Load-leveling suspension system with a magnetorheological damper

Vehicle System Dynamics

Volumn 45, Issue 4, 2007, Pages 297-312

  Shen, Y ^a   Golnaraghi, M F ^a,b   Heppler, G R ^a  

^a UNIVERSITY OF WATERLOO   (Canada)

^b Mechatronic and Smart Material Systems   (Canada)

Author keywords

Averaging method; Load leveling suspension system; Magnetorheological damper

Indexed keywords

COMPUTER SIMULATION; NONLINEAR SYSTEMS; RHEOLOGY; VIBRATION CONTROL; VIBRATIONS (MECHANICAL);

AVERAGING METHOD; LOAD LEVELING SUSPENSION SYSTEMS; MAGNETORHEOLOGICAL DAMPERS;

VEHICLE SUSPENSIONS;

EID: 33947579593     PISSN: 00423114     EISSN: 17445159     Source Type: Journal    
DOI: 10.1080/00423110600928721     Document Type: Article

References (17)

1. Kim, K. and Jeon, D., 2004, Vibration suppression in an MR fluid damper suspension system. Journal of Intelligent Materials System and Structures, 10, 779-786.
2. Lee, Y. and Jeon, D.Y., 2002, Study on the vibration attenuation of a drive seat using an MR fluid damper. Journal of Intelligent Material Systems and Structures, 13(7-8), 437-441.
3. Yao, G.Z., Yap, F.F., Chen, G., Li, W.H. and Yeo, S.H., 2002, MR damper and its application for semi-active control of vehicle suspension system. Mechatronics, 12(7), 963-973.
4. Liao, W.H. and Wang, D.H., 2003, Semi-active vibration control of train suspension systems via magnetorheological dampers. Journal of Intelligent Material Systems and Structures, 14(3), 161-172.
5. Yokoyama, M., Hedrick, J.K. and Toyama, S., 2001, A model following sliding mode controller for semi-active suspension systems with MR dampers. Proceedings of the American Control Conference, 4, pp. 2652-2657.
6. Onoda, J. and Watanabe, N., 1991, Variable suppression by variable-stiffness members. AIAA Journal, 29(6), 977-983.
7. Warkentin, A. and Semercigil, S.E., 1995, Variable stiffness control of a single-link flexible robotic arm. Journal of Sound and Vibration, 187(1), 1-21.
8. Karnopp, D., 1983, Active damping in road vehicle suspension systems. Vehicle System Dynamics, 12, 291-316.
9. Kelso, S., Denoyer, K., Blankinship, R., Potter, K. and Lindler, J., 2003, Experimental validation of a novel stictionless magnetorheological fluid isolator. Smart Structures and Materials, Damping and Isolation, Proceedings of the SPIE, 5052, 186-197.
10. Wong, C.W., Ni, Y.Q. and Lau, S.L., 1994, Steady state oscillation of hysteretic differential model. I: Response analysis. Journal of Engineering Mechanism, ASCE 120(11), 2271-2297.
11. Capecchi, D., Masiani, R. and Vestroni, F., 1999, Response of hysteretic multi degree-of-freedom system using harmonic balance method. Proceedings of the ASME Design Engineering Technical Conference, Las Vgas, Nevada, USA, 12-15 Sept., pp. 1-7.
12. Van der Pol, B., 1936, On oscillation. Laboratoria N.V. Philips' Gloeilampenfabrieken papers. January, 1077.
13. Krylov, N. and Bogoliubov, N., 1947, Introduction to Nonlinear Mechanics (Princeton: Princeton University).
14. Iwan, W.D., 1965, Steady-state response of a two-degree-of-freedom bilinear hysteretic system. Journal of Applied Mechanics, 151, 151-156.
15. Shen, Y., Golnaraghi, M.F. and Heppler, G.R., 2005, Analytical and experimental study of the response of a suspension system with a magnetorheological damper. Journal of Intelligent Materials System and Structures, 16, 135-147.
16. Chrzan, M.J. and Carlson, J.D., 2001, MR fluid sponge devices and their use in vibration control of washing machines. Proceedings of the 8th Annual Symposium on Smart Structures and Materials, Newport Beach, CA, March, 4331, pp. 370-378.
17. Stribeck, R., 1902, The key qualities of sliding and roller bearings. Zeitschrift des Vereines Seutscher Ingeniure, 46(38), 1342-1348.