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9780817642242

Hybrid Dynamical Systems

by ;
  • ISBN13:

    9780817642242

  • ISBN10:

    0817642242

  • Format: Hardcover
  • Copyright: 2002-07-01
  • Publisher: Birkhauser

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Summary

The area of hybrid dynamical systems (HDS) represents a difficult and exciting challenge to control engineers and is referred to as "the control theory of tomorrow" because of its future potential for solving problems. This relatively new discipline bridges control engineering, mathematics, and computer science. There is now an emerging literature on this topic describing a number of mathematical models, heuristic algorithms, and stability criteria. However, presently there is no systematic theory of HDS. "Hybrid Dynamical Systems" focuses on a comprehensive development of HDS theory and integrates results established by the authors. The work is a self-contained informative text/reference, covering several theoretically interesting and practically significant problems concerning the use of switched controllers and examining the sensor scheduling problem. The emphasis is on classes of uncertain systems as models for HDS. Features and topics: * Focuses on the design of robust HDS in a logical and clear manner * Applies the hybrid control systems framework to two classical robust control problems: design of an optimal stable controller for a linear system and simultaneous stabilization of a collection of plants * Presents a detailed treatment of stability and H-infinity control problems for a class of HDS * Covers recent original results with complete mathematically rigorous proofs Researchers and postgraduate students in control engineering, applied mathematics, and theoretical computer science will find this book covers the latest results on this important area of research. Advanced engineering practitioners and applied researchers working in areas of control engineering, signal processing, communications, and fault detection will find this book an up-to-date resource.

Table of Contents

Preface ix
Introduction
1(10)
Hybrid Dynamical Systems
1(2)
Controller and Sensor Switching Problems
3(4)
Switched Dynamical Systems
3(1)
Switched Controller Systems
4(1)
Robust Switched Controller Systems
5(1)
Switched Sensor Systems
6(1)
Switched Controllers for Strong Stabilization of Linear Systems
7(1)
Notation
7(4)
Quadratic State Feedback Stabilizability via Controller Switching
11(22)
Introduction
11(1)
Quadratic Stabilizability via Asynchronous Controller Switching
12(4)
Asynchronous Quadratic Stabilizability of Linear Systems
14(2)
The S-Procedure
16(3)
An S-Procedure Result for Two Quadratic Forms
17(1)
The S-Procedure and Completeness
18(1)
A Sufficient Condition for Quadratic Stabilizability
19(1)
The Case of Two Basic Controllers
20(1)
Quadratic Stabilizability via Synchronous Switching
21(4)
A Sufficient Condition for Quadratic Stabilizability via Synchronous Controller Switching
24(1)
Stabilization via Synchronous Switching with Two Basic Controllers
25(1)
Illustrative Example
25(2)
Proof of Theorem 2.3.1
27(6)
Robust State Feedback Stabilizability with a Quadratic Storage Function and Controller Switching
33(22)
Introduction
33(1)
Uncertain Systems with Norm-Bounded Uncertainty
34(2)
Special Case: Sector-Bounded Nonlinearities
35(1)
Robust Stabilizability via Asynchronous Controller Switching
36(5)
Sufficient Conditions for Robust Stabilizability via Asynchronous Controller Switching
40(1)
Robust Stabilizability via Synchronous Switching
41(5)
Sufficient Conditions for Robust Stabilizability via Synchronous Controller Switching
45(1)
Illustrative Examples
46(9)
A Second-Order System
46(3)
Two-Mass Spring System
49(6)
H∞ Control with Synchronous Controller Switching
55(20)
Introduction
55(1)
State Feedback H∞ Control Problem
56(2)
Output Feedback H∞ Control Problem
58(8)
The Case of Linear Static Basic Controllers
64(2)
Illustrative Example
66(2)
Output Feedback H∞ Control over Infinite Time
68(7)
Construction of an Infinite-Time Output Feedback H∞ Controller
69(6)
Absolute Stabilizability via Synchronous Controller Switching
75(22)
Introduction
75(1)
Uncertain Systems with Integral Quadratic Constraints
76(4)
State Feedback Stabilizability via Synchronous Controller Switching
80(2)
Output Feedback Stabilizability via Synchronous Controller Switching
82(2)
A Necessary and Sufficient Condition for Output Feedback Stabilizability
84(3)
A Constructive Method for Output Feedback Absolute Stabilization
87(2)
Systems with Structured Uncertainty
89(4)
Illustrative Example
93(4)
Robust Output Feedback Controllability via Synchronous Controller Switching
97(10)
Introduction
97(1)
Robust Output Feedback Controllability
98(2)
A Necessary and Sufficient Condition for Robust Controllability
100(7)
Optimal Robust State Estimation via Sensor Switching
107(14)
Introduction
107(2)
Robust Observability of Uncertain Linear Systems
109(4)
Optimal Robust Sensor Scheduling
113(5)
Model Predictive Sensor Scheduling
118(3)
Almost Optimal Linear Quadratic Control Using Stable Switched Controllers
121(8)
Introduction
121(1)
Optimal Control via Stable Output Feedback Controllers
122(2)
Construction of Almost Optimal Stable Switched Controller
124(5)
Simultaneous Strong Stabilization of Linear Time-Varying Systems Using Switched Controllers
129(8)
Introduction
129(1)
The Problem of Simultaneous Strong Stabilization
130(1)
A Method for Simultaneous Strong Stabilization
131(6)
References 137(14)
Index 151

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