1990
DOI: 10.1115/1.3119168
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Acoustic Resonance Scattering by Submerged Elastic Shells

Abstract: We review a number of instances in which classical acoustic wave scattering from submerged elastic shells can be analyzed in the resonance region of their spectra. We recently reviewed (Refs 42,43,12) the cases dealing with acoustic resonance scattering from solid elastic bodies, or with elastic resonance scattering from fluid or solid inclusions in elastic media. It only remains for us to address the works dealing with submerged shells, which we analyze here. We study scattering by bare or viscoelastically co… Show more

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Cited by 64 publications
(16 citation statements)
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“…The interaction between acoustical and structural waves covers a very broad range of topics, with an equally broad range of techniques; from formal mathematical analyses (see, for example, [5]) to more applied research concerned with submarine acoustics [6]. In terms of physical problems, there are obvious applications, such as the generation of noise by flows past elastic structures (see, for example, [7]), flow in pipes [8], scattering of water waves by flexible ice sheets [9,10], and the insonification of underwater elastic shells [11] amongst many others. The field itself has an illustrious history: the overview of the influence of fluid-loading on vibrating structures provided by Crighton's 1998 Rayleigh Medal lecture [12] notes that it is almost impossible to find an area of research in wave motion where Lord Rayleigh has not worked and that fluid-loaded structures are no exception.…”
Section: Introductionmentioning
confidence: 99%
“…The interaction between acoustical and structural waves covers a very broad range of topics, with an equally broad range of techniques; from formal mathematical analyses (see, for example, [5]) to more applied research concerned with submarine acoustics [6]. In terms of physical problems, there are obvious applications, such as the generation of noise by flows past elastic structures (see, for example, [7]), flow in pipes [8], scattering of water waves by flexible ice sheets [9,10], and the insonification of underwater elastic shells [11] amongst many others. The field itself has an illustrious history: the overview of the influence of fluid-loading on vibrating structures provided by Crighton's 1998 Rayleigh Medal lecture [12] notes that it is almost impossible to find an area of research in wave motion where Lord Rayleigh has not worked and that fluid-loaded structures are no exception.…”
Section: Introductionmentioning
confidence: 99%
“…Despite the extensive analyses related to plane wave scattering by an infinitely-long cylinder, 2,[6][7][8][9] earlier works considered the case of beams, based on the angular spectrum decomposition of plane waves, requiring the numerical evaluation of indefinite integrals. 10,11 On the other hand, the present analysis is based on the partial-wave series expansion (PWSE) method (known also as normal-mode decomposition in Fourier series) in cylindrical coordinates, and the evaluation of the beam-shape coefficients (BSCs) stemming from Graf's additional theorem for the cylindrical wave functions, without the need of numerical integration procedures, used previously in the method of the angular spectrum decomposition into plane waves, or in the computation of the acoustic radiation force on a rigid (sound impenetrable) cylinder.…”
Section: Introductionmentioning
confidence: 99%
“…As an example in the field of acoustics, this topic is investigated extensively in underwater applications [2][3][4][5] with the aim of indentifying targets from their sonar echoes. In most of these important investigations, scattering from plane (axisymmetric) waves is only considered [6].…”
Section: Introductionmentioning
confidence: 99%