Symplectic eigensolution method in transversely isotropic piezoelectric cylindrical media

Journal of Zhejiang University: Science

Volumn 6 A, Issue 9, 2005, Pages 922-927

  Xu, Xin Sheng ^a   Gu, Qian ^a   Leung, Andrew Y T ^b   Zheng, Jian Jun ^b  

^a DALIAN UNIVERSITY OF TECHNOLOGY   (China)

^b CITY UNIVERSITY OF HONG KONG   (Hong Kong)

Author keywords

Eigensolution; Hamiltonian system; Piezoelectric media; Symplectic method; Transverse isotropic

Indexed keywords

EIGENVALUES AND EIGENFUNCTIONS; HAMILTONIANS; NUMERICAL METHODS; PIEZOELECTRIC MATERIALS;

EIGENSOLUTION; HAMILTONIAN SYSTEM; PIEZOELECTRIC MEDIA; SYMPLECTIC METHOD; TRANSVERSE ISOTROPIC;

PIEZOELECTRICITY;

EID: 25844456038     PISSN: 10093095     EISSN: None     Source Type: Journal    
DOI: 10.1631/jzus.2005.A0922     Document Type: Article

References (8)

1. Chen, W.Q., 1999. On the application of potential theory in piezoelasticity. J. Appl. Mech., 66: 808-810.
2. Ding, H.J., Chen, W.Q., 2001. Three Dimensional Problems of Piezoelectricity. Nova Science Publishers, Inc., Huntington, New York.
3. Ding, H.J., Chen, B., Liang, J., 1996. General solutions for coupled equations for piezoelectric media. Int. J. Struct., 33: 2283-2298.
4. Ding, H.J., Guo, F.L., Hou, P.F., Zou, D.Q., 2000. On the equilibrium of piezoelectric bodies of revolution. Int. J. Solids Structures, 37: 1293-1326.
5. Ding, H.J., Xu, R.Q., Chen, W.Q., 2002. Free vibration of transversely isotropic piezoelectric circular cylindrical panels. Int. J. Mech. Sci., 44: 191-206.
6. Dunn, M.L., Wienecke, H.A., 1996. Green's functions for transversely isotropic piezoelectric solids. Int. J. Solids Structures, 33(30): 4571-4581.
7. Leung, A.Y.T., Xu, X.S., 2005. A symplectic method for the exact homogeneous solutions of two-dimensional transversely isotropic piezoelectric media. J. Eng. Mech. (to be published).
8. Zhong, W.X., 1995. A New Systematic Methodology for Theory of Elasticity. Dalian University of Technology Press, Dalian (in Chinese).