1973
DOI: 10.1016/0022-460x(73)90035-7
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Transient sound radiated by spheres undergoing an elastic collision

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Cited by 47 publications
(24 citation statements)
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“…The second condition is r/a 1, where r is the distance from the impacting spheres to the location at which the radiated sound is observed and a is the radius of the spheres; this condition can generally be readily adhered to. The pressure, P s (t), in the time domain for a single particle undergoing Hertzian impact (Goldsmith, 1960), with a half sine wave acceleration profile (Koss and Alfredson, 1973), can then be expressed as the convolution integral of the radiated pressure due to a unit impulse acceleration and the acceleration time history (Thorne and Foden, 1988); the solution is given by…”
Section: Theory For the Underwater Sound Generated By Impacting Spheresmentioning
confidence: 99%
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“…The second condition is r/a 1, where r is the distance from the impacting spheres to the location at which the radiated sound is observed and a is the radius of the spheres; this condition can generally be readily adhered to. The pressure, P s (t), in the time domain for a single particle undergoing Hertzian impact (Goldsmith, 1960), with a half sine wave acceleration profile (Koss and Alfredson, 1973), can then be expressed as the convolution integral of the radiated pressure due to a unit impulse acceleration and the acceleration time history (Thorne and Foden, 1988); the solution is given by…”
Section: Theory For the Underwater Sound Generated By Impacting Spheresmentioning
confidence: 99%
“…The source arises from the impact of two or more particles as interparticle collisions occur as the bed becomes mobile and bedload transport occurs. The generation of sound by impacting bodies has primarily been examined in air, usually by parties interested in machine noise emissions (Banerji, 1916(Banerji, , 1918Koss and Alfredson, 1973;Koss, 1974a, b;Akay and Hodgson, 1978a, b;Akay, 1978). It is this work which was adapted for the study of acoustic radiation by colliding bodies underwater (Thorne and Foden, 1988;Thorne, 1990).…”
Section: Introductionmentioning
confidence: 99%
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“…In a mathematical sense, the acoustic pressure field generated from the acceleration of a rigid body is evaluated by the integral convolution from Eq. (1) (Akay and Hodgson, 1978;Koss and Alfredson, 1973;Thorne and Foden, 1988). The integral consists of the convolution between Kirchhoff's impulse response p I and an acceleration profile A.…”
Section: Introductionmentioning
confidence: 99%
“…where F (p I ) is the Fourier transform (FT) of Kirchhoff's impulse response p I (Koss and Alfredson, 1973), for a sphere of radius a, defined in Eq. (4b), F (A) the FT of Hertzian acceleration due to elastic impact between two identical radii and the same material spheres, defined in Eq.…”
Section: Introductionmentioning
confidence: 99%