1993
DOI: 10.1121/1.407490
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Radiation modes and the active control of sound power

Abstract: Two formulations for calculating the total acoustic power radiated by a structure are compared; in terms of the amplitudes of the structural modes and in terms of the velocities of an array of elemental radiators on the surface of the structure. In both cases, the sound radiation due to the vibration of one structural mode or element is dependent on the vibration of other structural modes or elements. Either of these formulations can be used to describe the sound power radiation in terms of a set of velocity d… Show more

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Cited by 309 publications
(206 citation statements)
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“…This approach also provides a model for the case of a perforated plate set in an infinite rigid baffle which has not been covered in Chapter 5. In principle, the concept is similar to the models of Vitiello et al [25], Cunefare and Koopman [26], Elliott and Johnson [27] and Gardonio et al [28] which used discrete elementary radiators to replace a continuous radiator. However, as will be shown later, the self-radiation impedance used in the proposed model is slightly different.…”
Section: Modelled By Discrete Sourcesmentioning
confidence: 83%
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“…This approach also provides a model for the case of a perforated plate set in an infinite rigid baffle which has not been covered in Chapter 5. In principle, the concept is similar to the models of Vitiello et al [25], Cunefare and Koopman [26], Elliott and Johnson [27] and Gardonio et al [28] which used discrete elementary radiators to replace a continuous radiator. However, as will be shown later, the self-radiation impedance used in the proposed model is slightly different.…”
Section: Modelled By Discrete Sourcesmentioning
confidence: 83%
“…In the models of Elliott and Johnson [27] and Gardonio et al [28], the impedance of the elementary radiator is defined by…”
Section: Discrete Version Of Rayleigh Integralmentioning
confidence: 99%
See 1 more Smart Citation
“…The vector of the normal velocities of each element is denoted as ()  U . The acoustic power can be expressed as [4] …”
Section: Sound Power Analysis Of Laminated Platesmentioning
confidence: 99%
“…For this kind of problem, a relevant approach is to compute the radiating power or, equivalently, the radiation efficiency. For this task, the method of elementary radiators can be used [19]. This suggests to "discretize" the plate into elementary surfaces of same area S radiator and constant normal velocities, and to compute the radiation efficiency as…”
Section: Application To a Plate Radiating In An Acoustic Fluidmentioning
confidence: 99%