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A relationship between iterative learning control using the gradient method and stable inversion

机译:梯度法的迭代学习控制与稳定反演之间的关系

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Iterative learning control(ILC) obtains a desired input trajectory by repeating trials. Stable Inversion constructs a bounded input for desired output trajectory by using the non-causal inverses for non-minimum phase systems. In this paper, we investigate a relationship between the ILC using adjoint systems and the stable inversion. In order to clarify this relationship, we must extend the trial interval from the finite time interval [T{sub}0, T{sub}f] to the infinite time interval (-∞, ∞). However, when ILC is applied to actual systems, it is impossible to carry out the trial on an infinite time interval. So, the trial interval is necessarily truncated to the finite interval. Hence, we investigate the effect of the truncation on tracking performance.
机译:迭代学习控制(ILC)通过重复试验获得所需的输入轨迹。稳定反演通过使用非最小相位系统的非因果反函数来构造期望输入轨迹的有界输入。在本文中,我们研究了使用伴随系统的ILC与稳定反演之间的关系。为了阐明这种关系,我们必须将试验间隔从有限的时间间隔[T {sub} 0,T {sub} f]扩展到无限的时间间隔(-∞,∞)。但是,将ILC应用于实际系统时,不可能在无限的时间间隔内进行试用。因此,试用间隔必须缩短为有限间隔。因此,我们研究了截断对跟踪性能的影响。

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