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Stability analysis and controller design for quadratic discrete-time systems with time delay

机译:时滞二次离散系统的稳定性分析与控制器设计

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This study aims at investigating the issues of stability and stabilization for time delay quadratic discrete-time systems. First of all, provided a locally asymptotically stable zero equilibrium point of the quadratic system and some other polytope in the state space containing the origin, a delay-independent sufficient condition judging whether this polytope belongs to the domain of attraction (DA) of the equilibrium is obtained. In the second place, it is also show that this issue is related to the problem of devoting to finding a state feedback law and an admissible initial condition domain so that the resulting closed-loop system is asymptotic stability for every initial condition from the admissible domain. Both the issues referred to above can be solved by a set of linear matrix inequalities. In the end, two numerical examples are provided to show the effectiveness of the proposed methodology in this paper.
机译:这项研究旨在调查时滞二次离散时间系统的稳定性和稳定性问题。首先,提供二次系统的局部渐近稳定零平衡点和包含原点的状态空间中的其他多态性,判断该多态性是否属于平衡的吸引域(DA)的时延无关的充分条件获得。其次,这也表明该问题与致力于寻找状态反馈定律和可容许的初始条件域有关,从而所产生的闭环系统对于可容许域中的每个初始条件都是渐近稳定性的问题。 。上面提到的两个问题都可以通过一组线性矩阵不等式解决。最后,提供了两个数值示例,以证明本文提出的方法的有效性。

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