Further improvement of Jensen inequality and application to stability of time-delayed systems

By Jin-Hoon Kim. at - Automatisierungstechnik, 2016

404 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Secondary delay‐partition approach on robust performance analysis for uncertain time‐varying Lurie nonlinear control system (2017, neutral): “− ς2 ∫ t−ρ1dL t−dL ẋT (s)R8ẋ(s)ds ≤ − π2 [xT (t − ρ1dL), xT (t − dL), ψT 2 (t)]Ψ2(ς1, ς2) [ xT (t − ρ1dL), xT (t − dL), ψT 2 (t) ]T , (20)”
An extended reciprocally convex matrix inequality for stability analysis of systems with time-varying delay (2017, background): “• What is more, matrix inequality (7) can be easily combined with the recently proposed integral/summation inequalities [10,11,27,28] to develop new inequalities with less estimation gaps.”
Results on stability of linear systems with time varying delay (2017, background): “In [18, 20, 22, 27, 28], the authors devote their effort to investigate the stability of linear”
Overview of recent advances in stability of linear systems with time‐varying delays (2019, background): “In this situation, two sufficient conditions are established in [64] and [65], which are given, respectively, as”