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Solutions of Discrete Time Linear Systems: Upper Bounds on Deviations

机译:离散线性系统的解:偏差的上限

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Transient performance problems in stable linear systems were always in focus of the control community. Nevertheless, deviations of trajectories in input-free discrete time systems have been paid much less attention. In this paper, we are interested in estimating the magnitudes of deviations caused by nonzero initial conditions. First, we present examples where the magnitude of peak can be computed in closed form and show that it may take very large values. Next, we propose numerical procedures for the computation of upper bounds on deviations and for the design of peak-attenuating controllers. Finally, we present an extension to the case of uncertain systems. Numerical experiments confirm the efficiency of the approach and demonstrate its low conservatism.
机译:稳定线性系统中的瞬态性能问题一直是控制界关注的焦点。然而,在无输入离散时间系统中轨迹的偏离已很少受到关注。在本文中,我们有兴趣估算由非零初始条件引起的偏差的大小。首先,我们提供一些示例,其中可以以封闭形式计算峰的大小,并表明该峰的值可能非常大。接下来,我们提出数值程序,用于计算偏差的上限以及用于峰值衰减控制器的设计。最后,我们提出了不确定系统情况的扩展。数值实验证实了该方法的有效性,并证明了其低保守性。

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