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Finite-gain mathcal {L_infty }L∞ stability from disturbance to output of linear delay systems via impulsive control

机译:通过脉冲控制从线性时滞系统的干扰到输出的有限增益数学表达式{L_infty}L∞稳定性

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摘要

This study studies how impulses affect the bounded behaviours of delay system with bounded disturbance. By employing the method of Lyapunov function, several criteria of finite-gain mathcal {L_infty }L∞ stability from disturbance to output are established. It is shown that a linear delay differential system can be finite-gain mathcal {L_infty }L∞ stabilised from disturbance to output using impulsive feedback control even there is an unstable matrix. Moreover, delay differential equations also maybe finite-gain mathcal {L_infty }L∞ stable from disturbance to output under an appropriate sequence of impulses treated as disturbances. Two examples and simulations are also given to illustrate our results.
机译:这项研究研究了脉冲如何影响具有受限扰动的时滞系统的受限行为。利用李雅普诺夫函数的方法,建立了从扰动到输出的有限增益数学{L_infty}L∞稳定性的几个判据。结果表明,即使存在一个不稳定的矩阵,线性时滞微分系统也可以通过脉冲反馈控制实现从扰动到输出的稳定的有限增益{L_infty}L∞稳定。此外,延迟微分方程也可能是在适当的被视为干扰的脉冲序列下从干扰到输出稳定的有限增益数学{L_infty}L∞。还给出了两个例子和仿真来说明我们的结果。

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