Switched Time-Delay Systems: Stability and Control by Magdi S. Mahmoud

By Magdi S. Mahmoud

Switched Time-Delay platforms provides an introductory, but entire, therapy of switched time-delay platforms through together combining primary attributes: the method dynamics possesses an inherent time-delay and the approach operational mode undergoes switching between diversified modes. whereas each one characteristic has been tested separately in different texts, the mixing of either attributes is sort of precise and merits targeted attention.

The fabric contained during this booklet isn't just equipped to target the recent advancements within the research and keep watch over methodologies for such switched time-delay platforms, however it additionally integrates the effect of the hold up issue on concerns equivalent to asymptotic/exponential balance, suggestions stabilization and keep an eye on layout.

Switched Time-Delay structures consists of chapters outfitted with illustrative examples and appropriate notes. it is going to be valuable to engineers and researchers within the box of switched time-delay systems.

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Part III deals with switching stabilization and feedback control and contains two chapters: Chapter 6 includes delay-dependent switched stabilization techniques using different switching strategies and Chapter 7 gives different delay-dependent switched feedback techniques and compares among their merits, features, and computational requirements. Part IV focuses on switched filtering and summarizes the results in two chapters: Chapter 8 is devoted to switched systems and the corresponding methods for switched time-delay systems are presented in Chapter 9.

Essentially, this chapter serves as a brief overview and as a convenient reference when necessary. 1 Introduction Hybrid systems are certainly pervasive today. Recently, we have witnessed a resurgence in examining quantization effects and a heightened interest in analog computation. There has also been recent progress in analyzing switched, hierarchical, and discretely controlled continuous-variable systems. It is time to focus on developing formal modeling, analysis, and control methodologies for hybrid systems.

Both LMIs are delay-independent since they are satisfied regardless of the size of delay τ . 3. 2 can be applied to the case when the delay τ is time varying and continuous, which may not be differentiable. 1 usually requires the time-varying delay τ to be differentiable. These simple observations have motivated numerous researchers to adopt the Lyapunov–Krasovskii theorem in conducting research seeking improved delaydependent stability and stabilization conditions. We follow this trend throughout the book unless otherwise considered beneficial to apply the Lyapunov–Razumikhin theorem.

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