Surface conductivity

Source: Wikipedia, the free encyclopedia.

Surface conductivity is an additional

double layer
. The concentration of the ions in this layer is higher as compared to the ionic strength of the liquid bulk. This leads to the higher electric conductivity of this layer.

Smoluchowski was the first to recognize the importance of surface conductivity at the beginning of the 20th century.[2]

There is a detailed description of surface conductivity by Lyklema in "Fundamentals of Interface and Colloid Science"[3]

The

Stern layer
.

It is possible that the lateral motion of ions in both parts of the DL contributes to the surface conductivity.

The contribution of the Stern layer is less well described. It is often called "additional surface conductivity".[4]

The theory of the surface conductivity of the diffuse part of the DL was developed by Bikerman.[5] He derived a simple equation that links surface conductivity κσ with the behaviour of ions at the interface. For symmetrical electrolyte and assuming identical ions diffusion coefficients D+=D=D it is given in the reference:[1]

where

F is the Faraday constant
T is the
absolute temperature
R is the gas constant
C is the ionic concentration in the bulk fluid
z is the ion valency
ζ is the
electrokinetic potential

The parameter m characterizes the contribution of electro-osmosis to the motion of ions within the DL:

The

Malvern and electroacoustic instruments by Dispersion Technology
contain software for conducting such calculations.

See also

  • Interface and Colloid Science

Surface Science

Surface conductivity may refer to the electrical conduction across a solid surface measured by surface probes. Experiments may be done to test this material property as in the n-type surface conductivity of p-type.[7] Additionally, surface conductivity is measured in coupled phenomena such as photoconductivity, for example, for the metal oxide semiconductor ZnO.[8] Surface conductivity differs from bulk conductivity for analogous reasons to the electrolyte solution case, where the charge carriers of holes (+1) and electrons (-1) play the role of ions in solution.

References

  1. ^ a b c ISO International Standard 13099, Parts 1,2 and 3, “Colloidal systems – Methods for Zeta potential determination", (2012)
  2. ^ M. von Smoluchowski, Physik, Z., 6, 529 (1905)
  3. ^ Lyklema, J. "Fundamentals of Interface and Colloid Science", vol. 2, Academic Press, 1995
  4. ^ Dukhin, S.S. and Derjaguin, B.V. "Electrokinetic Phenomena", John Wiley and Sons, New York (1974)
  5. ^ Bikerman, J.J. Z.Physik.Chem. A163, 378, 1933
  6. ^ Dukhin, A. S. and Goetz, P. J. Characterization of liquids, nano- and micro- particulates and porous bodies using Ultrasound, Elsevier, 2017
  7. .
  8. .