2001
DOI: 10.1109/41.937416
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Modeling and nonlinear control of magnetic levitation systems

Abstract: In this paper, we propose a nonlinear model for magnetic levitation systems which is validated with experimental measurements. Using this model, a nonlinear control law based on differential geometry is firstly synthesized. Then, its real-time implementation is developed. In order to highlight the performance of the proposed control law, experimental results are given.

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Cited by 252 publications
(105 citation statements)
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“…Therefore, applications of the feedback linearization control techniques have been presented in many studies for the magnetic suspension systems [5]- [8]. In [5] and [6], feedback linearization techniques were adopted to transform the system model into an equivalent model with a simple form. Although the dynamic model of the magnetic suspension system was simplified, only the nominal system parameters were considered in the feedback linearization design.…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, applications of the feedback linearization control techniques have been presented in many studies for the magnetic suspension systems [5]- [8]. In [5] and [6], feedback linearization techniques were adopted to transform the system model into an equivalent model with a simple form. Although the dynamic model of the magnetic suspension system was simplified, only the nominal system parameters were considered in the feedback linearization design.…”
Section: Introductionmentioning
confidence: 99%
“…이러한 특성 때문에 슬라이딩제어, 피드백 선형화, 백 스텝핑 제어 등 다양한 모델기반 제어기법이 적용되었다 [7][8][9][10][11]. [6,8,11,13,14] 부상체가 영구자석일 경우에는 자기력이 전자석에 흐르는 전류에 비례한다고 가 정하고 전자석을 모델링 하였다 [15]. 또는 모델식의 차수를 줄이기 위하여 자기력이 전류에 비례한다고 가정하지 않고 전압의 크기에 비례한다고 가정하는 경우도 있다 [7] …”
unclassified
“…M AGNETIC levitation systems have been successfully implemented for many applications, such as frictionless bearings, high-speed maglev passenger trains, and planar positioning systems [1]- [5]. Due to the features of the open-loop instability and inherent nonlinearities in electromechanical dynamics of the magnetic levitation apparatuses, the development of the high-performance control design for the position control of the levitated object is very important.…”
Section: Introductionmentioning
confidence: 99%
“…In general, the electromechanical dynamics of the magnetic levitation apparatuses is represented by a nonlinear model consisting of the state variables of position, velocity, and coil current signals. Therefore, applications of the feedback linearization control techniques have been presented in many studies [5]- [9]. In [5] and [6], the feedback linearization technique through transforming the system model into an equivalent model with simpler form.…”
Section: Introductionmentioning
confidence: 99%
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