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Stability and Control of Large-Scale Dynamical Systems: A Vector Dissipative Systems Approach
Contributor(s): Haddad, Wassim M. (Author), Nersesov, Sergey G. (Author)
ISBN: 0691153469     ISBN-13: 9780691153469
Publisher: Princeton University Press
OUR PRICE:   $125.40  
Product Type: Hardcover - Other Formats
Published: December 2011
Qty:
Additional Information
BISAC Categories:
- Mathematics | Applied
- Mathematics | Optimization
- Mathematics | Differential Equations - General
Dewey: 003.71
LCCN: 2011019426
Physical Information: 1" H x 7.1" W x 10" (2.15 lbs) 384 pages
 
Descriptions, Reviews, Etc.
Publisher Description:
Modern complex large-scale dynamical systems exist in virtually every aspect of science and engineering, and are associated with a wide variety of physical, technological, environmental, and social phenomena, including aerospace, power, communications, and network systems, to name just a few.
This book develops a general stability analysis and control design framework for nonlinear large-scale interconnected dynamical systems, and presents the most complete treatment on vector Lyapunov function methods, vector dissipativity theory, and decentralized control architectures.Large-scale
dynamical systems are strongly interconnected and consist of interacting subsystems exchanging matter, energy, or information with the environment. The sheer size, or dimensionality, of these systems necessitates decentralized analysis and control system synthesis methods for their analysis and
design. Written in a theorem-proof format with examples to illustrate new concepts, this book addresses continuous-time, discrete-time, and hybrid large-scale systems. It develops finite-time stability and finite-time decentralized stabilization, thermodynamic modeling, maximum entropy control, and
energy-based decentralized control.This book will interest applied mathematicians, dynamical systems theorists, control theorists, and engineers, and anyone seeking a fundamental and comprehensive understanding of large-scale interconnected dynamical systems and control.