Levy solution of three-dimensional functionally graded piezoelectric plates

Author

Yun-ying Zhou

Author_Institution

Dept. of Archit. Eng., North China Inst. of Aerosp. Eng., Langfang, China

fYear

2014

fDate

Oct. 30 2014-Nov. 2 2014

Firstpage

306

Lastpage

309

Abstract

Based on the simplified theory, free vibration in three-dimensional functionally graded piezoelectric plates is analyzed. The first-order shear deformation theory and state space method are utilized in directions z and x, respectively. The plate is simply-supported in direction y, so a generalized Levy solution is obtained. Numerical examples show that the vibration behavior depends considerably on different boundary conditions and material properties. The results can provide a theoretical basis for the dynamic characteristics of three-dimensional plate with complex boundary conditions.

Keywords

continuum mechanics; functionally graded materials; plates (structures); shear deformation; vibrations; 3D functionally graded piezoelectric plates; complex boundary conditions; dynamic characteristics; first-order shear deformation theory; free vibration; generalized Levy solution; material properties; simplified theory; state space method; Acoustic waves; Boundary conditions; Equations; Material properties; Piezoelectricity; Vibrations; FGPM; First-order shear deformation theory; Levy solution; State space method;

fLanguage

English

Publisher

ieee

Conference_Titel

Piezoelectricity, Acoustic Waves, and Device Applications (SPAWDA), 2014 Symposium on

Conference_Location

Beijing

Print_ISBN

978-1-4799-6424-6

Type

conf

DOI

10.1109/SPAWDA.2014.6998587

Filename

6998587