Quantitative robustness measure of uncertain time delay systems vianonsingularity analysis

Juing-Huei Su

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Quantitative robustness measure of uncertain time delay systems vianonsingularity analysis

机译：基于非奇异性分析的不确定时滞系统定量鲁棒性度量

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The objective of this paper is to derive an upper bound for the delay time constant such that a linear uncertain time delay system still keeps its asymptotic stability, if it is nominally stable and the delay time constant remains smaller than the upper bound. The problem is solved by using matrix measure and nonsingularity analysis of matrices, and the results are shown to be less conservative than previous results

机译：本文的目的是导出延迟时间常数的上限，以便线性不确定时滞系统在名义上稳定且延迟时间常数小于上限的情况下仍保持其渐近稳定性。通过使用矩阵测度和矩阵的非奇异性分析解决了该问题，结果表明与以前的结果相比，其保守性较低

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《IEEE Transactions on Automatic Control》 |1998年第5期|p.729-732|共4页
作者
Juing-Huei Su;
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正文语种 eng
中图分类自动化系统;
关键词
asymptotic stability; delay systems; linear systems; matrix algebra; robust control; uncertain systems; asymptotic stability; delay time constant; nonsingularity analysis; quantitative robustness measure; uncertain time delay systems;

机译：渐近稳定性时滞系统线性系统矩阵代数鲁棒控制不确定系统渐近稳定性时滞常数非奇异性分析鲁棒性度量不确定时滞系统;

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专利

1. Quantitative robustness measure of uncertain time delay systems via nonsingularity analysis [J] . Juing-Huei Su IEEE Transactions on Automatic Control . 1998,第5期

机译：基于非奇异性分析的不确定时滞系统的定量鲁棒性度量
2. On Robust Stability Analysis of Uncertain Discrete-Time Switched Nonlinear Systems with Time Varying Delays [J] . Kermani Marwen, Sakly Anis Mathematical Problems in Engineering . 2018,第PTa10期

机译：不确定时滞的离散时间切换非线性系统的鲁棒稳定性分析
3. On Robust Stability Analysis of Uncertain Discrete-Time Switched Nonlinear Systems with Time Varying Delays [J] . Marwen Kermani, Anis Sakly Mathematical Problems in Engineering: Theory, Methods and Applications . 2018,第3期

机译：不确定时滞的离散时间切换非线性系统的鲁棒稳定性分析
4. Quantitative measures of robustness for uncertain time-delay dynamical systems [C] . Hansheng Wn, Mizukami, K. . 1993

机译：不确定时滞动力系统鲁棒性的定量度量
5. Robustness analysis of uncertain linear systems and robust stabilization of uncertain delayed systems. [D] . Basker, Varadharajan Radhamani. 1998

机译：不确定线性系统的鲁棒性分析和不确定延迟系统的鲁棒稳定性。
6. Stability criteria on delay-dependent robust stability for uncertain neutral stochastic nonlinear systems with time-delay [O] . Tengyu Ma, Longsuo Li -1

机译：具有时滞的不确定中立随机非线性系统的时滞相关鲁棒稳定性的稳定性判据
7. Delay-Dependent Robust Passive Control for Uncertain Discrete-Time Systems with Time Delays [O] . Jufang Wang, Changlong Yu, Zhifeng Gao 2013

机译：不确定时滞离散系统的时滞相关鲁棒无源控制

Quantitative robustness measure of uncertain time delay systems vianonsingularity analysis

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