DocumentCode
746228
Title
Second-Order Statistical Moments of a Surface Scatter Channel with Multiple Wave Direction and Dispersion
Author
Tuteur, Franz B. ; McDonald, John F. ; Tung, Henti
Author_Institution
Yale Univ.,New Haven,CT
Volume
24
Issue
8
fYear
1976
fDate
8/1/1976 12:00:00 AM
Firstpage
820
Lastpage
831
Abstract
Underwater acoustic communications channels involving surface reflection usually exhibit extensive time and frequency spreading. The phenomenon was studied in a recent paper [5] and the scattering function of the channel was obtained for large Rayleigh parameters using a Fresnel-corrected geometric optics model and a simple onedimensional surface correlation function. It was found that while extensive time spreading and Doppler were indeed predicted by this model, the Doppler shift and time delay were strongly correlated so that the scattering function had the form of a very narrow parabolic ridge. The problem considered in this paper is the extent to which this phenomenon persists when more realistic correlation-function models, dispersion, and small Rayleigh parameters are considered. It is found that the general form of the scattering function is not very much affected by fairly gross changes in the assumed surface statistics, and that substantial correlation between time delay and Doppler can be expected as long as the surface is not completely isotropic. The effect is also observed in a modified form with a small Rayleigh-parameter model, but since this model also features a strong coherent component it may be of less practical significance.
Keywords
Acoustic scattering; Dispersive channels; Doppler effect; Sea surface; Surface-scatter channels; Underwater acoustic communications; Acoustic scattering; Communication channels; Delay effects; Optical reflection; Optical scattering; Optical surface waves; Rayleigh scattering; Surface acoustic waves; Surface waves; Underwater acoustics;
fLanguage
English
Journal_Title
Communications, IEEE Transactions on
Publisher
ieee
ISSN
0090-6778
Type
jour
DOI
10.1109/TCOM.1976.1093378
Filename
1093378
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