Static and vibration control of composite laminates integrated with piezoelectric sensors and actuators using the radial point interpolation method

Smart Materials and Structures

Volumn 13, Issue 6, 2004, Pages 1438-1447

  Liu, G R ^a,c   Dai, K Y ^a   Lim, K M ^b  

^a Ctr Adv Computations in Eng Sci   (Singapore)

^b NATIONAL UNIVERSITY OF SINGAPORE   (Singapore)

^c SINGAPORE MIT ALLIANCE   (Singapore)

Author keywords

[No Author keywords available]

Indexed keywords

DISTRIBUTED SENSORS; ELECTRICAL VARIABLES; INTEGRATED PIEZOELECTRIC SENSORS; PIEZOELECTRIC PLATE THEORY;

ACTUATORS; ALGORITHMS; FEEDBACK CONTROL; INTERPOLATION; PIEZOELECTRIC DEVICES; RADIAL BASIS FUNCTION NETWORKS; SHEAR DEFORMATION; VIBRATION CONTROL;

LAMINATED COMPOSITES;

EID: 10444232775     PISSN: 09641726     EISSN: None     Source Type: Journal    
DOI: 10.1088/0964-1726/13/6/015     Document Type: Article

References (32)

1. Bailey T and Hubbard J E 1985 Distributed piezoelectric-polymer active control of a cantilever beam J. Guid. Control Dyn. 8 605-61
2. Crawley E F and de Luis J 1987 Use of piezoelectric actuators as elements of intelligent structures AIAA J. 25 1373-85
3. Im S and Atluri S N 1989 Effects of a piezo-actuator on a finitely deformed beam subjected to general loading AIAA J. 27 1801-7
4. Shen I Y 1995 Bending and torsional vibration control of composite beams through intelligent constrained-layer damping treatments Smart Mater. Struct. 4 340-55
5. Lee C K 1992 Piezoelectric laminates: theory and experiment for distributed sensors and actuators Intelligent Structural Systems ed H S Tzou and G L Anderson (Dordrecht: Kluwer Academic)
6. Lam K Y and Ng T Y 1999 Active control of composite plates with integrated piezoelectric sensors and actuators under various dynamic loading conditions Smart Mater. Struct. 8 223-37
7. Tzou H S and Tseng C I 1990 Distributed piezoelectric sensor/actuator design for dynamic measurement/control of distributed parameter system: a piezoelectric finite element approach J. Sound Vib. 138 17-34
8. Hwang W S and Park H C 1993 Finite element modeling of a piezoelectric sensors and actuators AIAA J. 31 930-7
9. Lam K Y, Peng X Q, Liu G R and Reddy J N 1997 A finite element model for piezoelectric composite laminates Smart Mater. Struct. 6 583-91
10. Liu G R, Peng X Q, Lam K Y and Tani J 1999 Vibration control simulation of laminated composite plates with integrated piezoelectrics J. Sound Vib. 220 827-46
11. He X Q, Ng T Y, Sivashanker S and Liew K M 2001 Active control of FGM plates with integrated piezoelectric sensors and actuators Int. J. Solid Struct. 38 1641-55
12. He X Q, Liew K M, Ng T Y and Sivashanker S 2002 A FEM model for the active control of curved FGM shells using piezoelectric sensor/actuator layers Int. J. Numer. Methods Eng. 54 853-70
13. Lucy L 1977 A numerical approach to testing the fission hypothesis Astron. J. 82 1013-24
14. Liu G R and Liu M B 2004 Smoothed Panicle Hydrodynamics: a Meshfree Particle Method (Singapore: World Scientific)
15. Belytschko T, Lu Y Y and Gu L 1994 Element-free Galerkin methods Int. J. Numer. Methods Eng. 37 229-56
16. Liu W K, Jun S and Zhang Y F 1995 Reproducing kernel particle methods Int. J. Numer. Methods Eng. 20 1081-106
17. Atluri S N and Zhu T 1998 A new meshless local Petrov-Galerkin (MLPG) approach in computational mechanics Comput. Mech. 22 117-27
18. Liu G R 2002 Mesh Free Methods: Moving Beyond the Finite Element Method (New York: CRC Press)
19. Liu G R and Gu Y T 2001 A point interpolation method for two dimensional solids Int. J. Numer. Methods Eng. 50 937-51
20. Liu G R and Wang J G 2002 A point interpolation meshless method based on radial basis functions Int. J. Numer. Methods Eng. 54 1623-48
21. Liu G R and Gu Y T 2001 A local radial interpolation method (LRPIM) for free vibration analysis of 2-D solids J. Sound Vib. 246 29-46
22. Wang J G, Liu G R and Lin P 2002 Numerical analysis of Biot's consolidation process by radial point interpolation method Int. J. Solids Struct. 39 1557-73
23. Dai K Y, Liu G R and Lim K Y 2002 A radial point interpolation method for static and free vibration analysis of shear-deformable thick laminated composite plates Proc. Am. Soc. Compos. 17th Technical Conf. (USA, 2002)
24. Liu G R, Liu L and Tan V B C 2002 A conforming point interpolation method for analyzing spatial thick shell structures Proc. 2nd Int. Conf. Struct. Stability Dyn. (Singapore, 2002)
25. Wu Y L and Liu G R 2003 A meshfree simulation of local radial point interpolation method (LPIM) for incompressible flow simulation Comput. Mech. 30 355-65
26. Liu G R, Dai K Y, Lim K M and Gu Y T 2003 A radial point interpolation method for simulation of two-dimensional piezoelectric structures Smart Mater. Struct. 12 171-80
27. Golberg M A, Chen C S and Bowman H 1999 Some recent results and proposals for the use of radial basis functions in the BEM Eng. Anal. Bound. Elem. 23 285-96
28. Powell M J D 1992 The theory of radial basis function approximation in 1990 Advances in Numerical Analysis ed F W Light (Oxford: Oxford University Press) pp 303-22
29. Wendland H 1998 Error estimates for interpolation by compactly supported radial basis functions of minimal degree J. Approx. Theory 93 258-396
30. Ochoa O O and Reddy J N 1992 Finite Element Analysis of Composite Laminates (Netherlands: Kluwer)
31. Reddy J N 1997 Mechanics of Laminated Composite Plates-Theory and Analysis (New York: CRC press)
32. Tzou H S 1993 Piezoelectric Shells: Distributed Sensing and Control of Continua (Boston: Kluwer-Academic)