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Nonlinear systems stability analysis : Lyapunov-based approach / Seyed Kamaleddin Yadavar Nikravesh.

By: Nikravesh, Seyed Kamaleddin Yadavar.
Material type: TextTextPublisher: Boca Raton : CRC Press, c2013Description: xi, 307 p. ; 24 cm.ISBN: 9781466569287 (hardback).Subject(s): Nonlinear control theory | Lyapunov stability | SCIENCE / Chemistry / Industrial & Technical | TECHNOLOGY & ENGINEERING / Electrical | TECHNOLOGY & ENGINEERING / Quality ControlDDC classification: 515.392
Contents:
Basic Concepts. Stability Analysis of Autonomous Systems. Stability Analysis of Nonautonomous Systems. Stability Analysis of Time-Delayed Systems. An Introduction to Stability Analysis of Linguistic Fuzzy Dynamic Systems. References. Appendices. Index.
Summary: "The dynamic properties of a physical system can be described in terms of ordinary differential, partial differential, difference equations or any combinations of these subjects. In addition, the systems could be time varying, time invariant and/or time delayed, continues or discrete systems. These equations are often nonlinear in one way or the other, and it is rarely possible to find their solutions. Numerical solutions for such nonlinear dynamic systems with the analog or digital computer are impractical. This is due to the fact that a complete solution must be carried out for every possible initial condition in the solution space. Graphical techniques which can be employed for finding the solutions of the special cases of first and second order ordinary systems, are not useful tools for other type of systems as well as higher order ordinary systems"--
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Item type Current location Call number Status Date due Barcode Item holds
Books Books ISI Library, Kolkata
 
515.392 N694 (Browse shelf) Available 135302
Total holds: 0

Includes bibliographical references and index.

Basic Concepts. Stability Analysis of Autonomous Systems. Stability Analysis of Nonautonomous Systems. Stability Analysis of Time-Delayed Systems. An Introduction to Stability Analysis of Linguistic Fuzzy Dynamic Systems. References. Appendices. Index.

"The dynamic properties of a physical system can be described in terms of ordinary differential, partial differential, difference equations or any combinations of these subjects. In addition, the systems could be time varying, time invariant and/or time delayed, continues or discrete systems. These equations are often nonlinear in one way or the other, and it is rarely possible to find their solutions. Numerical solutions for such nonlinear dynamic systems with the analog or digital computer are impractical. This is due to the fact that a complete solution must be carried out for every possible initial condition in the solution space. Graphical techniques which can be employed for finding the solutions of the special cases of first and second order ordinary systems, are not useful tools for other type of systems as well as higher order ordinary systems"--

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