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Computation of the recoverable region and stabilisation problem in the recoverable region for discrete-time systems

机译:离散时间系统的可恢复区域的计算和可恢复区域的稳定问题

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摘要

This article considers discrete-time linear time-invariant systems subject to input and state constraints. It is shown that in the recoverable region (which is the largest domain of attraction that is theoretically achievable) system can be semi-globally stabilised by nonlinear feedbacks while satisfying the constraints. Moreover, the recoverable region for the given system is constructed by constructing the same, however, for a reduced-order subsystem of the given system. Such a reduction in the order or dimension of the system generally leads to a considerable simplification in the computational effort.
机译:本文考虑受输入和状态约束的离散时间线性时不变系统。结果表明,在可恢复区域(这是理论上可实现的最大吸引域)中,系统可以通过非线性反馈在满足约束条件的情况下实现半全局稳定。而且,给定系统的可恢复区域是通过构造给定系统的降序子系统而构造的。系统顺序或尺寸的这种减小通常导致计算工作的相当大的简化。

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