The need to use modern linear control arises when working with models that are complex with multiple inputs and multiple outputs, or when optimization of performance is a concern. Any models of a real system is an approximation and present inaccuracies or uncertainties. This is the reason why robustness with respect to system variations is one of the most important aspects in the analysis and control of dynamical systems. A system which is to guarantee specific properties is said to be robust if it satisfies the requirements not only for its nominal values but also in the presence of uncertainties.
This book serves partly as a textbook in our Ph.D. course on modern and postmodern methods for designing controllers with specified optimality and robustness properties. H2-optimal and robust H∞-optimal control including the ì-synthesis procedure for structured uncertainties are studied. Parallel to the academic discussions, the applications of the theory to modeling and analysis of vehicle dynamics and to controller design for automotives are also investigated. Intention to find balance in the broadness and the depth of the theory and its intended use characterize the style of the book.
|Robust Control Theory (teljes e-könyv)
|Notations and symbols
|I. Part - Signals and Systems
|3. Stability and performances
|II. Part - Design for guaranteed performance
|4. The set of all stabilizing controllers
|5. Controller design: an LMI approach
|III. Part - Design for optimal performance
|6. LQ control
|7. H2 Controller Synthesis
|8. H8 Controller Synthesis
|IV. Part - Robust stability, robust performance
|9. Robust stability, robust performance
|10. Case study