Delay-Dependent Reciprocally Convex Combination Lemma for the Stability Analysis of Systems with a Fast-Varying Delay

By Alexandre Seuret, Frédéric Gouaisbaut. Delays and Interconnections: Methodology, Algorithms and Applications, 2016

77 citations recorded by the source corpus.

Subfields: Computer Networks and Communications, Control and Systems Engineering

View Paper: https://www.semanticscholar.org/paper/3f5426a14efcc46b061bbdece0eb4e709cea426d

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In Computer Networks and Communications

1. Qing-Long Han
2. Yong He
3. Xianming Zhang
4. Alexandre Seuret
5. Frédéric Gouaisbaut
6. Qing‐Guo Wang
7. Chong Lin
8. James Lam

In Control and Systems Engineering

1. Yong He
2. Qing-Long Han
3. Xianming Zhang
4. Frédéric Gouaisbaut
5. Alexandre Seuret
6. Qing‐Guo Wang
7. Min Wu
8. Chong Lin

Citations in the corpus

• Overview of recent advances in stability of linear systems with time‐varying delays (2019, background): “By introducing more slack matrix variables, a general reciprocally convex inequality is proposed in [71]: For any n × n real matrices X1, X2, Y1 and Y2 such that”
• Asymmetric Lyapunov–Krasovskii functional method on stability of time‐delay systems (2021, background): “By Lemma 1, according to (10) and (4), for (6) we deduce”