Estimation of ride quality of a passenger car with nonlinear suspension

International Journal of Automotive Technology

Volumn 8, Issue 1, 2007, Pages 103-109

  Cho, S J ^a   Choi, Y S ^a  

^a Sungkyunkwan University   (South Korea)

Author keywords

Billings' method; Damper; K factor; Monte carlo method; Nonlinear suspension system; Ride quality; Single axial testing machine

Indexed keywords

EID: 33846887606     PISSN: 12299138     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (12)

1. Association of German Engineers (1987). Effect of mechanical vibrations on human being. VDI 2057, Association of German Engineers.
2. Billings, S. A. (1999). A direct approach to identification of nonlinear differential models from discrete data. Mechanical System and Signal Processing, 13, 739-755.
3. Chen, S., Billings, S. A. and Luo, W. (1989). Extended model set, global data and threshold model identification of severely non-linear system. Int. J. Control, 50, 1897-1923.
4. Choi, Y. T., Choi, S. B. and Park, D. W., (2000). A sliding mode control of a full-car ER suspension via hardware-in-the-loop-simulation. J. Dynamic System, Measurement and Control, 122, 114-121.
5. Choi, Y. S. and Park, J. P. (2003). Nonlinear parameter estimation of suspension system. Proc. Spring Conf., Korean Society for Noise and Vibration Engineering, 281-286.
6. Clark, D. C. (1962). A preliminary investigation into the dynamic behavior of vehicles and highways. SAE Trans., 70, 447-455.
7. International Organization for Standardization (1985). Evaluation of human exposure to whole-body vibration - part 1: General requirement, ISO 2631/1. Int. Organization for Standardization.
8. Kohr, R. H. (1961). Analysis and simulation of automobile ride. SAE Trans., 69, 110-119.
9. Rao, A. K. and Giannopoulos, F. (1981). Dynamic loads on suspension component using mechanism programs. SAE Paper No. 811307.
10. Reybrouck, K. (1994). A nonlinear parametric model of automotive shock absorber. SAE Paper No. 940869.
11. Shinozuka, M. and Deodatis, G. (1991). Simulation of stochastic processes by spectral representation. Applied Mechanics Revies, 44, 191-204.
12. Wallaschek, J. (1990). Dynamics of nonlinear automative shock absorber. Int. J. Nonlinear Mechanics, 25, 299-308.