The DOI matches its Crossref record; 1 of the 1 references it cites were found in a registry or an index.
Generalized approach to multiphase dielectric mixture theory
Abstract
A self-consistent solution for finding the complex dielectric constant of a multiphase mixture with confocal ellipsoidal shell inclusions is presented. Implicit in the solution are the first-order effects of neighboring inclusions, and hence, the high inclusion density limit is approached correctly. The solution contains the special cases of spherical shells, ellipsoids, spheres, disks, and needles. Reasonable agreement of the theory with some experimental data for wet wood is found. The presence of ellipsoidal shells in a mixture gives rise to a much greater separation between the upper and lower bounds of a mixture dielectric constant as compared to the limits obtained for solid ellipsoidal or spherical inclusions.
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Citations
Cites
Bruggeman, D. A. G. (1935) · Annalen der Physik · doi:10.1002/andp.19354160705 · Cited by 8,645
Cited by
Physics of inhomogeneous inorganic materials
Nan, C.-W. (1993) · Progress in Materials Science · doi:10.1016/0079-6425(93)90004-5 · Cited by 1,050
Effective permittivity of dielectric mixtures
Sihvola, A. H., & Kong, J. A. (1988) · IEEE Transactions on Geoscience and Remote Sensing · doi:10.1109/36.3045 · Cited by 555
Optical properties of ultrafine gold particles
Granqvist, C. G., & Hunderi, O. (1977) · Physical Review B · doi:10.1103/physrevb.16.3513 · Cited by 513
Metadata
- Authors
- Tinga, W. R., Voss, W. A. G., & Blossey, D. F.
- Venue
- Journal of Applied Physics
- Publisher
- AIP Publishing
- Published
- 1973-09-01
- Volume
- 44
- Issue
- 9
- Pages
- 3897-3902
- ISSN
- 0021-8979 (ISSN-L)
- 1089-7550
- OpenAlex
- W2006008975
- Cited by
- 386
- References
- 1
- FWCI
- 4.72
- Type
- journal article
- Language
- en
- Open access
- closed
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- Tinga, W. R., Voss, W. A. G., & Blossey, D. F. (1973). Generalized approach to multiphase dielectric mixture theory. Journal of Applied Physics. https://doi.org/10.1063/1.1662868
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