Abstract
This paper deals with the robust control of a basic current-controlled magnetic bearing by an output dynamical compensator. Based on a parametric approach for eigenstructure assignment and a linearized model of the magnetic bearing system, a general explicit parametric expression for all the first-order dynamical compensators assigning desired nondefective closed-loop eigenstructure is obtained. This parametric expression is expressed in terms of the closed-loop eigenvalues and a free parameter. Through optimizing this free parameter and the closed-loop eigenvalues, a dynamical compensator is obtained which gives insensitive closed-loop eigenvalues, effectively attenuates the effect of the disturbance, and uses small control effort. To ensure desired closed-loop dynamical performance, the closed-loop eigenvalues are optimized within some desired regions on the left-half complex plane. Measures are also taken to ensure the robust stability of the closed-loop system in the case of large system parameter perturbations. The proposed approach is applied to a flywheel which is supported by four current-controlled active magnetic bearings. Nonlinear simulation and experimental results show the effect of the proposed approach.
| Original language | English |
|---|---|
| Pages (from-to) | 204-215 |
| Number of pages | 12 |
| Journal | IEEE Transactions on Control Systems Technology |
| Volume | 11 |
| Issue number | 2 |
| DOIs | |
| State | Published - Mar 2003 |
Keywords
- Active magnetic bearings
- Disturbance attenuation
- Dynamical compensators
- Eigenstructure assignment
- Eigenvalue sensitivities
- Energy storage flywheel
- Minimum control effort
- Robust stability
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