A NOTE ON STABILITY OF TIME DELAY SYSTEMS
By Frédéric Gouaisbaut, Dimitri Peaucelle. 2006
65 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/bcd664167d1da33613fb4a659efa9629b5309094
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computer Networks and Communications
- James Lam
- Shengyuan Xu
- Huijun Gao
- W. Zheng
- Alexandre Seuret
- Frédéric Gouaisbaut
- Jie Chen
- Guoping Liu
In Control and Systems Engineering
- James Lam
- Shengyuan Xu
- Huijun Gao
- Frédéric Gouaisbaut
- Alexandre Seuret
- W. Zheng
- Emilia M. Fridman
- Peng Shi
Citations in the corpus
- A survey of linear matrix inequality techniques in stability analysis of delay systems (2008, methodology): “Theorem 14: (Gouaisbaut and Peaucelle 2006) The time-delay system ( 1) is asymptotically stable for any delay h satisfying 05 h5 h if there exist matrices P40, Q2140, Q2240, Z2140, and Z2240 such that B?”
- DELAY-DEPENDENT STABILITY ANALYSIS OF LINEAR TIME DELAY SYSTEMS (2006, result): “• It is shown in (Gouaisbaut and Peaucelle, 2006) that for r = 1, the proposed result is equivalent to the main classical results of the literature (Han, 2002; Fridman , 2002; Xu and Lam, 2005; Suplin et al., 2004).”
- Delay‐dependent stability and stabilization of neutral time‐delay systems (2009, background): “Furthermore, following the similar line as in [26], it can be proved that this corollary is equivalent to Theorem 1 and 2 in [21], where the improvements over [16, 20] are demonstrated.”
- Hierarchy of LMI conditions for the stability analysis of time-delay systems (2015, methodology): “♦ Remark 3 Taking N = 0 in Theorem 5 allows retrieving one of the most classical delay-dependent stability conditions based on Jensen’s inequality and LMI [9].”
- Second-order consensus for multi-agent systems with switching topology and communication delay (2011, methodology): “The idea of delay partitioning is inspired by the idea of discreteness in [29,28], which is able to yield less conservative conditions for a class of linear delay systems.”
- DELAY-DEPENDENT ROBUST STABILITY OF TIME DELAY SYSTEMS (2006, background): “The detailed comparison is left for a specific paper (Gouaisbaut and Peaucelle, 2006).”