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Enlarging the class of linear systems admitting adaptive observers without persistent excitation

机译:扩大了线性系统的种类,允许不需持续激励的自适应观测器

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A primary goal of adaptive observers would be to estimate the true states of a plant. Identification of unknown parameters is of secondary interest and is achieved frequently with the persistent excitation condition of some regressors. Nevertheless, two problems are linked to each other in the classical approaches to adaptive observers; as a result, we get a good state estimate once after a good parameter estimate is obtained. This paper focuses on the state estimation without parameter identification so that the state is estimated without persistent excitation condition. Besancon(2000) recently unified this direction of research and illustrated that most of adaptive observers in the literature share one common canonical form, in which unknown parameters do not affect unmeasured states. We consider another class of linear systems from the canonical form of Besancon(2000) by proposing an adaptive observer (with additional dynamics) that allows unknown parameters to affect those unmeasured states. A recursive algorithm is presented to design the proposed dynamic observer systematically. An example confirms the design step with a simulation result.
机译:适应性观察者的主要目标是估计植物的真实状态。未知参数的识别是次要的,并且经常在某些回归器的持续激励条件下实现。然而,在适应性观察者的经典方法中,两个问题是相互联系的。结果,在获得良好的参数估计之后,我们便获得了良好的状态估计。本文着重于在没有参数识别的情况下进行状态估计,从而在没有持续激励条件的情况下对状态进行估计。 Besancon(2000)最近统一了这一研究方向,并说明了文献中的大多数自适应观察者都具有一种共同的规范形式,其中未知参数不会影响未测状态。我们提出了一个自适应观测器(具有附加的动力学特性),允许未知参数影响那些未测量的状态,从而从Besancon(2000)的规范形式考虑另一类线性系统。提出了一种递归算法来系统地设计所提出的动态观测器。一个示例通过仿真结果确认了设计步骤。

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