1964
DOI: 10.1071/ph640389
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Average Radiation-pressure Forces Produced by Sound Fields

Abstract: SummaryRadiation-pressure forces developed within an acoustic system may be calculated from a detailed knowledge of the fields. It is shown that the time average of a generalized radiation-pressure force may be expressed in terms of quantities on an arbitrary mathematical surface enclosing the system.The resulting surface integral is related to directly measurable circuit-theory parameters involving the impedance, admittance, or scattering matrices of the system. These results are the same as those obtained pr… Show more

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Cited by 8 publications
(2 citation statements)
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“…(29) n n E E Schroeder [5] discussed an inverse problem of predicting the shape of vocal tract for utterance of a sound. He formulated the inverse problem by using Boltzmann-Ehrenfest's theorem [7,8] for a uniform vocal tract with the constant cross sectional area and showed that the solution of the problem is not unique. This means that we need some constraint conditions to make the problem unique.…”
Section: Algorithm For Calculating the Vocal Tract Deformationmentioning
confidence: 99%
See 1 more Smart Citation
“…(29) n n E E Schroeder [5] discussed an inverse problem of predicting the shape of vocal tract for utterance of a sound. He formulated the inverse problem by using Boltzmann-Ehrenfest's theorem [7,8] for a uniform vocal tract with the constant cross sectional area and showed that the solution of the problem is not unique. This means that we need some constraint conditions to make the problem unique.…”
Section: Algorithm For Calculating the Vocal Tract Deformationmentioning
confidence: 99%
“…In the pioneering works [6,7] the relationship between the vocal tract shape and the formant frequencies was discussed under these rules. Schroeder [5] derived a very useful perturbation formula by using Boltzmann-Ehrenfest's theorem [8,9] for the adiabatic invariance. In this formula, the increase in the formant frequency is proportional to the acoustic radiation pressure on the vocal tract wall where a constriction is made.…”
Section: Introductionmentioning
confidence: 99%