journal article·2020-04-01Open access

Passivity-Based Control Design for Magnetic Levitation System

Wang Yang, Fanwei Meng, Man Sun, Kai Liu

Applied Sciences· Volume 10· Issue 7

Abstract

The passivity-based control (PBC) is a new direction of nonlinear control, but the method is basically a qualitative method. A quantifiable design method in combination with PBC is provided in this paper. To solve the partial differential equation (PDE) for PBC, the nonlinear system must first be transformed into a Hamiltonian model. The PDE for the Hamiltonian system is then quantifiably solved with an electromagnetic levitation example. The resulting control law is presented and discussed. The proposed method provides a practical design tool for nonlinear control.
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Research context

OpenAlex topics: Control and Stability of Dynamical Systems · Adaptive Control of Nonlinear Systems · Electric Power Systems and Control

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Affiliations

School of Control Engineering, Northeastern University at Qinhuangdao, Qinhuangdao 066004, China

Funding

Fundamental Research Funds for the Central Universities · Natural Science Foundation of Hebei Province grant

References (21)

Show source-provided references
1. A novel magnetic bearing using REBCO double crossed loop coils10.1109/TASC.2018.2813371 ↗
2. Zhai, M., Long, Z., and Li, X. (2019). A New Strategy for Improving the Tracking Performance of Magnetic Levitation System in Maglev Train. Symmetry, 11.10.3390/sym11081053 ↗
3. Design, construction and study of small scale vertical axis wind turbine based on a magnetically levitated axial flux permanent magnet generator10.1016/j.renene.2016.08.027 ↗
4. A Full Scale Superconducting Magnetic Levitation (MagLev) Vehicle Operational Line10.1109/TASC.2014.2371432 ↗
5. Genetic Algorithm Based Optimization of Controller Parameters for an Electromagnetic Levitation System
6. Tuned Parameters of PID for Optimization of Losses in Magnetic Levitation System
7. Algebraic Riccati equation based Q and R matrices selection algorithm for optimal LQR applied to tracking control of 3rd order magnetic levitation system10.1515/aee-2016-0012 ↗
8. Design of sliding mode controller for magnetic levitation system10.1016/j.compeleceng.2019.07.007 ↗
9. Bojan-Dragos, C.-A., Precup, R.-E., Hergane, S., Teban, T.-A., and Petriu, E.M. (2017, January 5–7). Fuzzy logic-based adaptive control scheme for magnetic levitation systems. Proceedings of the 2017 IEEE International Symposium on Robotics and Intelligent Sensors (IRIS), Ottawa, ON, Canada.10.1109/IRIS.2017.8250115 ↗
10. Putting energy back in control10.1109/37.915398 ↗
11. Interconnection and damping assignment passivity-based control of port-controlled Hamiltonian systems10.1016/S0005-1098(01)00278-3 ↗
12. An Approach to Suppress Low Frequency Oscillation in the Traction Network of High-Speed Railway Using Passivity-Based Control10.1109/TPWRS.2018.2789450 ↗
13. A Passivity-Based Control of Euler–Lagrange Model for Suppressing Voltage Low-Frequency Oscillation in High-Speed Railway10.1109/TII.2019.2903103 ↗
14. A Sensorless Passivity-Based Control for the DC/DC Buck Converter-Inverter-DC Motor System10.1109/TLA.2016.7786298 ↗
15. PID Passivity-Based Control of Port-Hamiltonian Systems10.1109/TAC.2017.2732283 ↗
16. Jung, D., and Bang, S. (2019). Posture Stabilization of Wheeled Mobile Robot Based on Passivity-Based Robust Switching Control with Model Uncertainty Compensation. Appl. Sci., 9.10.3390/app9235233 ↗
17. Respect the unstable10.1109/MCS.2003.1213600 ↗
18. Optimized PID Controller for Magnetic Levitation System
19. Fault-Tolerant Control of Magnetic Levitation System Based on State Observer in High Speed Maglev Train10.1109/ACCESS.2019.2898108 ↗
20. Approximation Based Optimal Control Design Strategy for the Magnetic Levitation System
21. Nonlinear H/sub /spl infin// controllers for electromagnetic suspension systems10.1109/TAC.2003.822865 ↗