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Disturbance observer for non-minimum phase linear systems

机译:非最小相位线性系统的扰动观测器

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Disturbance observer (DOB) approach has been widely employed in the industry thanks to its powerful ability to attenuate disturbances and compensate plant uncertainties. Motivated by the fact that the application of the DOB approach has been limited to minimum phase systems, we propose a new DOB configuration for non-minimum phase systems. Rigorous analysis for robust stability and performance recovery is presented in terms of a new filter Θ (s). By restricting the plant uncertainty to a multiplicative perturbation, we also present a systematic design methodology for the filter Θ(s) by virtue of the H synthesis technique. An illustrative example of autopilot design is presented to show the effectiveness of the proposed method for which it is not easy to design H controller to achieve some control goals. The simulation results show that the response of the perturbed system in the presence of disturbance can be recovered to the nominal system response in the absence of disturbance.
机译:干扰观测器(DOB)方法由于其强大的衰减干扰和补偿设备不确定性的能力而已在业界广泛采用。由于DOB方法的应用仅限于最小相位系统,因此我们提出了一种针对非最小相位系统的新DOB配置。根据新的滤波器Θ(s),对鲁棒稳定性和性能恢复进行了严格的分析。通过将植物不确定性限制在乘性扰动下,我们还利用H 合成技术提出了一种滤波器Θ(s)的系统设计方法。以自动驾驶仪设计为例,说明了所提方法的有效性,为此设计H 控制器并不容易实现某些控制目标。仿真结果表明,在存在扰动的情况下,扰动系统的响应可以恢复为在没有扰动的情况下的标称系统响应。

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