DocumentCode :
1381784
Title :
A physical optics version of the geometrical theory of diffraction
Author :
Taket, N.D. ; Burge, R.E.
Author_Institution :
Dept. of Phys., London Univ., UK
Volume :
39
Issue :
6
fYear :
1991
fDate :
6/1/1991 12:00:00 AM
Firstpage :
719
Lastpage :
731
Abstract :
The authors derive a diffraction coefficient which is suitable for calculating the filed diffracted by the vertices of perfectly conducting objects. This diffraction coefficient is used to calculate the field scattered by the corner of a metallic sheet. Two diffraction coefficients, one for edges and one for vertices, are derived by solving the appropriate canonical problems using the physical optics (PO) approximation. The diffraction coefficients are calculated by first using the PO approximation which consists of calculating the total field on the surface of an object from the incident field according to the laws of geometrical optics, and then calculating the scattered field by employing this total surface field in a vector diffraction integral. The validity of the diffraction coefficients has been investigated by comparing their predictions with experimental measurements of the scattered field from a single corner of a rectangular metal sheet, and good agreement was found
Keywords :
electromagnetic field theory; electromagnetic wave diffraction; geometrical optics; physical optics; canonical problems; diffraction coefficient; edge diffraction; electromagnetic diffraction; geometrical optics; geometrical theory of diffraction; incident field; metallic sheet corner; perfectly conducting objects; physical optics; rectangular metal sheet; scattered field; total surface field; vector diffraction integral; vertice diffracted field; Boundary conditions; Dielectrics; Frequency; Helium; Optical diffraction; Optical scattering; Permittivity; Physical optics; Physical theory of diffraction; Surface impedance;
fLanguage :
English
Journal_Title :
Antennas and Propagation, IEEE Transactions on
Publisher :
ieee
ISSN :
0018-926X
Type :
jour
DOI :
10.1109/8.86868
Filename :
86868
Link To Document :
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