Design and performance comparison of interconnection and damping assignment passivity-based control for vibration suppression in active suspension systems

Authors

Pramod Sistla, Sheron Figarado, Krishnan Chemmangat, Narayan Suresh Manjarekar, Gangadharan Kallu Valappil

Abstract

This study presents the design of interconnection and damping assignment passivity-based control for active suspension systems. It is well known that interconnection and damping assignment passivity-based control’s design methodology is based on the physical properties of the system where the kinetic and potential energy profiles are shaped, and asymptotic stability is achieved by damping injection. Based on the choice of control variables, special cases of the control law are derived, and tuning of the control law with the physical meaning of the variables is demonstrated along with their simulation results. The proposed control law is experimentally validated on a scaled model of a quarter-car active suspension system with different road profiles, varying load conditions, and noise and delay in the sensor measurements and actuator respectively. The results are compared with that of an uncontrolled system with linear quadratic regulator and sliding mode control.

Citation

• Journal: Journal of Vibration and Control
• Year: 2021
• Volume: 27
• Issue: 7-8
• Pages: 893–911
• Publisher: SAGE Publications
• DOI: 10.1177/1077546320933749

BibTeX

@article{Sistla_2020,
  title={{Design and performance comparison of interconnection and damping assignment passivity-based control for vibration suppression in active suspension systems}},
  volume={27},
  ISSN={1741-2986},
  DOI={10.1177/1077546320933749},
  number={7–8},
  journal={Journal of Vibration and Control},
  publisher={SAGE Publications},
  author={Sistla, Pramod and Figarado, Sheron and Chemmangat, Krishnan and Manjarekar, Narayan Suresh and Kallu Valappil, Gangadharan},
  year={2020},
  pages={893--911}
}

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References

• Alves, U. N. L. T., Garcia, J. P. F., Teixeira, M. C. M., Garcia, S. C. & Rodrigues, F. B. Sliding Mode Control for Active Suspension System with Data Acquisition Delay. Mathematical Problems in Engineering vol. 2014 (2014) – 10.1155/2014/529293
• Aoki, T., Yamashita, Y. & Tsubakino, D. Vibration Suppression of Mass-Spring-Damper System with Dynamic Dampers using IDA-PBC. IFAC Proceedings Volumes vol. 45 42–47 (2012) – 10.3182/20120829-3-it-4022.00021
• Bahrami A, International Journal of Material and Mechanical Engineering (IJMME) (2013)
• Bahrami A, International Journal of Mechanical, Industrial Science and Engineering (2014)
• Chen, S.-A., Wang, J.-C., Yao, M. & Kim, Y.-B. Improved optimal sliding mode control for a non-linear vehicle active suspension system. Journal of Sound and Vibration vol. 395 1–25 (2017) – 10.1016/j.jsv.2017.02.017
• Gupta, S., Ginoya, D., Shendge, P. D. & Phadke, S. B. An inertial delay observer-based sliding mode control for active suspension systems. Proceedings of the Institution of Mechanical Engineers, Part D: Journal of Automobile Engineering vol. 230 352–370 (2015) – 10.1177/0954407015586076
• Li, H., Jing, X. & Karimi, H. R. Output-Feedback-Based $H_{\infty}$ Control for Vehicle Suspension Systems With Control Delay. IEEE Transactions on Industrial Electronics vol. 61 436–446 (2014) – 10.1109/tie.2013.2242418
• Li, W. et al. Robust nonfragile H∞ optimum control for active suspension systems with time-varying actuator delay. Journal of Vibration and Control vol. 25 2435–2452 (2019) – 10.1177/1077546319857338
• Lian, R.-J. Enhanced Adaptive Self-Organizing Fuzzy Sliding-Mode Controller for Active Suspension Systems. IEEE Transactions on Industrial Electronics vol. 60 958–968 (2013) – 10.1109/tie.2012.2190372
• Ortega, R., van der Schaft, A., Maschke, B. & Escobar, G. Interconnection and damping assignment passivity-based control of port-controlled Hamiltonian systems. Automatica vol. 38 585–596 (2002) – 10.1016/s0005-1098(01)00278-3
• Ozer, H. O., Hacioglu, Y. & Yagiz, N. High order sliding mode control with estimation for vehicle active suspensions. Transactions of the Institute of Measurement and Control vol. 40 1457–1470 (2017) – 10.1177/0142331216685394
• Pan, H., Sun, W., Gao, H. & Yu, J. Finite-Time Stabilization for Vehicle Active Suspension Systems With Hard Constraints. IEEE Transactions on Intelligent Transportation Systems vol. 16 2663–2672 (2015) – 10.1109/tits.2015.2414657
• Rath, J. J., Veluvolu, K. C. & Defoort, M. Output feedback based sliding mode control of active suspension using backstepping. 2015 3rd International Conference on Control, Engineering & Information Technology (CEIT) 1–6 (2015) doi:10.1109/ceit.2015.7233110 – 10.1109/ceit.2015.7233110
• Renton C, 2012 2nd Australian control conference (2012)
• Taghirad, H. D. & Esmailzadeh, E. Automobile Passenger Comfort Assured Through LQG/LQR Active Suspension. Journal of Vibration and Control vol. 4 603–618 (1998) – 10.1177/107754639800400504
• Trikande, M., Karve, N., Anand Raj, R., Jagirdar, V. & Vasudevan, R. Semi-active vibration control of an 8x8 armored wheeled platform. Journal of Vibration and Control vol. 24 283–302 (2016) – 10.1177/1077546316638199
• Van der Schaft A, Journal of the Society of Instrument and Control Engineers (SICE) (2000)
• van der Schaft, A. & Jeltsema, D. Port-Hamiltonian Systems Theory: An Introductory Overview. Foundations and Trends® in Systems and Control vol. 1 173–378 (2014) – 10.1561/2600000002
• Vu, N. M. T. & Lefèvre, L. A connection between optimal control and IDA-PBC design. IFAC-PapersOnLine vol. 51 205–210 (2018) – 10.1016/j.ifacol.2018.06.054