Author:
Nagarkar Mahesh,Bhalerao Yogesh,Bhaskar Dhiraj,Thakur Ajaykumar,Hase Vaibhav,Zaware Rahul
Abstract
Abstract
Background
This paper proposes a method for designing a passive suspension system that determines the optimal suspension settings while offering feasible performance near an active suspension system. A mathematical model of a nonlinear quarter car is developed and simulated for control and optimization in MATLAB/Simulink® environment. The input road condition is a Class C Road, and the vehicle moves at 80 kmph. Fuzzy logic control (FLC) action is used to accomplish active suspension system control. An approach for investigating optimal suspension settings based on the FLC control force is described here. The optimized passive suspension system is supposed to have the same suspension travel and velocity as an active suspension system. The least square technique is implemented to optimize the suspension parameters of the passive suspension system.
Results
The initial passive suspension system, FLC active system, and optimized suspension system are simulated in MATLAB/Simulink® environment. It is observed that RMS acceleration for the FLC system is 0.5057 m/s2, which is reduced by 46% (passive suspension system has RMS acceleration of 0.9322 m/s2, which is uncomfortable). For optimized system, RMS acceleration is 0.6990 m/s2. It is observed that the optimized passive suspension system almost mimics the initial FLC active suspension system. For the optimized system, sprung mass acceleration and VDV are improved by 30% and 27%, respectively, compared to the initial passive system.
Conclusion
It is observed that the optimized passive suspension system mimics the initial FLC system. Also, an optimized FLC system has improved health criterion-based results compared to other suspension systems.
Publisher
Springer Science and Business Media LLC
Subject
Pharmaceutical Science,Agricultural and Biological Sciences (miscellaneous),Medicine (miscellaneous)
Reference28 articles.
1. Fuller CR, Elloit SJ, Nelson PA (1996) Active control of vibrations. Academic Press, London
2. Gobbi M, Mastinu G (2001) Analytical description and optimization of the dynamic behaviour of passively suspended road vehicles. J Sound Vib 245(3):457–481
3. Özcan D, Sönmez Ü, Güvenç L (2013) Optimisation of the nonlinear suspension characteristics of a light commercial vehicle. Int J Veh Technol 2013:1–16
4. Chi Z, He Y, Naterer G (2008) Design optimization of vehicle suspensions with a quarter-vehicle model. Trans Can Soc Mech Eng 32(2):297–312
5. Gomes H (2009) A swarm optimization algorithm for optimum vehicle suspension design. In: Proceedings of 20th international congress of mechanical engineering, Brazil, pp 1–10
Cited by
4 articles.
订阅此论文施引文献
订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献