Electric assumptions for piezoelectric laminate analysis

International Journal of Solids and Structures

Volumn 41, Issue 9-10, 2004, Pages 2363-2382

  Sze, K Y ^a   Yang, X M ^a   Fan, H ^b  

^a UNIVERSITY OF HONG KONG   (Hong Kong)

^b NANYANG TECHNOLOGICAL UNIVERSITY   (Singapore)

Author keywords

Computation; Laminate; Piezoelectric; Smart structure

Indexed keywords

ELECTRIC FIELDS; ELECTRIC POTENTIAL; LAMINATES; NUMERICAL METHODS;

NON-PIEZOELECTRIC PLIES; PIEZOELECTRIC LAMINATE ANALYSIS;

PIEZOELECTRIC MATERIALS;

LAMINATED MATERIAL;

EID: 1842536136     PISSN: 00207683     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijsolstr.2003.11.018     Document Type: Article

References (22)

1. ABAQUS, 2000. ABAQUS User Manual Version 6.1. Hibbitt, Karlsson - Sorensen Inc., Rhode Island
2. Allik H. Hughes T.J.R. Finite element method for piezoelectric vibration Int. J. Numer. Methods Eng. 2 1970 151-157
3. Almajid A. Taya M. Hudnut S. Analysis of out-of-plane displacement and stress field in a piezocomposite plate with functionally graded microstructure Int. J. Solids Stuct. 38 2001 3377-3391
4. Chee C. Tong L. Steven G. A mixed model for adaptive composite plates with piezoelectric for anisotropic actuation Comput. Struct. 77 2000 253-268
5. EerNisse E.P. Variational method for electroelastic vibration analysis IEEE Trans. Son. Ultrason. 14 1967 153-160
6. Fernandes A. Pouget J. Two-dimensional modeling of laminated piezoelectric composites: analysis and numerical results Thin-Walled Struct. 39 2001 3-22
7. Ha S.K. Keilers C. Chang F.K. Finite element analysis of composite structures containing distributed piezoelectric sensors and actuators AIAA J. 30 1992 772-780
8. Heyliger P. Ramirez G. Saravanos D. Coupled discrete-layer finite elements for laminated piezoelectric plates Commun. Numer. Methods Eng. 10 1994 971-981
9. Lammering R. The application of a finite shell element for composites containing piezo-electric polymers in vibration control Comput. Struct. 41 1991 1101-1109
10. Lo K.H. Christensen R.M. Wu E.M. A high-order theory of plate deformation-Part 1: homogeneous plates and Part 2: laminated plates J. Appl. Mech.-Trans. ASME 44 1977 663-676
11. Noor A.K. Burton W.S. Assessment of shear deformation theories for multilayered composite plates Appl. Mech. Rev. 42 1989 1-12
12. Park S.B. Sun C.T. Effect of electric field on fracture of piezoelectric ceramics Int. J. Fract. 70 1995 203-216
13. Reddy J.N. A simple higher-order theory for laminated composite plates J. Appl. Mech.-Trans. ASME 51 1984 745-752
14. Sheikh A.H. Topdar P. Halder S. An appropriate FE for through-thickness variation of displacement and potential in thin/moderately thick smart laminates Compos. Struct. 51 2001 401-409
15. Sze K.Y. Pan Y.S. Hybrid piezoelectric finite element models for three-dimensional analysis J. Sound Vib. 226 1999 519-547
16. Sze K.Y. Yao L.Q. Yi S. A hybrid-stress ANS solid-shell element and its generalization for smart structure modelling-Part I: solid-shell element formulation, Part II: smart structure modeling Int. J. Numer. Methods Eng. 48 2000 545-582
17. Sze K.Y. He L.W. Cheung Y.K. Predictor-corrector procedures for analysis of laminated plates using standard Mindlin finite element models J. Compos. Struct. 50 2000 171-182
18. Sze K.Y. Wang H.T. Fan H. A finite element approach for computing edge singularities in piezoelectric materials Int. J. Solids Struct. 38 2001 9233-9252
19. Trindade M.A. Benjeddou A. Ohayon R. Finite element modelling of hybrid active-passive vibration damping of multiplayer piezoelectric sandwich beams-Part I: formulation Int. J. Numer. Methods Eng. 51 2001 835-854
20. Tzou H.S. Ye R. Analysis of piezoelectric structures with laminated piezoelectric triangle shell elements AIAA J. 34 1996 110-115
21. Tzou H.S. Tseng C.I. Bahrami H. A thin piezoelectric hexahedron finite element applied to design of smart continua Finite Elements Anal. Des. 16 1994 27-42
22. Yang J.S. Equations for the extension and flexure of electroelastic plates J. Appl. Mech. 36 1999 3171-3192