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On the Estimation of Convergence Times to Invariant Sets in Convex Polytopic Uncertain Systems

机译:关于凸多特异性不确定系统中不变集的收敛时间估算

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In this paper, we first provide a mathematical description and proof for the robust stability of systems with convex polytopic uncertainty through the construction of attractive invariant sets. Then, we present the problem of estimating the convergence time to arbitrarily tight over-approximations of an invariant set, from both a known initial condition and for initial conditions belonging to a convex polytopic set. We then propose various analytical and numerical methods for computing the aforementioned convergence time. Finally, a number of numerical examples, including a flexible link robotic manipulator, are given to illustrate the results.
机译:在本文中,我们首先通过建设有吸引力的不变集来提供凸多粒子不确定性的稳健稳定性的数学描述和证明。然后,我们介绍估计收敛时间以从已知的初始条件和属于凸多特点组的初始条件的任意紧密近似的常见近似的问题。然后,我们提出了各种分析和数值方法来计算上述收敛时间。最后,给出了许多包括柔性连杆机器人操纵器的数值示例,以说明结果。

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