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Adaptive control based on fast online algebraic identification and GPI control for magnetic levitation systems with time-varying input gain

机译:基于快速在线代数辨识和GPI控制的时变输入增益磁悬浮系统的自适应控制

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This paper considers the position tracking problem of a voltage-controlled magnetic levitation system (MLS) in the presence of modelling errors caused by uncertainties in the system’s physical parameters. An adaptive control based on fast online algebraic parameter estimation and generalised proportional integral (GPI) output feedback control is considered as a control scheme candidate. The GPI controller guarantees an asymptotically exponentially stable behaviour of the controlled ball position and the possibilities of carrying out rest-to-rest trajectory tracking tasks. The nature of the control input gain in an MLS is that of a state-dependent time-varying gain, reflecting the nonlinear character of the magnetic force with regard to the distance and the properties of the metallic ball. The system gain has therefore been locally approximated using a periodically updated time polynomial function (of second degree), where the coefficients of the polynomial are estimated during a very short period of time. This estimation is achieved using the recently introduced algebraic online parameter estimation approach. The stability of the closed-loop system is demonstrated under the assumption that no external factors cause changes in the parameter during the time interval in which the stability is analysed. Finally, experimental results are presented for the controlled MLS demonstrating the excellent stabilisation and position tracking performance of the control system designed in the presence of significant nonlinearities and uncertainties of the underlying system.
机译:本文考虑了由于系统物理参数的不确定性而导致建模误差的情况下,压控磁悬浮系统(MLS)的位置跟踪问题。基于快速在线代数参数估计和广义比例积分(GPI)输出反馈控制的自适应控制被视为控制方案候选。 GPI控制器保证了受控球位置的渐近指数稳定行为,并保证了执行从静止到静止的轨迹跟踪任务的可能性。 MLS中控制输入增益的性质是状态相关的时变增益的性质,反映了磁力相对于金属球的距离和特性的非线性特征。因此,已经使用(第二度的)定期更新的时间多项式函数对系统增益进行了局部估计,其中多项式的系数是在很短的时间内估算出来的。使用最近引入的代数在线参数估计方法可以实现此估计。假设在分析稳定性的时间间隔内没有外部因素引起参数变化,则证明了闭环系统的稳定性。最后,给出了受控MLS的实验结果,证明了在存在显着非线性和底层系统不确定性的情况下设计的控制系统具有出色的稳定性和位置跟踪性能。

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