Global stability results for systems under sampled-data control

By Iasson Karafyllis, Costas Kravaris. European Control Conference, 2006

134 citations recorded by the source corpus.

In this work sufficient conditions expressed by means of single and vector Lyapunov functions of Uniform Input-to-Output Stability (UIOS) and Uniform Input-to-State Stability (UISS) are given for finite-dimensional systems under feedback control with zero order hold.

Subfields: Aerospace Engineering, Control and Systems Engineering

View Paper: https://www.semanticscholar.org/paper/48eef27e9d357e3b16f428446e0244df97a08041

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In Aerospace Engineering

In Control and Systems Engineering

Citations in the corpus

A tutorial review of economic model predictive control methods (2014, methodology): “, k(x) is applied as an emulation controller); see, for instance, [128,65,118,85,129] and the references therein for results and analysis of sampled-data systems.”
Output-Based and Decentralized Dynamic Event-Triggered Control With Guaranteed $\mathcal{L}_{p}$- Gain Performance and Zeno-Freeness (2017, background): “The example is inspired by [45], but differs in the way the subsystems are interconnected.”
Global stabilization of a class of uncertain upper‐triangular systems under sampled‐data control (2013, methodology): “1) do not satisfy the assumptions imposed in [14, 15].”
Explicit Computation of the Sampling Period in Emulation of Controllers for Nonlinear Sampled-Data Systems (2009, methodology): “We emphasize that in this paper we provide an explicit computation of MASP, which is typically not done in the literature (a rare exception is the unpublished result in [6]).”
Recent developments on the stability of systems with aperiodic sampling: An overview (2017, methodology): “In the general case of sampled-data nonlinear systems, the underlying delay system ẋ = f (t, xt) used in Theorem 5 from Kolmanovskii and Myshkis (1992) is described by a function f which is piecewise continuous with respect to t .”