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Scattering of water waves by submerged curved plates and by surface-piercing flat plates
Abstract Previous work on the scattering of regular surface water waves by a single, flat, submerged plate is extended to consider the scattering by submerged, curved plates and also by surface-piercing, flat plates. Problems are again formulated as hypersingular integral equations for the discontinuity in potential across the plate, which are then solved numerically using Chebyshev expansions and collocation. New results are given for submerged plates in the shape of a circular arc, and for surface-piercing plates at small angles of inclination to the horizontal. The latter configuration supports a hitherto unsuspected quasi-resonant behaviour, with a very spiky frequency response.
Scattering of water waves by submerged curved plates and by surface-piercing flat plates
Abstract Previous work on the scattering of regular surface water waves by a single, flat, submerged plate is extended to consider the scattering by submerged, curved plates and also by surface-piercing, flat plates. Problems are again formulated as hypersingular integral equations for the discontinuity in potential across the plate, which are then solved numerically using Chebyshev expansions and collocation. New results are given for submerged plates in the shape of a circular arc, and for surface-piercing plates at small angles of inclination to the horizontal. The latter configuration supports a hitherto unsuspected quasi-resonant behaviour, with a very spiky frequency response.
Scattering of water waves by submerged curved plates and by surface-piercing flat plates
Parsons, N.F. (Autor:in) / Martin, P.A. (Autor:in)
Applied Ocean Research ; 16 ; 129-139
29.07.1994
11 pages
Aufsatz (Zeitschrift)
Elektronische Ressource
Englisch
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