractions of particles in the suspension.
Electroacoustic techniques have the advantage of being able to perform measurements in intact samples, without dilution. Published and well-verfied theories allow such measurements at volume fractions up to 50%, see reference.
On the other hand, electroacoustic methods yield only a single average value for zeta potential, whereas the two other methods mentioned above provide information on the distribution of zeta potential.
The development of electrophoretic and electroacoustic theories with a wider range of validity was a purpose of many studies during 20th century. There are several analytical theories that incorporate surface conductivity and eliminate the restriction of the small Dukhin number for both the electrokinetic and electroacoustic applications.
Early pioneering work in that direction dates back to Overbeek and Booth .
Modern, rigorous electrokinetic theories that are valid for any zeta potential and often any κa, stem mostly from the Ukrainian (Dukhin, Shilov and others) and Australian (O'Brien, White, Hunter and others) schools. Historically, the first one was Dukhin-Semenikhin theory . A similar theory was created 10 years later by O'Brien and Hunter . Assuming a thin double layer, these theories would yield results that are very close to the numerical solution provided by O'Brien and White .
There are also general electroacoustic theories that are valid for any values of Debye length and Dukhin number. Modern instruments for determining zeta potential are expected to have an option for selecting between the possible algorithms (including those based on the most modern theories).
All these theories predict electrophoretic mobility and zeta potential to be equal in sign. Recent molecular dynamics simulations, though, suggest that the main contribution to the zeta potential can arise from anisotropic water dipole at the interface not included in the traditional continuum theories and that electrophoretic mobility and zeta potential may in fact be opposite in sign.
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