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Theoretical Physics, Algebra, Mathematical Programming & Operations Research, Mathematical Equations - Differential
Stabilization Problems with Constraints : Analysis and Computational Aspects by Vladimir A. Bushenkov, Georgi V. Smirnov β€” book cover

Stabilization Problems with Constraints : Analysis and Computational Aspects

by Vladimir A. Bushenkov, Georgi V. Smirnov
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Overview

Presents and demonstrates stabilizer design techniques that can be used to solve stabilization problems with constraints. These methods have their origins in convex programming and stability theory. However, to provide a practical capability in stabilizer design, the methods are tailored to the special features and needs of this field. Hence, the main emphasis of this book is on the methods of stabilization, rather than optimization and stability theory.
The text is divided into three parts. Part I contains some background material. Part II is devoted to behavior of control systems, taking examples from mechanics to illustrate the theory. Finally, Part III deals with nonlocal stabilization problems, including a study of the global stabilization problem.

Synopsis

Presents and demonstrates stabilizer design techniques that can be used to solve stabilization problems with constraints. These methods have their origins in convex programming and stability theory. However, to provide a practical capability in stabilizer design, the methods are tailored to the special features and needs of this field. Hence, the main emphasis of this book is on the methods of stabilization, rather than optimization and stability theory.
The text is divided into three parts. Part I contains some background material. Part II is devoted to behavior of control systems, taking examples from mechanics to illustrate the theory. Finally, Part III deals with nonlocal stabilization problems, including a study of the global stabilization problem.

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Editorials

Booknews

Presents mathematicians, computational mathematicians, practicing engineers, and graduate students with stabilizer design techniques that can be used to solve stabilization problems with constraints. Smirnov (mathematics, U. of <'E>vora, Portugal) and Bushenkov (computing, Russian Academy of Sciences, Moscow, Russia) first present background material on convex analysis, differential equations, computational methods of convex analysis, and numerical optimization techniques. The second part is devoted to the behavior of control systems, with examples from mechanics used to illustrate the theory. The last section addresses non-local stabilization problems, including a study of the global stabilization problem. Annotation c. Book News, Inc., Portland, OR (booknews.com)

Book Details

Published
April 29, 1998
Publisher
CRC Press
Pages
304
Format
Paperback
ISBN
9789056991418

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