Vibration characteristics of composite/sandwich laminates with piezoelectric layers using a refined hybrid plate model

International Journal of Mechanical Sciences

Volumn 49, Issue 11, 2007, Pages 1193-1203

  Topdar, P ^a   Sheikh, A H ^a   Dhang, N ^a  

^a INDIAN INSTITUTE OF TECHNOLOGY   (India)

Author keywords

Finite element; Hybrid plate theory; Smart sandwich laminate; Stress continuity; Vibration

Indexed keywords

COMPOSITE MATERIALS; CONDENSATION; CRYSTAL FILTERS; ELECTRIC POTENTIAL; SHEAR STRESS; VIBRATION ANALYSIS;

EFFICIENT PLATE THEORY; ELECTRO-MECHANICAL FIELD; FINITE ELEMENT; HYBRID PLATE THEORY; IN-PLANE VARIATION; SMART SANDWICH LAMINATE; STRESS CONTINUITY;

LAMINATES;

EID: 35348820576     PISSN: 00207403     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijmecsci.2007.04.001     Document Type: Article

References (26)

1. Hagood NW, Chang WH, Flotow A. Modelling of piezoelectric actuator dynamics for active structural control. AIAA/ASME/ASCE/AHS/ASC 31st Structures, Structural Dynamics and Material Conference, Long Beach, CA, 1990. p. 2242-56.
2. Ray M.C., Bhattacharya R., and Samanta B. Static analysis of an intelligent structure by the finite element method. Computers & Structures 52 4 (1994) 617-631
3. Samanta B., Ray M.C., and Bhattacharya R. Finite element model for active control of intelligent structures. AIAA Journal 34 9 (1996) 1885-1893
4. Kim J., Varadan V.V., and Varadan V.K. Finite element modelling of structures including piezoelectric active devices. International Journal for Numerical Methods in Engineering 40 5 (1997) 817-832
5. Allik H., and Hughes T.J.R. Finite element method for piezoelectric vibration. International Journal for Numerical Methods in Engineering 2 (1970) 151-157
6. Tzou T.S., and Tseng C.I. Distributed piezoelectric sensor/actuator design for dynamic measurement/control of distributed parameter system: a piezoelectric finite element approach. Journal of Sound and Vibration 138 (1990) 17-34
7. Sze K.Y., and Yao L.Y. Modelling smart structures with segmental piezoelectric sensors and actuators. Journal of Sound and Vibration 235 3 (2000) 495-520
8. Heyliger P.R., and Saravanos D.A. Coupled discrete-layer finite elements for laminated piezoelectric plates. Communications in Numerical Methods in Engineering 10 12 (1994) 971-981
9. Saravanos D.A., Heyliger P.R., and Hopkins D.A. Layerwise mechanics and finite element model for the dynamic analysis of piezoelectric composite plates. International Journal of Solids and Structures 34 3 (1997) 359-378
10. Srinivas S. A refined analysis of composite laminates. Journal of Sound and Vibration 30 (1973) 495-507
11. Toledano A., and Murakami H. Composite plate theory for arbitrary laminate configurations. Journal of Applied Mechanics-Transactions of the ASME 54 (1987) 181-189
12. Li X., and Lue D. An improved shear stress continuity theory for both thin and thick composite laminates. Journal of Applied Mechanics-Transactions of the ASME 59 (1992) 502-509
13. Robbins D.H., and Reddy J.N. Modelling of thick composites using a layer-wise laminate theory. International Journal for Numerical Methods in Engineering 36 (1993) 655-677
14. Mitchell J.A., and Reddy J.N. A refined plate theory for composite laminates with piezoelectric laminae. International Journal of Solids and Structures 32 16 (1995) 2345-2367
15. Saravanos D.A. Coupled mixed-field laminate theory and finite element for smart piezoelectric composite shell structure. AIAA Journal 35 8 (1997) 1327-1333
16. Sheikh A.H., Topdar P., and Halder S. An appropriate FE model for through thickness variation of displacement and potential in thin/moderately thick smart laminates. Composite Structures 51 (2001) 401-409
17. Di Sciuva M. A refined transverse shear deformation theory for multilayered anisotropic plates. Atti Accademia Scienze Torino 118 (1984) 279-295
18. Lue D., and Li X. An overall view of laminate theories based on displacement hypothesis. Journal of Composite Materials 30 (1996) 1539-1560
19. Bhaskar K., and Varadan T.K. Refinement of higher order laminated plate theories. AIAA Journal 27 (1989) 1830-1831
20. Di Sciuva M. Multilayered anisotropic plate models with continuous interlaminar stress. Computers & Structures 22 3 (1992) 149-167
21. Lee C.Y., and Liu D. Interlaminar shear stress continuity theory for laminated composite plates. AIAA Journal 29 (1991) 2010-2012
22. Cho M., and Parmerter R.R. Efficient higher order plate theory for general lamination configurations. AIAA Journal 31 7 (1993) 1299-1308
23. Reddy J.N. A simple higher-order theory for laminated composites. Journal of Applied Mechanics-Transactions of the ASME 51 (1984) 745-752
24. Corr R.B., and Jennings A. A simultaneous iteration algorithm for symmetric eigenvalue problems. International Journal for Numerical Methods in Engineering 10 (1976) 647-663
25. Topdar P., Chakraborti A., and Sheikh A.H. An efficient hybrid plate model for analysis and control of smart sandwich laminates. Computer Methods in Applied Mechanics and Engineering 193 42-43 (2004) 4591-4610
26. Wang C.M., Ang K.K., Yang L., and Watanabe E. Free vibration of skew sandwich plates with laminated facings. Journal of Sound and Vibration 235 2 (2000) 317-340