DocumentCode :
2678602
Title :
Two-dimensional boundary element analysis of quartz surface wave resonators
Author :
Denda, Mitsunori ; Yong, Yook-Kong
Author_Institution :
Dept. of Mech. & Aerosp. Eng., Rutgers Univ., NJ, USA
fYear :
2000
fDate :
2000
Firstpage :
290
Lastpage :
295
Abstract :
In this paper we present the 2D fundamental solutions for the time-harmonic dynamic problems of piezoelectric materials. Given a time-harmonic line force or charge at the origin of an infinite piezoelectric solid, we derive the displacement and electric potential at an arbitrary point. The solution, obtained using the Radon transform, has an interesting feature that it can be split into two parts: singular static and regular dynamic parts. The singular static part corresponds to the static fundamental solution and the regular dynamic part provides frequency dependency. The regular part is presented in a form suitable for numerical evaluation. The implementation of the fundamental solutions into the boundary element method (BEM) for the eigen frequency problems of the surface wave resonators is outlined along with key technical features required for the successful BEM analysis
Keywords :
Radon transforms; boundary-elements methods; electric potential; surface acoustic wave resonators; 2D boundary element analysis; BEM analysis; Radon transform; boundary element method; displacement; eigen frequency problems; electric potential; piezoelectric materials; piezoelectric solid; quartz surface wave resonators; regular dynamic part; singular static part; surface wave resonators; time-harmonic dynamic problems; time-harmonic line force; Aerodynamics; Analytical models; Boundary conditions; Boundary element methods; Electric potential; Equations; Frequency; Piezoelectric materials; Solids; Surface waves;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Frequency Control Symposium and Exhibition, 2000. Proceedings of the 2000 IEEE/EIA International
Conference_Location :
Kansas City, MO
ISSN :
1075-6787
Print_ISBN :
0-7803-5838-4
Type :
conf
DOI :
10.1109/FREQ.2000.887368
Filename :
887368
Link To Document :
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