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A New Finite Sum Inequality for Delay-Dependent H{sub}∞ Control of Discrete-Time Delay Systems

机译:用于延迟依赖性H {SUB}的新的有限和不等式。离散时间延迟系统的控制

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摘要

This paper is concerned with the problem of delay-dependent H{sub}∞ control for linear discrete-time systems with time-varying delay. A new finite sum inequality is first established to derive a delay-dependent condition, under which the resulting closed-loop system is asymptotically stable (internally stable) with a prescribed H{sub}∞ attenuation level via a memoryless state feedback. Then, an iterative algorithm involving convex optimization is proposed to obtain a suboptimal H{sub}∞ controller. Finally, a numerical example is given to show the effectiveness of the proposed method.
机译:本文涉及具有时变延迟的线性离散时间系统的延迟依赖性H {Sub}∞控制的问题。首先建立一个新的有限和不等式以推导出延迟相关的条件,在该条件下,由此产生的闭环系统具有通过无记忆状态反馈的规定的H {Sub}∞衰减水平的渐近稳定(内部稳定)。然后,提出了一种涉及凸优化的迭代算法以获得次优H {Sub}控制器。最后,给出了数值示例以显示所提出的方法的有效性。

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