Extending H [superscript infinity symbol] control to nonlinear systems - Info and Reading Options
control of nonlinear systems to achieve performance objectives
By J. William Helton

"Extending H [superscript infinity symbol] control to nonlinear systems" was published by Society for Industrial and Applied Mathematics in 1999 - Philadelphia, PA, it has 333 pages and the language of the book is English.
“Extending H [superscript infinity symbol] control to nonlinear systems” Metadata:
- Title: ➤ Extending H [superscript infinity symbol] control to nonlinear systems
- Author: J. William Helton
- Language: English
- Number of Pages: 333
- Publisher: ➤ Society for Industrial and Applied Mathematics
- Publish Date: 1999
- Publish Location: Philadelphia, PA
“Extending H [superscript infinity symbol] control to nonlinear systems” Subjects and Themes:
Edition Specifications:
- Pagination: xxii, 333 p. :
Edition Identifiers:
- The Open Library ID: OL42545M - OL18292790W
- Library of Congress Control Number (LCCN): 99035569
- ISBN-13: 9780898714401 - 9780898719840
- ISBN-10: 0898714400
- All ISBNs: 0898714400 - 9780898714401 - 9780898719840
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"Extending H [superscript infinity symbol] control to nonlinear systems" Description:
Open Data:
H-infinity control originated from an effort to codify classical control methods, where one shapes frequency response functions for linear systems to meet certain objectives. H-infinity control underwent tremendous development in the 1980s and made considerable strides toward systematizing classical control. This book addresses the next major issue of how this extends to nonlinear systems. At the core of nonlinear control theory lie two partial differential equations (PDEs). One is a first-order evolution equation called the information state equation, which constitutes the dynamics of the controller. One can view this equation as a nonlinear dynamical system. Much of this volume is concerned with basic properties of this system, such as the nature of trajectories, stability, and, most important, how it leads to a general solution of the nonlinear H-infinity control problem
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