On the structure at infinity of linear delay systems with application to the disturbance decoupling problem

Malabre Michel; Rabah Rabah

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On the structure at infinity of linear delay systems with application to the disturbance decoupling problem

机译：线性时滞系统无穷大的结构及其在干扰解耦中的应用

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来源
《Kybernetika》 |1999年第6期|共页
作者
Malabre Michel; Rabah Rabah;
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中图分类自动化技术、计算机技术;
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专利

1. Structure at infinity, model matching and disturbance rejection for linear systems with delays [J] . Malabre Michel, Rabah Rabah Kybernetika . 1993,第5期

机译：无限系统的无穷大结构，模型匹配和干扰抑制
2. Weak structure at infinity and row-by-row decoupling for linear delay systems [J] . Malabre Michel, Rabah Rabah Kybernetika . 2004,第2期

机译：线性延迟系统的无穷弱结构和逐行解耦
3. ALMOST DISTURBANCE DECOUPLING CONTROL OF MIMO NONLINEAR SYSTEM SUBJECT TO FEEDBACK LINEARIZATION AND A FEEDFORWARD NEURAL NETWORK: APPLICATION TO HALF-CAR ACTIVE SUSPENSION SYSTEM [J] . T. H. S. LI, C. J. HUANG, C. C. CHEN International Journal of Automotive Technology . 2010,第4期

机译：反馈线性化和前馈神经网络对MIMO非线性系统的干扰扰动解耦控制：在半主动式悬架系统中的应用
4. On the structure at infinity of linear delay systems with application to decoupling problems [C] . Rabah Rabah, Michel Malabre IEEE Mediterranean Conference on Theory and Practice of Control and Systems . 1998

机译：在耦合到解耦问题时线性延迟系统无限的结构
5. Disturbance decoupling with stability for nonlinear systems using static/output feedback: A geometric approach. [D] . Elshihabi, Azzam M. 1998

机译：使用静态/输出反馈的非线性系统的稳定性稳定的干扰解耦：一种几何方法。
6. Linear and nonlinear information flow based on time delayed mutual information method and its application to corticomuscular interaction [O] . Seung-Hyun Jin, Peter Lin, Mark Hallett -1

机译：基于时间延迟互信息方法的线性和非线性信息流及其在皮质瘤互动的应用
7. On the structure at infinity of linear delay systems with application to the disturbance decoupling problem [O] . Rabah Rabah, Malabre Michel 1999

机译：线性时滞系统无穷大的结构及其在干扰解耦中的应用
8. Nonlinear H(sub infinity symbol) Almost Disturbance Decoupling [R] . Marino, R., Respondek, W., van der Schaft, A. J., 1992

机译：非线性H（次无穷大符号）几乎干扰解耦

On the structure at infinity of linear delay systems with application to the disturbance decoupling problem

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