Adaptive Control of Hyperbolic PDEs

Adaptive Control of Linear Hyperbolic PDEs provides a comprehensive treatment of adaptive control of linear hyperbolic systems, using the backstepping method. It develops adaptive control strategies for different combinations of measurements and actuators, as well as for a range of different combina...

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Bibliographic Details
Main Authors: Anfinsen, Henrik (Author), Aamo, Ole Morten (Author)
Corporate Author: SpringerLink (Online service)
Format: e-Book
Language:English
Published: Cham : Springer International Publishing : 2019.
Imprint: Springer,
Edition:1st ed. 2019.
Series:Communications and Control Engineering,
Subjects:
Control engineering.
Differential equations.
System theory.
Control theory.
Telecommunication.
Transportation engineering.
Traffic engineering.
Control and Systems Theory.
Differential Equations.
Systems Theory, Control.
Communications Engineering, Networks.
Transportation Technology and Traffic Engineering.
Online Access:Full-text access
Table of Contents:
  • Part I: Background
  • Chapter 1. Background
  • Part II: Scalar systems
  • Chapter 2. Introduction
  • Chapter 3. Non-adaptive schemes
  • Chapter 4. Adaptive state-feedback controller
  • Chapter 5. Adaptive output-feedback controller
  • Chapter 6. Model reference adaptive control
  • Part III: 2 × 2-systems
  • Chapter 7. Introduction
  • Chapter 8. Non-adaptive schemes
  • Chapter 9. Adaptive state feedback controllers
  • Chapter 10. Adaptive output-feedback: uncertain boundary condition
  • Chapter 11. Adaptive output-feedback: uncertain in-domain parameters
  • Chapter 12. Model reference adaptive control
  • Part IV: n + 1-systems
  • Chapter 13. Introduction
  • Chapter 14. Non-adaptive schemes
  • Chapter 15. Adaptive state-feedback controller
  • Chapter 16. Adaptive output-feedback: uncertain boundary condition
  • Chapter 17. Model reference adaptive control
  • Part V: n + m-systems
  • Chapter 18. Introduction
  • Chapter 19. Non-adaptive schemes
  • Chapter 20. Adaptive output-feedback: uncertain boundary condition
  • References.

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