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Time-scale separation redesigns for stabilization and performance recovery of uncertain nonlinear systems

机译:时标分离重新设计,用于不确定非线性系统的稳定性和性能恢复

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In this paper we propose two different time-scale separation based robust redesign techniques which recover the trajectories of a nominal control design in the presence of uncertain nonlinearities. We first consider additive input uncertainties and design a high-gain filter to estimate the uncertainty. We then employ the fast variables arising from this filter in the feedback control law to cancel the effect of the uncertainties in the plant. We next extend this design to systems with uncertain input nonlinearities in which case we design two sets of high gain filters-the first to estimate the input uncertainty over a fast time-scale, and the second to force this estimate to converge to the nominal input on an intermediate time-scale. Using singular perturbation theory we prove that the trajectories of the respective two-time-scale and three-time scale redesigned systems approach those of the nominal system when the filter gains are increased. We illustrate the redesigns by applying them to various physically motivated examples.
机译:在本文中,我们提出了两种基于时标分离的鲁棒重新设计技术,该技术可在存在不确定非线性的情况下恢复标称控制设计的轨迹。我们首先考虑加法输入不确定性,并设计一个高增益滤波器来估计不确定性。然后,我们在反馈控制法则中使用由该滤波器产生的快速变量来消除工厂不确定性的影响。接下来,我们将此设计扩展到具有不确定输入非线性的系统,在这种情况下,我们设计了两组高增益滤波器:第一组用于估计快速时间范围内的输入不确定性,第二组强制该估计收敛至标称输入在中间的时间尺度上。使用奇异摄动理论,我们证明了当滤波器增益增加时,分别重新设计的两倍尺度和三倍尺度系统的轨迹接近标称系统的轨迹。我们通过将这些重新设计应用于各种有实际动机的示例来说明它们。

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