A hysteresis model for magneto-rheological damper

International Journal of Nonlinear Sciences and Numerical Simulation

Volumn 6, Issue 2, 2005, Pages 139-144

  Yang, Shaopu ^a   Li, Shaohua ^a   Wang, Xiaojie ^b   Gordaninejad, Faramarz ^b   Hitchcock, Gregory ^b  

^a SHIJIAZHUANG TIEDAO UNIVERSITY   (China)

^b University of Nevada   (United States)

Author keywords

Average method; Model establishing; MRF damping; Primary resonance; Skyhook damping

Indexed keywords

EID: 17844390674     PISSN: 15651339     EISSN: None     Source Type: Journal    
DOI: 10.1515/IJNSNS.2005.6.2.139     Document Type: Article

References (23)

1. Karnopp, D. Vibration Control Using Semi-active Force Generators, ASME J. of Engineering for Industry, 96 (1974) 619-626
2. Karnopp, D. Active and Semi-active Vibration Isolation, ASME Journal of Mechanical Design, 117 (1995) 177-185
3. Pan.C, Yang, S., Shen Y. An Electro-Mechanical Coupling Model of Magnetorheological Damper, Int, J. Nonlinear Sci. & Numerical Simulation, 6(1), 2005, 69-74
4. Guo,S., Yang.S., Pan, C., Guo, J, Analysis of an Isolation System with Magnetorheological Damper, Int. J. Nonlinear Sciences and Numerical Simulation, 6(1), 2005, 75-80
5. Sun.W., Hu, H. Semi-Active Vibration Control for Wing Aileron Using Stepped Magneto-Rheological Damper, Int. J. Nonlinear Sci. & Num. Simulation, 6(1), 2005, 25-30
6. Carlson, J. D. Commercial Magneto-rheological Fluid Devices, in W. A. Bullough Ed.: Proceedings of the 5th Int. Conf. on ER Fluids, MR Suspensions and Associated Technology, 20-28, World Scientific Press, 1996.
7. Ni, Y. Q. Neuro-control of Cable Vibration Using Semi-active Magneto-rheological Dampers, Engineering Structures, 24 (2002) 295-307
8. Ginder, J. M. Rheology of Magnetorheological Fluids: Models and Measurements Technology, International Journal of Modern Physics B, 10(23-24), 1996, 3293-3297
9. Stanway, R. Application of Electrorheological Fluids in Vibration Control, A Survey, Smart Materials and Structures, 5(4) (1996) 464-482
10. th Conf. on Nonlinear Oscillations, Prague, Czechoslovakia, 1967
11. Wen, Y. K. Method for random vibration of hysteretic systems, ASCE J. Engineering Mechanics Division, 102(2) (1976) 249-263
12. Dyke, S. J. Experimental study of MR dampers for seismic protection, Smart Materials and Structures, 7(5), (1998), 693-703
13. Snyder, R. A. Characterization and analysis of magnetorheological damper behavior under sinusoidal loading, AIAA Journal, 39(7), (2001), 1240-1253
14. Wang, X. Flow analysis of field-controllable, electro-and-magneto- rheological fluids using herschel-bulkley model, J. Intelligent Materials, Systems and Structures, 10(8) (1999) 601-608
15. Choi, S. B. A Hysteresis model for the field-dependent damping force of a magnet-rheological damping, Journal of Sound and Vibration, 245(2) (2001) 375-383
16. Yang, S. P., Shen Y. J. The Bifurcations and Singularities of Systems with Hysteresis, Science Press, Beijing, China, 2003
17. Coppola, V. T. Method of averaging for Euler's equations of rigid body motion, Nonlinear Dynamics, 14(4) (1997) 295-308
18. Palacios, J. L. On non-ideal and non-linear portal frame dynamics analysis using Bogoliubov averaging method, J. the Brazilian Society of Mech. Sci., 24(4) (2002) 257-265
19. He.J.H. A coupling method of homotopy technique and perturbation technique for nonlinear problems, Int. J. Nonlinear Mech. 35 (1) (2000) 37-43.
20. He.J.H. Variational iteration method: a kind of nonlinear analytical technique: some examples, International Journal of Nonlinear Mechanics, 34 (4) (1999) 699-708
21. Yao,M., Zhang,W., Int. J. Nonlinear Sci. & Numerical Simulation, 6(1), 2005, 37-46
22. Cao, D., Zhang,W. Int. J. Nonlinear Sci. & Numerical Simulation, 6(1), 2005, 47-54
23. Chen,L., Zhang,W., Yao.Z. Int. J. Nonlinear Sci. & Numerical Simulation, 6(1), 2005, 55-62