Analysis of wave propagation in infinite piezoelectric plates

Journal of Mechanics

Volumn 21, Issue 2, 2005, Pages 103-108

  Wu, C Y ^a   Chang, J S ^a   Wu, K C ^a  

^a NATIONAL TAIWAN UNIVERSITY   (Taiwan)

Author keywords

Elastic waves; Perturbation method; Piezoelectric plates; Stroh's formalism

Indexed keywords

ANISOTROPY; BOUNDARY CONDITIONS; EIGENVALUES AND EIGENFUNCTIONS; ELASTIC WAVES; NATURAL FREQUENCIES; PERTURBATION TECHNIQUES; PIEZOELECTRIC DEVICES; STRESS ANALYSIS;

ELECTRIC DISPLACEMENT; PERTURBATION METHOD; PIEZOELECTRIC PLATES; STROH'S FORMALISM;

WAVE PROPAGATION;

EID: 20844432338     PISSN: 17277191     EISSN: None     Source Type: Journal    
DOI: 10.1017/S1727719100004573     Document Type: Article

References (5)

1. Shuvalov, A. L., "On the Theory of Wave Propagation in Anisotropic Plates," Proc. Soc. Lond. A., 456, pp. 2197-2222 (2000).
2. Stewart, G. W. and Ji-guang Sun, Matrix Perturbation Theory, Academic Press, Inc. (1990).
3. Kaul, R. K. and Mindlin, R. D., "Frequency Spectrum of a Monoclinic Crystal Plate," J. Acoust. Soc. Am., 34, pp. 1902-1910 (1961).
4. Lee, P. C., Syngellakis, Y. S. and Hou, J. P., "A Two-Dimensional Theory for High-Frequency Vibration of Piezoelectric Crystal Plates with or without Electrodes," Journal of applied Physics 61, pp. 134-141 (1987).
5. Ting, T. C. T., Anisotropic Elasticity, Oxford University Press (1996).