Mixed H2/H∞ with Pole-Placement Control Design Outline for Active Suspension Systems

Article Preview

Abstract:

This paper consider the control of active automotive suspensions applying Mixed (H2/H∞) state-space optimization techniques. It is well known that the ride comfort is improved by reducing vehicle body acceleration generated by road disturbance. In order to study this phenomenon, Two Degrees of Freedom (DOF) in state space vehicle model was built in. However, the H∞ control method attenuates the agitation effect on the output while H2 is employed to improve the input of the controller. Linear Matrix Inequality (LMI) technique is employed to calculate the dynamic controller parameters. The outcome of the simulation revealed that ride comfort for the vehicle upgraded adequately by applying mixed H2/H∞ Control method for active suspension system, and also the mixed H2/H∞ Control method was more effective than the H∞ Control method.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

152-157

Citation:

Online since:

October 2014

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2014 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

* - Corresponding Author

[1] D. Hrovat, Survey of advanced suspension developments and related optimal control applications, Automatica. 33 (1997) 1781-1817.

Google Scholar

[2] H. Janocha (Ed. ), Adaptronics and Smart Structures: Basics, materials, design, and applications, Springer Verlag, (1999).

DOI: 10.1007/978-3-662-03819-2

Google Scholar

[3] N. Jalili, A comparative study and analysis of semi-active vibration-control systems, Journal of Vibration and Acoustics. 124 (2002) 593-605.

DOI: 10.1115/1.1500336

Google Scholar

[4] M. Zapateiro, F. Pozo, H.R. Karimi, N. Luo, Semiactive control methodologies for suspension control with magnetorheological dampers, Mechatronics, IEEE/ASME Transactions on. 17 (2012) 370-380.

DOI: 10.1109/tmech.2011.2107331

Google Scholar

[5] C.Y. Lai, W.H. Liao, Vibration control of a suspension system via a magnetorheological fluid damper, Journal of Vibration and Control. 8 (2002) 527-547.

DOI: 10.1177/107754602023712

Google Scholar

[6] G. Yao, F. Yap, G. Chen, W.H. Li, S. Yeo, MR damper and its application for semi-active control of vehicle suspension system, Mechatronics. 12 (2002) 963-973.

DOI: 10.1016/s0957-4158(01)00032-0

Google Scholar

[7] M. Ahmadian, C.A. Pare, A quarter-car experimental analysis of alternative semiactive control methods, Journal of Intelligent Material Systems and Structures. 11 (2000) 604-612.

DOI: 10.1106/mr3w-5d8w-0lpl-wguq

Google Scholar

[8] S.B. Choi, H.S. Lee, Y.P. Park, H8 control performance of a full-vehicle suspension featuring magnetorheological dampers, Vehicle System Dynamics, vol. 38, pp.341-360, (2002).

DOI: 10.1076/vesd.38.5.341.8283

Google Scholar

[9] M. Yokoyama, J.K. Hedrick, and S. Toyama, A model following sliding mode controller for semi-active suspension systems with MR dampers, in American Control Conference, 2001, Proceedings of the, 2001, pp.2652-2657.

DOI: 10.1109/acc.2001.946276

Google Scholar

[10] P.M. Anderson, A.A. Fouad, Power system control and stability, John Wiley & Sons, (2008).

Google Scholar

[11] P. Walker, O. Abdalla, Discrete control of an AC turbogenerator by output feedback, Electrical Engineers, Proceedings of the Institution of. 125 (1978) 1031-1038.

DOI: 10.1049/piee.1978.0238

Google Scholar

[12] A. Bensenouci and A.M.A. Ghany, Mixed H∞/H2 with pole-placement design of robust LMI-based output feedback controllers for multi-area load frequency control, in EUROCON, 2007, The International Conference on Computer as a Tool, 2007, pp.1561-1566.

DOI: 10.1109/eurcon.2007.4400287

Google Scholar

[13] S. Boyd, L. El Ghaoul, E. Feron, and V. Balakrishnan, Linear matrix inequalities in system and control theory, Society for Industrial Mathematics, vol. 15, (1987).

Google Scholar

[14] J. S. Lin, I. Kanellakopoulos, Nonlinear design of active suspensions, Control Systems, IEEE. 17 (1997) 45-59.

Google Scholar

[15] M. Chilali, P. Gahinet, H∞ design with pole placement constraints: an LMI approach, Automatic Control, IEEE Transactions on. 41 (1996) 358-367.

DOI: 10.1109/9.486637

Google Scholar