Recent advancements in Lyapunov-based design and analysis
techniques have applications to a broad class of engineering systems,
including mechanical, electrical, robotic, aerospace, and
underactuated systems. This book provides a practical yet rigorous
development of nonlinear, Lyapunov-based tools and their use in the
solution of control-theoretic problems. Rich in motivating examples
and new design techniques, the text balances theoretical foundations
and real-world implementation.
Features include:
* Control designs for a broad class of engineering systems
* Presentation of adaptive and learning control methods for uncertain
nonlinear systems
* Experimental testbed descriptions and results that guide the reader
toward techniques for further research
* Development of necessary mathematical background in each chapter;
additional mathematical prerequisites contained in two appendices
Intended for readers who have some knowledge of undergraduate
systems theory, the book includes a wide range of applications making
it suitable for an extensive audience. Graduate students and
researchers in control systems, robotics, and applied mathematics, as
well as professional engineers will appreciate the work's combination
of theoretical underpinnings and current and emerging engineering
applications.
Rezensionen / Stimmen
"The text is a reference book which provides both mathematically rigorous theoretical development and the application of various nonlinear, Lyapunov-based techniques to a broad class of practical engineering systems, including mechanical, electrical, robotic, aerospace, and underactuated systems.... Each chapter contains an exposition of the necessary mathematical background and is provided with detailed references for further reading. For each of the systems examined, simulation results are presented. The material in the text is intended for readers with a background in undergraduate systems theory and is beneficial for students and practicing research and development engineers in the area of control. Beautifully written, the book includes a wide range of applications making it suitable for an extensive audience."
-ZENTRALBLATT MATH
Reihe
Auflage
Sprache
Verlagsort
Zielgruppe
Für höhere Schule und Studium
Research
Illustrationen
Maße
Höhe: 241 mm
Breite: 160 mm
Dicke: 29 mm
Gewicht
ISBN-13
978-0-8176-4265-5 (9780817642655)
DOI
10.1007/978-1-4612-0031-4
Schweitzer Klassifikation
1 Introduction.- 1.1 Pitfalls of Linear Control.- 1.2 Lyapunov-Based Control.- 1.3 Summary.- References.- 2 Mechanical Systems.- 2.1 Introduction.- 2.2 Autobalancing Systems.- 2.3 Dynamically Positioned Ships.- 2.4 Euler-Lagrange Systems.- 2.5 Background and Further Reading.- References.- 3 Electric Machines.- 3.1 Introduction.- 3.2 Induction Motor.- 3.3 Switched Reluctance Motor.- 3.4 Active Magnetic Bearings.- 3.5 Background and Further Reading.- References.- 4 Robotic Systems.- 4.1 Introduction.- 4.2 Learning Control Applications.- 4.3 Position and Force Control Applications.- 4.4 Visual Servo Control Application.- 4.5 Background and Further Reading.- References.- 5 Aerospace Systems.- 5.1 Introduction.- 5.2 Attitude Tracking.- 5.3 Energy/Power and Attitude Tracking.- 5.4 Formation Flying.- 5.5 Background and Further Reading.- References.- 6 Underactuated Systems.- 6.1 Introduction.- 6.2 Overhead Crane Systems.- 6.3 VTOL Systems.- 6.4 Satellite Systems.- 6.5 Background and Further Reading.- References.- Appendices.- A Mathematical Background.- References.- B Supplementary Lemmas and Definitions.- B.1 Chapter 2 Lemmas.- B.l.1 Convolution Operations for Torque Filtering.- B.1.2 Control Signal Bound.- B.1.3 Control Signal Bound.- B.1.4 Control Signal Bound.- B.1.5 Inequality Proofs.- B.1.6 Control Signal Bounds.- B.1.7 Matrix Property.- B.2 Chapter 3 Definitions and Lemmas.- B.2.1 Supplemental Definitions.- B.2.2 Stability Analysis for Projection Cases.- B.2.3 Dynamic Terms for a 6-DOF AMB System.- B.2.4 Partial Derivative Definitions.- B.3 Chapter 4 Lemmas.- B.3.1 Inequality Lemma.- B.3.2 Stability Analysis for Projection Cases.- B.3.3 Boundedness Lemma.- B.3.4 State-Dependent Disturbance Bound.- B.3.5 Matrix Property.- B.4 Chapter 5 Lemmas.- B.4.1 Skew-Symmetry Property.- B.4.2 Control Signal Bound.- B.5 Chapter 6 Definitions and Lemmas.- B.5.1 Definitions for Dynamic Terms.- B.5.2 Linear Control Law Analysis.- B.5.3 Coupling Control Law Analysis.- B.5.4 Matrix Property.- References.
