DocumentCode
1308289
Title
Gaussian beam representation of aperture fields in layered, lossy media: simulation and experiment
Author
Lumori, Mikaya L. D. ; Andersen, J. Bach ; Gopal, Mohan K. ; Cetas, Thomas C.
Author_Institution
MRC Cyclotron Unit, Hammersmith Hospital, London, UK
Volume
38
Issue
11
fYear
1990
fDate
11/1/1990 12:00:00 AM
Firstpage
1623
Lastpage
1630
Abstract
It is demonstrated that a three-dimensional electromagnetic field of a given linear polarization, emanating from an aperture source and propagating in a lossy medium, can be represented by an astigmatic Gaussian beam with complex source coefficients. The values of the coefficients can be determined experimentally by scans of the phase and amplitude of the field in the electric and magnetic principal planes near the aperture by means of a monopole probe and a liquid phantom (a phantom being a device that simulates the conditions encountered when radiation (e.g. microwaves) is deposited in biological tissues (e.g. human muscles) and permits a quantitative estimation of its effects). Once the source parameters are obtained, computations of the field everywhere else can be achieved rapidly. The theory is verified experimentally for bounded, homogeneous, and layered lossy media. Agreement is within 3% (relative to the maximum field at the aperture) over the entire scanned area
Keywords
biological effects of fields; biological effects of neutrons; electromagnetic field theory; simulation; 3D EM field; aperture fields; astigmatic Gaussian beam; biological tissues; complex source coefficients; human muscles; layered lossy media; linear polarization; liquid phantom; monopole probe; three-dimensional electromagnetic field; Apertures; Beams; Electromagnetic fields; Electromagnetic propagation; Electromagnetic wave polarization; Imaging phantoms; Magnetic devices; Magnetic liquids; Probes; Propagation losses;
fLanguage
English
Journal_Title
Microwave Theory and Techniques, IEEE Transactions on
Publisher
ieee
ISSN
0018-9480
Type
jour
DOI
10.1109/22.60008
Filename
60008
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