DocumentCode :
587551
Title :
Anisotropic diffraction in acoustic delay lines with mosaic transducers
Author :
Svechnikov, I.G.
Author_Institution :
Saratov State Univ. named after N.G. Chernyshevsky, Saratov, Russia
fYear :
2012
fDate :
May 28 2012-June 1 2012
Firstpage :
225
Lastpage :
228
Abstract :
Based on the Green´s function, we built the method for calculating the diffraction fields of mosaic piezo-electric transducers in anisotropic crystalline sound conductor. We gave the results of numerical research of diffraction fields generated by mosaic piezoelectric transducer on the end surface of the sound conductor and the calculation of the diffraction losses of the main signal, triple and five-time signal passage in acoustic delay line microwave signal operating mode “on the passage”. We investigated the dependence of the diffraction losses on the angle between the crystallographic and the geometrical axes of the sound conductor and diffraction losses at different values of the displacement input and output transducers relative to each other´s to determine the allowable for manufacturing value of the displacement transducers. Based on these investigations we suggested a method for suppression of multipass signals by using the diffraction properties of the transducers.
Keywords :
Green´s function methods; acoustic delay lines; acoustic transducers; acoustic wave diffraction; conductors (electric); crystallography; piezoelectric transducers; Green´s function; acoustic delay lines; anisotropic crystalline sound conductor; anisotropic diffraction field; crystallographic; diffraction losses; displacement input-output transducers; displacement transducers; five-time signal passage; geometrical axes; microwave signal operating mode; mosaic piezoelectric transducers; mosaic transducers; multipass signal suppression; Acoustic waves; Conductors; Delay lines; Diffraction; Propagation losses; Transducers;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Days on Diffraction (DD), 2012
Conference_Location :
St. Petersburg
Print_ISBN :
978-1-4673-4418-0
Type :
conf
DOI :
10.1109/DD.2012.6402784
Filename :
6402784
Link To Document :
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