Delay Compensation for Nonlinear, Adaptive, and PDE Systems
Some of the most common dynamic phenomena that arise in engineering practice<U+0014>actuator and sensor delays<U+0014>fall outside the scope of standard finite-dimensional system theory. The first attempt at infinite-dimensional feedback design in the field of control systems<U+0014&g...
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Corporate Author: | |
Format: | Electronic |
Language: | English |
Published: |
Boston :
Birkhũser Boston,
2009.
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Series: | Systems & Control: Foundations & Applications
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Subjects: | |
Online Access: | https://ezaccess.library.uitm.edu.my/login?url=http://dx.doi.org/10.1007/978-0-8176-4877-0 |
Table of Contents:
- Preface
- Introduction
- Part I. Linear Delay-ODE Cascades
- Basic Predictor Feedback
- Predictor Observers
- Inverse Optimal Redesign
- Robustness to Delay Mismatch
- Time-Varying Delay
- Part II. Adaptive Control
- Delay-Adaptive Full-State Predictor Feedback
- Delay-Adaptive Predictor with Estimation of Actuator State
- Trajectory Tracking Under Unknown Delay and ODE Parameters
- Part III. Nonlinear Systems
- Nonlinear Predictor Feedback
- Forward-Complete Systems
- Strict- Feedforward Systems
- Linearizable Strict-Feedforward Systems
- Part IV. PDE-ODE Cascades
- ODEs with General Transport-Like Actuator Dynamics
- ODEs with Heat PDE Actuator Dynamics
- ODEs with Wave PDE Actuator Dynamics
- Observers for ODEs Involving PDE Sensor and Actuator Dynamics
- Part V. Delay-PDE and PDE-PDE Cascades
- Unstable Reaction-Diffusion PDE with Input Delay
- Antistable Wave PDE with Input Delay
- Other PDE-PDE Cascades
- Appendices
- Poincar,̌ Agmon, and Other Basic Inequalities
- Input-Output Lemmas for LTI and LTV Systems
- Lyapunov Stability and ISS for Nonlinear ODEs
- Bessel Functions
- Parameter Projection
- Strict-Feedforward Systems: A General Design
- Strict-Feedforward Systems: A Linearizable Class
- Strict-Feedforward Systems: Not Linearizable
- References
- Index.