DocumentCode
292197
Title
Finite element analysis using trigonometric interpolations for quasi-thickness piezoelectric resonators
Author
Raoelijaona, Fanjaharisoa ; Dulmet, Bernard
Volume
2
fYear
1994
fDate
Oct. 31 1994-Nov. 3 1994
Firstpage
965
Abstract
Although it is a successful method for general purposes, FEM still remains difficult to handle when applied to the simulation of resonant modes in bulk acoustic wave resonators. Because standard elements available in commercial packages usually take low degree polynomial interpolations, many layers of such elements are required to account for the fast variations of mechanical displacement along the thickness. This results into a loss of efficiency and very large matrixes requiring much computational power. To address these problems, we propose an original analysis built upon specific volume elements which use trigonometric interpolations along the thickness, while sticking to classical parabolic interpolations along the in-plane directions of the thin plate. Piezoelectricity is introduced in the framework of a variational formalism according to a Lagrangian formulation. This will facilitate further inclusion of static temperature influence in the modal analysis
Keywords
acoustic resonators; bulk acoustic wave devices; crystal resonators; finite element analysis; interpolation; variational techniques; FEM; Lagrangian formulation; bulk acoustic wave resonators; computational power; finite element analysis; low degree polynomial interpolations; mechanical displacement; modal analysis; parabolic interpolations; quasi-thickness piezoelectric resonators; resonant modes; specific volume elements; static temperature influence; trigonometric interpolations; variational formalism; Acoustic resonators; Bulk acoustic wave devices; Finite element methods; Interpolation; Piezoelectric resonators; Variational methods;
fLanguage
English
Publisher
ieee
Conference_Titel
Ultrasonics Symposium, 1994. Proceedings., 1994 IEEE
Conference_Location
Cannes, France
Print_ISBN
0-7803-2012-3
Type
conf
DOI
10.1109/ULTSYM.1994.401702
Filename
401702
Link To Document