Technical Communique: Robust sampled-data stabilization of linear systems: an input delay approach
By Emilia M. Fridman, Alexandre Seuret, Jean-Pierre Richard. 2004
1,217 citations recorded by the source corpus.
Subfields: Aerospace Engineering, Computational Theory and Mathematics, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/4c9307a92b26d3bd99bf29ebf7d8d2c5873d7d5e
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Aerospace Engineering
In Computational Theory and Mathematics
- Alexandre Seuret
- Frédéric Gouaisbaut
- Peng Shi
- Emilia M. Fridman
- Huijun Gao
- Zhengguang Wu
- H. Su
- Jian Chu
In Control and Systems Engineering
- Peng Shi
- Alexandre Seuret
- Huijun Gao
- Frédéric Gouaisbaut
- Emilia M. Fridman
- James Lam
- Zhengguang Wu
- Shengyuan Xu
Citations in the corpus
- Hierarchy of LMI conditions for the stability analysis of time-delay systems (2015, methodology): “We finally obtain The end of the proof is taken from the proof of Theorem 1 from [5].”
- A survey of linear matrix inequality techniques in stability analysis of delay systems (2008, neutral): “…systems in order to provide delay-dependent results (see Fridman and Shaked 2001a,b; Fridman and Shaked 2002c; Fridman, Pila, and Shaked 2003; Fridman, Shaked, and Xie 2003; Gao and Wang 2003; Han 2003a,b; Chen, Guan, and Lu 2004; Fridman, Seuret, and Richard 2004; Ismail and Mahmoud…”
- Robust Sampled-Data Control for Vehicle Active Suspension Systems (2010, background): “Besides these two main approaches, the continuous-time systems with digital control also can be modelled as continuous-time systems with delayed control inputs, which was introduced in [10]–[12] and [18].”
- Global stability results for systems under sampled-data control (2006, background): “A very interesting point of view that was recently explored in the linear systems theory (see [ 28 , 29]) involves considering the closed-loop system under zero-order hold as a time-delay system.”
- A refined input delay approach to sampled-data control (2010, methodology): “domains of attraction of some nonlinear systems (Fridman et al., 2004), where the small-gain approach is not applicable.”
- Stochastic Synchronization of Markovian Jump Neural Networks With Time-Varying Delay Using Sampled Data (2013, background): “Very recently, the work in [29] has studied the problem of sampled-data synchronization for neural networks with discrete and distributed delays under variable sampling in the framework of the input delay approach [4], [5].”
- A novel stability analysis of linear systems under asynchronous samplings (2012, positive): “Concerning the analysis using continuous-time models, the input delay approach provided in [3] and refined in [2,12,13,16], leads to relevant stability criteria since it is able to take into account uncertain systems.”