Radiation Patterns From a Vibrating Plate
Radiation Patterns From a Vibrating Plate
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S. R. D. No. 7O6 "Directivity of Soueed in Water - Elementary Arrays" C4 - MDRC - O72 R ADIATION PATTBRIJ3 FROM A VIBRATING PLATE by E, Bromberg and H, Cohn The problem of the control of the directivity pattern of sound radiated from a vibrator set in an infinite rigid wall or "baffle" has recently* been treated by the Harvard Underwater Sound Laboratory and by Dr. Harry Nyquist of Division C Section 4, Their vibrators con- sisted of line sources and point sources, ** Tfe wish to consider the s...ame problem for a two-dimensional array of sound sources so denseljr packed that it may be considered as a continuous surface distribution of a vibrating plate. Vfe assume further that the overall dimensions of the plate and the frequency of vibration have been specified.
We take our plate in the x-y plane vibrating in the '^ z- direction, so that the eqxjation of the surface of the plate at any time t is (1) z = Re ': f(x, y) e '^"^^^ where f(x, y) is a given amplitude function, extending over the projection of the plate on the x-y plane.
What to read after Radiation Patterns From a Vibrating Plate?
You can find similar books in the "Read Also" column, or choose other free books by Eleazer Bromberg to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
S. R. D. No. 7O6 "Directivity of Soueed in Water - Elementary Arrays" C4 - MDRC - O72 R ADIATION PATTBRIJ3 FROM A VIBRATING PLATE by E, Bromberg and H, Cohn The problem of the control of the directivity pattern of sound radiated from a vibrator set in an infinite rigid wall or "baffle" has recently* been treated by the Harvard Underwater Sound Laboratory and by Dr. Harry Nyquist of Division C Section 4, Their vibrators con- sisted of line sources and point sources, ** Tfe wish to consider the s...ame problem for a two-dimensional array of sound sources so denseljr packed that it may be considered as a continuous surface distribution of a vibrating plate. Vfe assume further that the overall dimensions of the plate and the frequency of vibration have been specified.
We take our plate in the x-y plane vibrating in the '^ z- direction, so that the eqxjation of the surface of the plate at any time t is (1) z = Re ': f(x, y) e '^"^^^ where f(x, y) is a given amplitude function, extending over the projection of the plate on the x-y plane.
What to read after Radiation Patterns From a Vibrating Plate?
You can find similar books in the "Read Also" column, or choose other free books by Eleazer Bromberg to read onlineMoreLess
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