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Titlebook: Stability and Control of Time-delay Systems; L. Dugard,E. I. Verriest Book 1998 Springer-Verlag London 1998 control.control theory.nonline

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L. Atanassova,D. Hinrichsen,V. L. Kharitonovumes to be treated and enable real-time predictive and prescriptive business analytics to drive decisions and actions. Further, it includes problems modeled and treated under consideration of uncertain978-3-319-55701-4978-3-319-55702-1Series ISSN 0721-5924 Series E-ISSN 2197-9294
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0170-8643 control of time-delay systems have not been fully investigated. Many problems exist in this field that are still unresolved, and there is a tendency for the numerical methods available either to be too general or too specific to be applied accurately across a range of problems. This monograph bring
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Moving averages for periodic delay differential and difference equations,s of delay systems with periodic excitation — a cart and pendulum stabilization problem in the presence of periodic disturbances and feedback delays, and the adpative identification of chemical concentrations in a pipe mixing problem.
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Nonlinear delay systems: Tools for a quantitative approach to stabilization, for the first aspect, both delay-dependent and independent results are given. All the results are obtained by means of a same comparison approach linked with vector Lyapunov functions; this tool appears rather simple and powerful for the study of nonlinear models.
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Output feedback stabilization of linear time-delay systems,nty. In this situation, the solution is given in terms of a generalized eigenvalue problem. The developed stabilization methods can be implemented numerically very efficiently using existing convex and quasi-convex optimisation techniques.
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Stability and robust stability of time-delay systems: A guided tour,etails and proofs are pointed out. The references list is not intended to give a complete literature survey, but rather to be a source for a more complete bibliography. In order to simplify the presentation several examples have been considered.
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Robust stability and stabilization of time-delay systems via integral quadratic constraint approachative robust stability condition. We then apply these stability results to solve the associated robust stabilization problem using static state feedback. Our results provide new design procedures involving linear matrix inequalities.
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