DocumentCode
1408232
Title
A curvilinear coordinate-based split-step parabolic equation method for propagation predictions over terrain
Author
Janaswamy, Ramakrishna
Author_Institution
Dept. of Electr. & Comput. Eng., Naval Postgraduate Sch., Monterey, CA, USA
Volume
46
Issue
7
fYear
1998
fDate
7/1/1998 12:00:00 AM
Firstpage
1089
Lastpage
1097
Abstract
Propagation of radiowaves over irregular terrain and in an inhomogeneous atmosphere is solved by the parabolic equation method using the split-step Fourier algorithm on a terrain-conformal mesh. A piecewise continuous coordinate system is generated by the specification of: (1) the terrain profile shape at discrete points and (2) an upper height. The resulting mesh is conformal to the terrain at the lower boundary and gradually flattens off at the maximum height. In addition to preserving the number of points on any vertical line between the terrain and the maximum height from one range step to another, the coordinate transformation used in the paper produces a correction term in the refractive index whose gradient diminishes with height. As a result, the sampling requirements over steep terrain are relaxed when compared to the Beilis-Tappert transformation. Formulation and results are given both for the horizontal and vertical polarizations
Keywords
Fourier analysis; parabolic equations; radiowave propagation; tropospheric electromagnetic wave propagation; correction term; curvilinear coordinate-based split-step parabolic equation method; horizontal polarizations; piecewise continuous coordinate system; propagation predictions; radiowaves; refractive index; sampling requirements; split-step Fourier algorithm; terrain profile shape; terrain-conformal mesh; upper height; vertical polarizations; Atmosphere; Backscatter; Conformal mapping; Equations; Finite difference methods; Frequency; Radiowave propagation; Refractive index; Sampling methods; Shape;
fLanguage
English
Journal_Title
Antennas and Propagation, IEEE Transactions on
Publisher
ieee
ISSN
0018-926X
Type
jour
DOI
10.1109/8.704813
Filename
704813
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