Application of least mean square algorithm to suppression of maglev track-induced self-excited vibration

Track-induced self-excited vibration is commonly encountered in EMS (electromagnetic suspension) maglev systems, and a solution to this problem is important in enabling the commercial widespread implementation of maglev systems. Here, the coupled model of the steel track and the magnetic levitation...

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Published inJournal of sound and vibration Vol. 330; no. 24; pp. 5791 - 5811
Main Authors Zhou, D.F., Li, J., Hansen, C.H.
Format Journal Article
LanguageEnglish
Published Kidlington Elsevier Ltd 21.11.2011
Elsevier
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ISSN0022-460X
1095-8568
DOI10.1016/j.jsv.2011.07.021

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Abstract Track-induced self-excited vibration is commonly encountered in EMS (electromagnetic suspension) maglev systems, and a solution to this problem is important in enabling the commercial widespread implementation of maglev systems. Here, the coupled model of the steel track and the magnetic levitation system is developed, and its stability is investigated using the Nyquist criterion. The harmonic balance method is employed to investigate the stability and amplitude of the self-excited vibration, which provides an explanation of the phenomenon that track-induced self-excited vibration generally occurs at a specified amplitude and frequency. To eliminate the self-excited vibration, an improved LMS (Least Mean Square) cancellation algorithm with phase correction (C-LMS) is employed. The harmonic balance analysis shows that the C-LMS cancellation algorithm can completely suppress the self-excited vibration. To achieve adaptive cancellation, a frequency estimator similar to the tuner of a TV receiver is employed to provide the C-LMS algorithm with a roughly estimated reference frequency. Numerical simulation and experiments undertaken on the CMS-04 vehicle show that the proposed adaptive C-LMS algorithm can effectively eliminate the self-excited vibration over a wide frequency range, and that the robustness of the algorithm suggests excellent potential for application to EMS maglev systems. ► We construct the maglev electromagnet–track coupled model and examine its stability. ► We employ the harmonic balance method to investigate the amplitude of the vibration. ► An adaptive LMS algorithm with phase correction is employed to cancel the vibration. ► The analysis shows that the presented algorithm can totally eliminate the vibration. ► The presented algorithm is validated by numerical simulation and experiments.
AbstractList Track-induced self-excited vibration is commonly encountered in EMS (electromagnetic suspension) maglev systems, and a solution to this problem is important in enabling the commercial widespread implementation of maglev systems. Here, the coupled model of the steel track and the magnetic levitation system is developed, and its stability is investigated using the Nyquist criterion. The harmonic balance method is employed to investigate the stability and amplitude of the self-excited vibration, which provides an explanation of the phenomenon that track-induced self-excited vibration generally occurs at a specified amplitude and frequency. To eliminate the self-excited vibration, an improved LMS (Least Mean Square) cancellation algorithm with phase correction (C-LMS) is employed. The harmonic balance analysis shows that the C-LMS cancellation algorithm can completely suppress the self-excited vibration. To achieve adaptive cancellation, a frequency estimator similar to the tuner of a TV receiver is employed to provide the C-LMS algorithm with a roughly estimated reference frequency. Numerical simulation and experiments undertaken on the CMS-04 vehicle show that the proposed adaptive C-LMS algorithm can effectively eliminate the self-excited vibration over a wide frequency range, and that the robustness of the algorithm suggests excellent potential for application to EMS maglev systems. ► We construct the maglev electromagnet–track coupled model and examine its stability. ► We employ the harmonic balance method to investigate the amplitude of the vibration. ► An adaptive LMS algorithm with phase correction is employed to cancel the vibration. ► The analysis shows that the presented algorithm can totally eliminate the vibration. ► The presented algorithm is validated by numerical simulation and experiments.
Track-induced self-excited vibration is commonly encountered in EMS (electromagnetic suspension) maglev systems, and a solution to this problem is important in enabling the commercial widespread implementation of maglev systems. Here, the coupled model of the steel track and the magnetic levitation system is developed, and its stability is investigated using the Nyquist criterion. The harmonic balance method is employed to investigate the stability and amplitude of the self-excited vibration, which provides an explanation of the phenomenon that track-induced self-excited vibration generally occurs at a specified amplitude and frequency. To eliminate the self-excited vibration, an improved LMS (Least Mean Square) cancellation algorithm with phase correction (C-LMS) is employed. The harmonic balance analysis shows that the C-LMS cancellation algorithm can completely suppress the self-excited vibration. To achieve adaptive cancellation, a frequency estimator similar to the tuner of a TV receiver is employed to provide the C-LMS algorithm with a roughly estimated reference frequency. Numerical simulation and experiments undertaken on the CMS-04 vehicle show that the proposed adaptive C-LMS algorithm can effectively eliminate the self-excited vibration over a wide frequency range, and that the robustness of the algorithm suggests excellent potential for application to EMS maglev systems.
Author Zhou, D.F.
Li, J.
Hansen, C.H.
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  organization: School of Mechanical Engineering, The University of Adelaide, SA 5005, Australia
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Issue 24
Keywords Rail transport
Electromagnetism
Adaptive algorithm
Harmonic analysis
Experimental study
Harmonic balance
Vibrations
Magnetically levitated vehicle
Self excitation
Nyquist criterion
Modelling
Steels
Least square fit
Magnetic levitation
Magnetic suspension
Language English
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Snippet Track-induced self-excited vibration is commonly encountered in EMS (electromagnetic suspension) maglev systems, and a solution to this problem is important in...
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StartPage 5791
SubjectTerms Adaptive algorithms
Algorithms
Amplitudes
Applied classical electromagnetism
Cancellation
Electromagnetic wave propagation, radiowave propagation
Electromagnetism; electron and ion optics
Exact sciences and technology
Fundamental areas of phenomenology (including applications)
Least mean squares algorithm
Maglev vehicles
Magnetic levitation vehicles
Mathematical models
Physics
Solid mechanics
Structural and continuum mechanics
Vibration
Vibration, mechanical wave, dynamic stability (aeroelasticity, vibration control...)
Title Application of least mean square algorithm to suppression of maglev track-induced self-excited vibration
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