Active control of adaptive laminated structures with bonded piezoelectric sensors and actuators

Computers and Structures

Volumn 82, Issue 17-19, 2004, Pages 1349-1358

  Moita, José M Simões ^a   Correia, Isidoro F P ^b   Soares, Cristóvão M Mota ^c   Soares, Carlos A Mota ^c  

^a UNIVERSITY OF ALGARVE   (Portugal)

^b Escola Nautica Infante D Henrique   (Portugal)

^c INSTITUTO SUPERIOR TÉCNICO   (Portugal)

Author keywords

Classical plate theory; Finite elements; Laminated structures; Sensor and actuators

Indexed keywords

ACTUATORS; ADAPTIVE CONTROL SYSTEMS; ALGORITHMS; FEEDBACK CONTROL; FINITE ELEMENT METHOD; MATHEMATICAL MODELS; PIEZOELECTRIC DEVICES; PLATES (STRUCTURAL COMPONENTS); SENSORS; SHELLS (STRUCTURES); VIBRATION CONTROL;

CLASSIC PLATE THEORY; FINITE ELEMENTS; NEWMARK METHODS; SENSOR AND ACTUATORS;

LAMINATED COMPOSITES;

EID: 3042740440     PISSN: 00457949     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compstruc.2004.03.030     Document Type: Conference Paper

References (17)

1. Allik H., Hughes T. Finite element method for piezoelectric vibration. Int. J. Numer. Meth. Eng. 2:1970;151-157.
2. Crawley E.F., de Luis J. Use of piezoelectric actuators as elements of intelligent structures. AIAA J. 25(10):1987;1373-1385.
3. Senthil V.G., Varadan V.V., Varadan V.K. A review and critique of theories for piezoelectric laminates. Smart Mater. Struct. 9:1999;24-28.
4. Benjeddou A. Advances in piezoelectric finite element modeling of adaptive structural elements: a survey. Comput. Struct. 76:2000;347-363.
5. Correia V.M.F., Gomes M.A., Suleman A., Mota Soares C.M., Mota Soares C.A. Modelling and design of adaptive composite structures. Comput. Meth. Appl. Mech. Eng. 185:2000;325-346.
6. Ha K.S., Keilers C., Chang F.K. Finite element analysis of composite structures containing distributed piezoceramic sensors and actuators. AIAA J. 30(3):1992;772-780.
7. Samanta B., Ray M.C., Bhattacharyya R. Finite element model for active control of intelligent structures. AIAA J. 34(9):1996;1885-1893.
8. Chen C.Q., Wang X.M., Shen Y.P. Finite element approach of vibration control using sel-sensing piezoelectric actuators. Comput. Struct. 60(3):1996;506-512.
9. Lam K.Y., Peng X.Q., Liu G.R., Reddy J.N. A finite element model for piezoelectric composite laminates. Smart Mater. Struct. 6:1997;583-591.
10. Newmark N.M. A method of computation for structural dynamics. J. Eng. Mech. Div. 3:1959;67-94.
11. Reddy J.N. On laminate composite plates with integrated sensors and actuators. Eng. Struct. 21:1997;568-593.
12. Bohua S., Huang D. Vibration suppression of laminated composite beams with a piezo-electric damping layer. Compos. Struct. 53:2001;437-447.
13. Correia I.F.P., Mota Soares C.M., Mota Soares C.A., Herskovits J. Active control of axisymmetric shells with piezoelectric layers: a mixed laminated theory with a higher order displacement field. Comput. Struct. 80:2002;2265-2275.
14. Tiersten H.F. Linear piezoelectric plate vibrations. 1969;Plenum Press, New York.
15. Moita J.S., Mota Soares C.M., Mota Soares C.A. Geometrically non-linear analysis of composite structures with integrated piezoelectric sensors and actuators. Compos. Struct. 57(1-4):2002;253-261.
16. Zienckiewicz O.C. The finite element method in engineering sciences. 3rd ed. 1977;McGraw Hill, London.
17. Bathe K.J. Finite element procedures in engineering analysis. 1982;Prentice-Hall Inc. Englewood Cliffs, New Jersey.