Electrical Resistivity of Composites
- 1 August 1990
- journal article
- Published by Wiley in Journal of the American Ceramic Society
- Vol. 73 (8) , 2187-2203
- https://doi.org/10.1111/j.1151-2916.1990.tb07576.x
Abstract
Percolation and Bruggeman's effective media theories, as they apply to the electrical conductivity of composites, are reviewed, and a general effective media (GEM) equation, which combines most aspects of both percolation and effective media theories, is introduced. It is then shown that the GEM equation quantitatively fits electrical resistivity (conductivity) as a function of the volume fraction data for binary composites. The parameters used to fit the experimental data are the electrical resistivities of the two phases, the percolation threshold for the lower resistivity phase (ôc), and an exponent t. Preliminary work, showing how the GEM equation can be used to model the piezoresistivity of composites by postulating that ôc is a function of the independent variable, is also presented.Keywords
This publication has 40 references indexed in Scilit:
- Connectivity and piezoelectric-pyroelectric compositesPublished by Elsevier ,2003
- Metal oxide-polymer thermistorsJournal of Materials Science, 1989
- Measurement and analysis of a model dual-conductivity medium using a generalised effective-medium theoryJournal of Physics C: Solid State Physics, 1988
- The analysis of the electrical conductivity of graphite conductivity of graphite powders during compactionJournal of Physics D: Applied Physics, 1988
- Percolation threshold and conductivity in metal-insulator composite mean-field theoriesJournal of Physics C: Solid State Physics, 1986
- Electrical Conduction in Carbon Black CompositesRubber Chemistry and Technology, 1986
- Equation for the conductivity of metal-insulator mixturesJournal of Physics C: Solid State Physics, 1985
- Particle size effects in thick film resistorsJournal of Applied Physics, 1982
- Weak Interactions and Eötvös ExperimentsPhysical Review Letters, 1976
- On a relation between percolation theory and the elasticity of gelsJournal de Physique Lettres, 1976