The controller tuning is first described in time, Laplace, and frequency domains. There are empirical methods based on settability of plants without building mathematical models of the plant such as methods of Ziegler/Nichols, Strejc, Chien/Hrones/Reswick, Kuhn, and Latzel. Then follow methods based upon integral criteria of the given transfer function of the plant with and without actuator limitations. The tuning in the Laplace domain is represented with classical methods like Hurwitz stability criteria, optimum magnitude, symmetrical optimum, and pole placing. The tuning in the frequency domain is described in the classic method of the Nyquist stability criterion.
Controller Tuning
Closed Loop Control and Management ; Kapitel : 3 ; 81-123
14.02.2023
43 pages
Aufsatz/Kapitel (Buch)
Elektronische Ressource
Englisch
Controller Tuning , Damping , Settling Time , Retained Error , Integral Criterion , ITAE , Ziegler/Nichols Method , Method of Strejc , Chien/Hrones/Reswick Method , Kuhn Rules , Method of Latzel , Method of Büchi , Optimum Magnitude , Symmetrical Optimum , Nyquist Stability Criterion Engineering , Control and Systems Theory , Electrical Engineering , Control, Robotics, Mechatronics , Systems Theory, Control , Mechatronics , Mechanical Engineering , Mathematics and Statistics
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