2009
DOI: 10.1016/j.mechatronics.2009.01.013
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Compensation of nonlinearities in active magnetic bearings with variable force bias for zero- and reduced-bias operation

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Cited by 23 publications
(19 citation statements)
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“…However, the high bias results in increased losses, a high bearing stiffness, and increased noise in position measurements, because of the high stiffness and current signal levels. To compensate for the influence of the rotor position and the bearing current on the inner-loop controllers and to keep their dynamics more linear, a variable feedback gain, K c (x, i), could be considered [8]. The static force field nonlinearity as a function of currents and position can also be compensated for, for example, by using an inverse nonlinearity method [8], a nonlinear force model in the observer [10], or an extended Kalman filter (EKF) [18].…”
Section: Outer Position Control For Current-controlled Ambmentioning
confidence: 99%
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“…However, the high bias results in increased losses, a high bearing stiffness, and increased noise in position measurements, because of the high stiffness and current signal levels. To compensate for the influence of the rotor position and the bearing current on the inner-loop controllers and to keep their dynamics more linear, a variable feedback gain, K c (x, i), could be considered [8]. The static force field nonlinearity as a function of currents and position can also be compensated for, for example, by using an inverse nonlinearity method [8], a nonlinear force model in the observer [10], or an extended Kalman filter (EKF) [18].…”
Section: Outer Position Control For Current-controlled Ambmentioning
confidence: 99%
“…To compensate for the influence of the rotor position and the bearing current on the inner-loop controllers and to keep their dynamics more linear, a variable feedback gain, K c (x, i), could be considered [8]. The static force field nonlinearity as a function of currents and position can also be compensated for, for example, by using an inverse nonlinearity method [8], a nonlinear force model in the observer [10], or an extended Kalman filter (EKF) [18]. However, the compensated control systems, as in [8,10], are sensitive to modeling errors, and they are difficult to implement without an accurate identification of the nonlinear plant models.…”
Section: Outer Position Control For Current-controlled Ambmentioning
confidence: 99%
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