Stability Of Stationary Sets In Control Systems With Discontinuous Nonlinearities
This book presents a development of the frequency-domain approach to the stability study of stationary sets of systems with discontinuous nonlinearities. The treatment is based on the theory of differential inclusions and the second Lyapunov method. Various versions of the Kalman-Yakubovich lemma on solvability of matrix inequalities are presented and discussed in detail. It is shown how the tools developed can be applied to stability investigations of relay control systems, gyroscopic systems, mechanical systems with a Coulomb friction, nonlinear electrical circuits, cellular neural networks, phase-locked loops, and synchronous machines.
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Stability Of Stationary Sets In Control Systems With Discontinuous Nonlinearities
This book presents a development of the frequency-domain approach to the stability study of stationary sets of systems with discontinuous nonlinearities. The treatment is based on the theory of differential inclusions and the second Lyapunov method. Various versions of the Kalman-Yakubovich lemma on solvability of matrix inequalities are presented and discussed in detail. It is shown how the tools developed can be applied to stability investigations of relay control systems, gyroscopic systems, mechanical systems with a Coulomb friction, nonlinear electrical circuits, cellular neural networks, phase-locked loops, and synchronous machines.
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Stability Of Stationary Sets In Control Systems With Discontinuous Nonlinearities

Stability Of Stationary Sets In Control Systems With Discontinuous Nonlinearities

Stability Of Stationary Sets In Control Systems With Discontinuous Nonlinearities

Stability Of Stationary Sets In Control Systems With Discontinuous Nonlinearities

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$148.00 
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Overview

This book presents a development of the frequency-domain approach to the stability study of stationary sets of systems with discontinuous nonlinearities. The treatment is based on the theory of differential inclusions and the second Lyapunov method. Various versions of the Kalman-Yakubovich lemma on solvability of matrix inequalities are presented and discussed in detail. It is shown how the tools developed can be applied to stability investigations of relay control systems, gyroscopic systems, mechanical systems with a Coulomb friction, nonlinear electrical circuits, cellular neural networks, phase-locked loops, and synchronous machines.

Product Details

ISBN-13: 9789812387196
Publisher: World Scientific Publishing Company, Incorporated
Publication date: 03/03/2004
Series: Series On Stability, Vibration And Control Of Systems, Series A , #14
Pages: 352
Product dimensions: 6.18(w) x 9.42(h) x 0.88(d)
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