Delay-dependent robust stability of stochastic systems with time delay and nonlinear uncertainties

By Dong Yue, Sangchul Won. 2001

154 citations recorded by the source corpus.

Subfields: Computer Networks and Communications, Control and Systems Engineering, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/0725e806fdd36ef9127bf5a57c0c6adca0cd5d0b

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

1. James Lam
2. Shengyuan Xu
3. Yun Zou
4. Xuerong Mao
5. Huijun Gao
6. Peng Shi
7. Hamid Reza Karimi
8. Baoyong Zhang

In Control and Systems Engineering

1. James Lam
2. Shengyuan Xu
3. Yun Zou
4. Xuerong Mao
5. Huijun Gao
6. Baoyong Zhang
7. Guanghong Yang
8. Hamid Reza Karimi

In Statistical and Nonlinear Physics

1. Shengyuan Xu
2. James Lam
3. Xuerong Mao
4. Huijun Gao
5. El Kebir Boukas

Citations in the corpus

• Stability analysis for stochastic hybrid systems: A survey (2014, unknown): “Matasov, & Piunovskiy, 2000; Mao & Shaikhet, 2000; Peng & Zhang, 2010; Wang, Qiao, & Burnham, 2002; Xia, Boukas, Shi, & Zhang, 2009; Yang, Xu, & Xiang, 2006; Yuan & Mao, 2004; Yue, Fang, & Won, 2003; Yue & Han, 2005; Yue & Won, 2001).”
• A novel criterion for delayed feedback control of time-delay chaotic systems (2005, unknown): “Lemma 3 [13].”
• A NEW LMI CONDITION FOR DELAY‐DEPENDENT ROBUST STABILITY OF STOCHASTIC TIME‐DELAY SYSTEMS (2005, background): “It is worth pointing out that the matrix inequality conditions in [12] are not LMIs with respect to all variables to be determined; thus, numerical difficulty may be encountered when checking the matrix inequality conditions in [12].”