The reduction model approach is useful for stabilizing linear systems with arbitrarily long input delays. Here we adapt the approach to time varying nonlinear systems whose nonlinear parts satisfy certain structural conditions. We use Lyapunov-Krasovskii functionals to prove local stability of the closed loop systems. We provide estimates of the basins of attraction, and cover uncertainties acting on the model. © 2014 American Automatic Control Council
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International audienceStabilization of nonlinear systems under delays is a central and challenging p...
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International audienceThe reduction model approach is useful for stabilizing linear systems with arb...
International audienceWe study a general class of nonlinear systems with input delays of arbitrary s...
We study a general class of nonlinear systems with input delays of arbitrary size. We adapt the redu...
We study stabilization problems for time-varying linear systems with constant input delays. Our redu...
International audienceWe provide a reduction model approach for achieving global exponential stabili...
We provide a reduction model approach for achieving global exponential stabilization of linear syste...
International audienceWe solve stabilization problems for linear time-varying systems under input de...
Abstract—We introduce and solve stabilization problems for linear and nonlinear systems with state-d...
We provide a framework to prove stability for nonlinear systems that may have delays and discontinui...
We study stabilization problems for a broad class of time varying linear systems that have constant ...
This paper deals with stabilization of continuous-time linear systems affected by uncertain time-var...
International audienceStabilization of nonlinear systems under delays is a central and challenging p...
International audienceThis paper focuses on the stability analysis of some nonlinear delay models of...
We analyze a class of nonlinear control systems for which stabilizing feedbacks and corresponding Ly...