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H-Infinity Model Predictive Control of Discrete-Time Constrained Singular Piecewise-Affine Systems with Time Delay

机译:时滞离散约束奇异分段仿射系统的H-Infinity模型预测控制

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This paper is concerned with the problem of designing robust H-infinity model predictive control of a class of time-delay discrete-time singular piecewise-affine systems with input saturation and state constraints. Based on a singular piecewise Lyapunov-Krasovskii function combined with S-procedure and some matrix inequality convexifying techniques, the H-infinity stabilization condition is established and the closed-loop system is investigated. And meanwhile, the model predictive controller is well estimated and designed that will move the PWA system with time delay from the current operating point to the desired one. Under energy bounded disturbance, the input saturation disturbance tolerance condition is proposed, then, the constrained state of the time-delay singular piecewise-affine systems is solved by a family of LMIs parameterized by one or two scalar variables. Numerical examples are given to illustrate the effectiveness of the proposed design methods.
机译:本文涉及设计一类具有输入饱和和状态约束的时滞离散时间奇异分段仿射系统的鲁棒H-无限模型预测控制的问题。基于奇异的分段Lyapunov-Krasovskii函数,结合S过程和一些矩阵不等式凸化技术,建立了H无穷大稳定条件,并研究了闭环系统。同时,对模型预测控制器进行了很好的估计和设计,它将使PWA系统从当前工作点到所需的时间有一定的延迟。在能量有界扰动下,提出了输入饱和扰动容差条件,然后,通过一族或两个标量变量参数化的LMI族,求解时滞奇异分段仿射系统的约束状态。数值算例说明了所提出设计方法的有效性。

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