Doktorarbeit / Dissertation, 2019
170 Seiten, Note: A.00
This thesis focuses on the design of robust controllers for nonlinear systems using evolutionary optimization techniques and Linear Matrix Inequalities (LMIs). The work explores the limitations of classical control methods for nonlinear systems and investigates how feedback linearization, a technique for transforming nonlinear systems into linear ones, can be made more robust against uncertainties and disturbances. The thesis also examines the application of nonlinear disturbance observer-based control (NDOBC) and sliding mode control (SMC) for enhanced performance and robustness.
Chapter 1 provides an introduction to the challenges of controlling nonlinear systems and highlights the limitations of traditional linear control approaches. It introduces feedback linearization as a solution for transforming nonlinear systems into linear ones. The chapter also discusses the importance of robustness in feedback linearization and explores the concept of robust feedback linearization.
Nonlinear systems, robust control, feedback linearization, evolutionary optimization, LMI, disturbance observer, sliding mode control, chattering reduction, genetic algorithms.
It is a control method that uses feedback to stabilize systems by transforming a nonlinear system into a linear one to simplify the input-output relationship.
Traditional feedback linearization assumes perfect knowledge of the system. Robust feedback is needed to handle modeling errors and uncertainties in real-world applications.
They act as probabilistic search procedures that allow for the inclusion of various time and frequency domain performance requirements in the objective function.
NDOBC stands for Nonlinear Disturbance Observer-Based Control, which provides superior disturbance rejection and reference tracking when combined with feedback linearization.
Linear Matrix Inequalities (LMIs) are emerging techniques used for designing stable and robust controllers for linearized nonlinear systems.
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