Self-learning active vibration control of a flexible plate structure with piezoelectric actuator

Simulation Modelling Practice and Theory

Volumn 18, Issue 5, 2010, Pages 516-532

  Tavakolpour, Ali Reza ^a   Mailah, Musa ^a   Mat Darus, Intan Z ^a   Tokhi, Osman ^b  

^a UNIVERSITI TEKNOLOGI MALAYSIA   (Malaysia)

^b UNIVERSITY OF SHEFFIELD   (United Kingdom)

Author keywords

Finite difference; Flexible plate; Iterative learning; Vibration control

Indexed keywords

ACTIVE VIBRATION CONTROLS; EXCITATION POINTS; FEEDBACK CONTROLLER; FINITE DIFFERENCE; FLEXIBLE PLATES; ITERATIVE LEARNING; LEARNING PARAMETERS; OBSERVATION POINT; P-TYPE; PLATE SYSTEMS; SELF-LEARNING; SELF-LEARNING CONTROL; SIMULATION PLATFORM; SIMULATION RESULT; STOPPING CRITERIA; VIBRATION SUPPRESSION;

FEEDBACK CONTROL; FINITE DIFFERENCE METHOD; FLEXIBLE STRUCTURES; LEARNING ALGORITHMS; MATLAB; NONLINEAR CONTROL SYSTEMS; PIEZOELECTRIC ACTUATORS; PIEZOELECTRICITY; PLATES (STRUCTURAL COMPONENTS); VIBRATION CONTROL;

CONTROLLERS;

EID: 77249098311     PISSN: 1569190X     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.simpat.2009.12.007     Document Type: Article

References (33)

1. Arimoto S., Kawamura S., and Miyazaki F. Bettering operation of robots by learning. J. Robot. Syst. 1 (1984) 123-140
2. Bisegna P., Caruso G., and Maceri F. Optimized electric networks for vibration damping of piezoactuated beams. J. Sound Vib. 289 (2006) 908-937
3. Bisegna P., Caruso G., and Maceri F. A layer-wise Reissner-Mindlin-type model for the vibration analysis and suppression of piezoactuated plates. Comput. Struct. 79 (2001) 2309-2319
4. R.D. Blevins, Formulas for Natural Frequency and Mode Shape, Van Nostrand Reinbold, New York, 1979.
5. Buhr C., Franchek M.A., and Bernhard R.J. Non-collocated adaptive-passive vibration control. J. Sound Vib. 206 (1997) 203-220
6. Caruso G., Galeani S., and Menini L. Active vibration control of an elastic plate using multiple piezoelectric sensors and actuators. J. Simulat. Modell. Practice Theory 11 (2003) 403-419
7. V. Felio, I. Munoz, P.L. Roncero, J.J. Lopez, Repetitive control for single link flexible manipulators, in: Proceedings of the IEEE International Conference on Robotics and Automation, 2005, pp. 4303-4308.
8. Gardonio P., Bianchi E., and Elliott S.J. Smart panel with multiple decentralized units for the control of sound transmission. Part I: Theoretical predictions. J. Sound Vib. 274 (2004) 163-192
9. Gibbs G.P., and Fuller C.R. Excitation of thin beams using asymmetric piezoelectric actuators. J. Acoust. Soc. 6 (1992) 3221-3327
10. Hagood N.W., and Flotow A. Damping of structural vibrations with piezoelectric materials and passive electrical networks. J. Sound Vib. 14 (1991) 243-268
11. M.A. Hossain, M.O. Tokhi, Evolutionary adaptive active vibration control, in: Proceedings of the Institution of Mechanical Engineering Part I, vol. 211, 1997, pp. 183-193.
12. ∞ output feedback control law, in: Proceedings of the 5th World Congress on Intelligent Control and Automation, China, 2004, pp. 738-742.
13. Jenifene A. Active vibration control of flexible structures using delayed position feedback. J. Syst. Control Lett. 56 (2007) 215-222
14. Jones R., and Milne B.J. Application of the extended antorovich method to the vibration of clamped rectangular plates. J. Sound Vib. 45 (1976) 309-316
15. ∞-based robust control law. IEEE Trans. Control Syst. Technol. 8 3 (2000) 545-553
16. Kermani M.R., Patel R.V., and Moallem M. Flexure control using piezostack actuators: design and implementation. IEEE/ASME Trans. Mechatron. 10 2 (2005)
17. Leissa A.W. The free vibration of rectangular plates. J. Sound Vib. 31 (1973) 257-293
18. P. Lueg, Process of silencing sound oscillations, US Patent No. 2,043,416,1936.
19. MacMartin D.G. Collocated structural control for reduction of aircraft cabin noise. J. Sound Vib. 190 (1996) 105-119
20. Madkour A., Hossain M.A., Dahal K.P., and Yu H. Intelligent learning algorithms for active vibration control. IEEE Trans. Syst., Man, Cybernet. Part C: Appl. Rev. 37 5 (2007)
21. M. Mailah, Intelligent active force control of a rigid robot arm using neural network and iterative learning algorithms. Ph.D. Thesis, University of Dundee, 1998.
22. I.Z. Mat Darus, Soft computing adaptive active vibration control of flexible structures, Ph.D. Thesis, Department of Automatic Control and Systems Engineering, The University of Sheffield, UK, 2004.
23. Md Zain M.Z., Tokhi M.O., and Mohamed Z. Hybrid learning control schemes with input shaping of a flexible manipulator system. J. Mechatron. 16 (2006) 209-219
24. Morton K.W., and Mayers D.F. Numerical Solution of Partial Differential Equations, An Introduction (2005), Cambridge University Press
25. Preumont A. Vibration Control of Active Structures. second ed. (2002), Kluwer Academic Publishers, Dordrecht
26. Preumont A. Mechatronics: Dynamics of Electromechanical and Piezoelectric Systems (2006), Springer pp. 95-157
27. M. Strassberger, H. Waller, Aktive Schallreduktion durch digitale zustandsregelung der strukturschwingungen mit hilfe piezo-keramischer aktoren, Ph.D. Thesis (in German), Ruhr-Universitat Bochum, Germany, 1997.
28. Strassberger M., and Waller H. Active noise reduction by structural control using piezo-electric actuators. J. Mechatron. 10 (2000) 854-856
29. Timoshenko S., and Woinowsky-Krieger S. Theory of Plates and Shells (1959), McGraw Hill, New York
30. Tokhi M.O., and Hossain M.A. A unified adaptive active control mechanism for noise cancellation and vibration suppression. J. Mech. Syst. Signal Process. 10 (1996) 667-682
31. Wang X., and Mills J.K. FEM dynamic model for active vibration control of flexible linkages and its application to a planar parallel manipulator. J. Appl. Acoust. 66 (2005) 1151-1161
32. Xianmin Z., Changjian Sh., and Erdman A.G. Active vibration controller design and comparison study of flexible linkage mechanism systems. J. Mech. Mach. Theory 37 (2002) 985-997
33. Zhu W.H., Tryggvason B., and Piedboeuf J.C. On active acceleration control of vibration isolation systems. J. Control Eng. Practice 14 (2006) 863-873