DocumentCode
1028669
Title
Electromagnetic theorems for complex anisotropic media
Author
Krowne, Clifford M.
Author_Institution
Naval Research Laboratory, Washington, DC, USA
Volume
32
Issue
11
fYear
1984
fDate
11/1/1984 12:00:00 AM
Firstpage
1224
Lastpage
1230
Abstract
Complex anisotropic media can generally be described by a
macroscopic constitutive tensor
. Using
properties, a reaction integral formula is derived from which an anisotropic reaction theorem (modified reciprocity theorem) is developed. Reduction of the
medium into a reciprocal medium is discussed including tensor symmetry attributes and limiting cases. The anisotropic reaction theorem is utilized to derive a zero reaction theorem, and then treated in relation to the moment method. Mutual and self-impedance elements of a network are also derived in terms of reaction integrals, symmetry covered using the anisotropic reaction theorem, and impedance elements related to moment calculations. Use of spectral domain analysis is also covered.
macroscopic constitutive tensor
. Using
properties, a reaction integral formula is derived from which an anisotropic reaction theorem (modified reciprocity theorem) is developed. Reduction of the
medium into a reciprocal medium is discussed including tensor symmetry attributes and limiting cases. The anisotropic reaction theorem is utilized to derive a zero reaction theorem, and then treated in relation to the moment method. Mutual and self-impedance elements of a network are also derived in terms of reaction integrals, symmetry covered using the anisotropic reaction theorem, and impedance elements related to moment calculations. Use of spectral domain analysis is also covered.Keywords
Electromagnetic propagation in anisotropic media; Moment methods; Anisotropic magnetoresistance; Geometrical optics; Green´s function methods; Impedance; Moment methods; Optical materials; Optical resonators; Spectral analysis; Tensile stress; Transmission line theory;
fLanguage
English
Journal_Title
Antennas and Propagation, IEEE Transactions on
Publisher
ieee
ISSN
0018-926X
Type
jour
DOI
10.1109/TAP.1984.1143233
Filename
1143233
Link To Document