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Robust adaptive vibration control for a general class of structures in the presence of time-varying uncertainties and disturbances

Treść / Zawartość
Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
The problem of active vibration suppression in a wide class of smart structures is addressed. The dynamical model of a structure may be perturbed by uncertain time-varying parameters and external disturbances. A novel adaptive-based control algorithm is presented here to satisfy robustness properties with respect to model uncertainties and environmental disturbances. Reflecting practical situations, the upper bound of perturbations is not required for controller design. The analytical stability of a closed-loop system is presented based on the Lyapunov stability theorem. Furthermore, numerical analysis is also provided to show the effectiveness of the proposed method.
Rocznik
Strony
533--541
Opis fizyczny
Bibliogr. 29 poz., rys., tab.
Twórcy
  • University of Isfahan, Faculty of Engineering, Isfahan, Iran
autor
  • Department of Mechanical Engineering, Naein Branch, Islamic Azad University, Naein, Iran
Bibliografia
  • 1. Astrom K.J., Wittenmark B., 1994, Adaptive Control, 2nd ed., Addison-Wesely, New York
  • 2. Baniotopoulos C.C., Plalis T.A., 2002,Wind actions on civil engineering structures according to eurocode 1-2.4 and applications on slender structures, KTIRIO-Scientific Publication A, 61-68
  • 3. Belouettar S., Azrar L., Daya E.M., Laptev V., Potier-Ferry M., 2008, Active control of nonlinear vibration of sandwich piezoelectric beams: a simplified approach, Computers and Structures, 86, 386-397
  • 4. Bodson M. Douglas S.C., 1997, Adaptive algorithms for the rejection of sinusoidal disturbances with unknown frequencies, Automatica, 33, 22132221
  • 5. Cai Z., Queiroz M.S. Dawson D.M., 2006, Robust adaptive asymptotic tracking of nonlinear systems with additive disturbance, IEEE Transactions on Automatic Control, 51, 524-529
  • 6. Chang T.P., 2012, Nonlinear vibration analysis of a fixed-fixed beam under oscillating axial load and vibrating magnetic field, Journal of Theoretical and Applied Mechanics, 50, 441-453
  • 7. Ding Z., 2007, Asymptotic rejection of a class of periodic disturbances in nonlinear output-feedback systems, IET Control Theory and Applications, 1, 699-703
  • 8. Fey R.H.B., Wouters R.M.T., Nijmeijer H., 2010, Proportional and derivative control for steady state vibration mitigation in a piecewise linear beam system, Nonlinear Dynamics, 60, 535-549
  • 9. Ge S.S. Wang J., 2003, Robust adaptive tracking for time varying uncertain nonlinear systems with unknown control coefficients, IEEE Transactions on Automatic Control, 48, 1463-1469
  • 10. Gu H., Song G., Malki H., 2008, Chattering-free fuzzy adaptive robust sliding mode vibration control of a smart flexible beam, Smart Materials and Structures, 17, 1-7
  • 11. Huang Y.M., Tseng H.C., 2008, Active piezoelectric dynamic absorbers on vibration and noise reductions of the fuselage, Journal of Mechanics, 24, 69-77
  • 12. Ioannou P.A., Sun J., 1996, Robust Adaptive Control, p. 76, Prentice-Hall, New Jersey
  • 13. Irschik H., 2002, A review on static and dynamic shape control of structures by piezoelectric actuation, Engineering Structures, 24, 5-11
  • 14. Khalil K., 1996, Nonlinear Systems, 2nd Ed., Prentice-Hall, New Jersey
  • 15. Klamka J., 1991, Controllability of Dynamical Systems, Kluwer Academic Publishers, Dordrecht, The Netherlands
  • 16. Klamka J., 2005, Approximate constrained controllability of mechanical systems, Journal of Theoretical and Applied Mechanics, 43, 3, 539-554
  • 17. Krstic M., Kanellakopoulos I., Kokotovic P., 1995, Nonlinear and Adaptive Control Design, John Wiley and Sons
  • 18. Longa L.D., Morassi A., Rotaris A., 2011, Exact solutions for free vibrations of a steel-concrete bridge, Journal of Theoretical and Applied Mechanics, 49, 705-725
  • 19. Marinaki M., Marinakis Y., Stavroulakis G.E., 2011, Vibration control of beams with piezoelectric sensors and actuators using particle swarm optimization, Expert Systems with Applications, 38, 6872-6883
  • 20. Pietrzakowski M., 2001, Active damping of beams by piezoelectric systems: effects of bonding layer properties, International Journal of Solids and Structures, 38, 7885-7897
  • 21. Sharma M., Singh S.P., Sachdeva B.L., 2005, Fuzzy logic based modal space control of a cantilevered beam instrumented with piezoelectric patches, Smart Materials and Structures, 14, 1017-1024
  • 22. Skup Z., 2010, Analysis of damping of vibrations through a frictional damper, Journal of Theoretical and Applied Mechanics, 48, 465-478
  • 23. Song G., Agrawal N.B., 2001, Vibration suppression of flexible spacecraft during attitude control, Acta Astronautica, 49, 73-83
  • 24. Song G., Sethi V., Li H.N., 2006, Vibration control of civil structures using piezoceramic smart materials: a review, Engineering Structures, 28, 1513-1524
  • 25. Stavroulakis G.E., Foutsitzi G., Hadjigeorgiou E., Marinova D., Baniotopoulos C.C., 2005, Design and robust optimal control of smart beams with application on vibrations suppression, Advances in Engineering Software, 36, 806-813
  • 26. Trindade M.A., Benjeddou A., Ohayon R., 2001, Piezoelectric active vibration control of damped sandwich beams, Journal of Sound and Vibration, 246, 653-677
  • 27. Vasques C.M.A., Rodrigues J.D., 2006, Active vibration control of smart piezoelectric beams: comparison of classical and optimal feedback control strategies, Computers and Structures, 84, 1402-1414
  • 28. Wachłaczenko M., 2010, The influence of wing transverse vibrations on dynamic parameters of an aircraft, Journal of Theoretical and Applied Mechanics, 48, 397-413
  • 29. Xu J.X., 2004, A new periodic adaptive control approach for time-varying parameters with known periodicity, IEEE Transactions on Automatic Control, 49, 579-583
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-9b879339-7b11-4f71-aa0c-7b04083ab29a
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