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Electric Field of a Charged Disk01:23

Electric Field of a Charged Disk

The simplest case of a surface charge distribution is the uniformly charged disk. Calculating its electric field also helps us calculate the electric field of a large plane of charge.
The system's symmetry is in the cylindrical directions across the plane of the charge. As a result, the electric fields created by various surface charge elements nullify each other in the direction parallel to the surface. Thereby, the resulting electric field is perpendicular to the plane. Since the disk is...
Equipotential Surfaces and Conductors01:16

Equipotential Surfaces and Conductors

For a conductor in which all charges are at rest, the conductor's surface is equipotential. The electric field is always perpendicular to equipotential surfaces. Therefore, in a conductor with static charges, the electric field just outside the conductor is always perpendicular to the conductor's surface. Any tangential component of the electric field will cause charges to move inside the conductor, which will violate the electrostatic nature of the system. In an electrostatic situation, if a...
Theory of Metallic Conduction01:17

Theory of Metallic Conduction

The conduction of free electrons inside a conductor is best described by quantum mechanics. However, a classical model makes predictions close to the results of quantum mechanics. It is called the theory of metallic conduction.
In this theory, Newton's second law of motion is used to determine the acceleration of an electron in the presence of an applied electric field. Then, its velocity is expressed via this acceleration.
An electron moves through the crystal, containing positive ions,...
Faraday Disk Dynamo01:23

Faraday Disk Dynamo

A Faraday disk dynamo is a DC generator, producing an emf that is constant in time. It consists of a conducting disk that rotates with a constant angular velocity in the magnetic field, perpendicular to the disk's plane. The rotation of the disk causes a change in magnetic flux, which induces an emf, causing opposite charges to develop on the rim and in the center of the disk. The polarity of the induced emf can be determined by the direction of the magnetic field and the direction of the...
Electric Field at the Surface of a Conductor01:26

Electric Field at the Surface of a Conductor

Consider a conductor in electrostatic equilibrium. The net electric field inside a conductor vanishes, and extra charges on the conductor reside on its outer surface, regardless of where they originate.
In the 19th century, Michael Faraday conducted the famous ice pail experiment to prove that the charges always reside on the surface of a conductor. The experimental set-up consists of a conducting uncharged container mounted on an insulating stand. The outer surface of the container is...
Magnetostatic Boundary Conditions01:28

Magnetostatic Boundary Conditions

An electric field suffers a discontinuity at a surface charge. Similarly, a magnetic field is discontinuous at a surface current. The perpendicular component of a magnetic field is continuous across the interface of two magnetic mediums. In contrast, its parallel component, perpendicular to the current, is discontinuous by the amount equal to the product of the vacuum permeability and the surface current. Like the scalar potential in electrostatics, the vector potential is also continuous...

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Related Experiment Video

Updated: May 7, 2026

Solution-Processed, Surface-Engineered, Polycrystalline CdSe-SnSe Exhibiting Low Thermal Conductivity
09:23

Solution-Processed, Surface-Engineered, Polycrystalline CdSe-SnSe Exhibiting Low Thermal Conductivity

Published on: May 17, 2024

Surface conductivity and the streaming potential near a rotating disk-shaped sample.

Paul J Sides1, Dennis C Prieve

  • 1Department of Chemical Engineering, Carnegie Mellon University , 5000 Forbes Avenue, Pittsburgh, Pennsylvania 15213, United States.

Langmuir : the ACS Journal of Surfaces and Colloids
|October 4, 2013
PubMed
Summary

Surface conductivity complicates zeta potential measurements. However, for rotating disk electrodes, surface conductivity effects are negligible across most ionic strengths due to the geometry

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Development of a 3D Graphene Electrode Dielectrophoretic Device
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Area of Science:

  • Electrochemistry
  • Surface Science
  • Physical Chemistry

Background:

  • Surface conductivity can interfere with accurate zeta potential determination using electrokinetic methods.
  • Existing correction factors for surface conductivity are available for particles, plates, and porous plugs.
  • These factors depend on the Dukhin number (Du), a ratio of surface to electrolyte conductivity scaled by a geometric factor.

Purpose of the Study:

  • To derive and present a surface conductivity correction factor for the rotating disk geometry.
  • To compare the rotating disk correction factor with those for other geometries.
  • To assess the significance of surface conductivity in the rotating disk system.

Main Methods:

  • Theoretical derivation of the correction factor for the rotating disk geometry.
  • Analysis of the Dukhin number (Du) using the disk radius as the characteristic length scale.
  • Comparison of the derived correction factor with established equations for other sample types.

Main Results:

  • The derived correction factor for the rotating disk geometry is f(Du) ≈ 1 + 1.516Du + 0.135Du(2).
  • Surface conductivity is shown to be negligible for rotating disks across nearly all ionic strengths.
  • For a 10 mm disk in a solution simulating pure water, the correction is only 1%.

Conclusions:

  • The rotating disk geometry inherently minimizes the impact of surface conductivity on zeta potential measurements.
  • This is attributed to the disk radius being the natural length scale, leading to small Dukhin numbers.
  • The rotating disk geometry offers a unique advantage for electrokinetic measurements where surface conductivity is a concern.