DOI: 10.1121/1.1908654. Exact Solution of Wave Scattering by Irregular Surfaces

Exact Solution of Wave Scattering by Irregular Surfaces

10.1121/1.1908654

Crossref journal-article

Acoustical Society of America (ASA)

The Journal of the Acoustical Society of America (231)

Abstract

The problem which Lord Rayleigh considered (reflection from a corrugated surface) and which several have treated approximately in recent years, is developed in a general form. An exact solution is obtained by extensive use of Wiener's generalized harmonic analysis. This solution is readily extended to include electromagnetic waves, general elastic waves, and nonplanar, nonharmonic sources. Numerical evaluation of the formulas is considered by means of an operational representation, from which various types of successive approximations can be constructed. Applications can be of special interest in scatter communications and in underwater sound transmission and reverberation. Experimental evidence from the latter area indicates that a rather detailed theory is necessary for an adequate account of the situation.

Bibliography

Marsh, H. W. (1961). Exact Solution of Wave Scattering by Irregular Surfaces. The Journal of the Acoustical Society of America, 33(3), 330â333.

Authors 1

H. W. Marsh (first)

References 0 Referenced 32

None

Dates

Type	When
Created	19 years, 10 months ago (Sept. 30, 2005, 1:52 p.m.)
Deposited	1 year, 6 months ago (Feb. 7, 2024, 9:06 p.m.)
Indexed	1 year, 6 months ago (Feb. 7, 2024, 9:43 p.m.)
Issued	64 years, 5 months ago (March 1, 1961)
Published	64 years, 5 months ago (March 1, 1961)
Published Print	64 years, 5 months ago (March 1, 1961)

Funders 0

None

BibTeX

@article{Marsh_1961, title={Exact Solution of Wave Scattering by Irregular Surfaces}, volume={33}, ISSN={1520-8524}, url={http://dx.doi.org/10.1121/1.1908654}, DOI={10.1121/1.1908654}, number={3}, journal={The Journal of the Acoustical Society of America}, publisher={Acoustical Society of America (ASA)}, author={Marsh, H. W.}, year={1961}, month=mar, pages={330–333} }

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