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Regulation under disturbances with multiple harmonics of unknown frequency

机译:在未知频率的多次谐波干扰下的调节

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In this paper, we address the regulation problem for a linear plant driven by a neutrally stable exosystem. It is assumed that the plant is subjected to an exogenous disturbance, and that this signal is formed of known harmonics of a sinusoidal reference signal whose frequency is unknown. Such an exosystem is motivated by the case where the system possesses an input nonlinearity like hysteresis. We propose an adaptive servocompensator requiring estimation of only the primary frequency. Using two-time-scale analysis, we establish the semi-global convergence of the parameter error to an arbitrarily small neighborhood of zero, when the adaptation gain is small enough and when the disturbance is sufficiently small comparing to the reference signal. The proposed control scheme involves far fewer adaptation variables than existing methods, and its performance is verified in both simulation and experiments conducted on a nanopositioning stage.
机译:在本文中,我们解决了由中性稳定的外系统驱动的线性工厂的调节问题。假定植物受到外源性干扰,并且该信号由频率未知的正弦参考信号的已知谐波形成。这种外部系统是由系统具有像迟滞一样的输入非线性的情况引起的。我们提出了一种自适应伺服补偿器,只需要估算一次频率即可。使用两次尺度分析,当自适应增益足够小且与参考信号相比干扰足够小时,我们将参数误差建立为零的任意小邻域的半全局收敛。所提出的控制方案与现有方法相比,所涉及的自适应变量要少得多,并且其性能已在纳米定位阶段的仿真和实验中得到验证。

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