DocumentCode
3194896
Title
A Fredholm integral equation approach to propagation over irregular terrain
Author
Janaswamy, R.
Author_Institution
Dept. of Electr. & Comput. Eng., US Naval Postgraduate Sch., Monterey, CA, USA
fYear
1992
fDate
18-25 June 1992
Firstpage
765
Abstract
A method based on the Fredholm-type integral equation is presented to predict propagation of electromagnetic fields due to a two dimensional source. The method is efficient precisely where the Volterra equation approach fails, and in this sense complements it. The transmitting antenna is vertically polarized and is assumed to generate two-dimensional waves. Propagation is described by terrain elevation profile and the local surface impedance which may vary with distance. The domain of interest is made finite by enclosing the source and the terrain irregularities inside a semicircular boundary on which Bayliss-Turkel radiation boundary conditions are applied to simulate free-space. A boundary integral equation consisting of the irregular terrain and the outer boundary is formulated and solved by the boundary-element method. Numerical results are presented.<>
Keywords
boundary-elements methods; electromagnetic wave polarisation; electromagnetic wave propagation; integral equations; Bayliss-Turkel radiation boundary conditions; EM wave propagation; Fredholm integral equation; boundary integral equation; boundary-element method; free-space; irregular terrain; local surface impedance; semicircular boundary; terrain elevation profile; transmitting antenna; two-dimensional waves; vertical polarisation; Boundary conditions; Electromagnetic propagation; Integral equations; Magnetic fields; Polarization; Receiving antennas; Scattering; Surface impedance; Tellurium; Transmitting antennas;
fLanguage
English
Publisher
ieee
Conference_Titel
Antennas and Propagation Society International Symposium, 1992. AP-S. 1992 Digest. Held in Conjuction with: URSI Radio Science Meeting and Nuclear EMP Meeting., IEEE
Conference_Location
Chicago, IL, USA
Print_ISBN
0-7803-0730-5
Type
conf
DOI
10.1109/APS.1992.221696
Filename
221696
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