Title :
Robust performance of the multiloop perturbation compensator
Author :
Kwon, SangJoo ; Chung, Wan Kyun
Author_Institution :
Robotics & Bio-Mechatronics Lab., Pohang Univ. of Sci. & Technol., South Korea
fDate :
6/1/2002 12:00:00 AM
Abstract :
A novel perturbation attenuation method is proposed for robust performance of mechanical systems. First, we give a unified view on a class of existing perturbation observers and define the residual perturbation. In terms of the view and the definition, a new perturbation compensator with multiloop structure is developed. It effectively compensates the perturbation (i.e., model uncertainty and external disturbance) to the plant in a hierarchical and recursive fashion. In the multiloop perturbation compensator (MPEC) proposed, as the number of loops increases, the external disturbance condition for system stability is greatly relaxed and the perturbation attenuation performance is gradually enhanced but the robust stability margin on the modeling error becomes more strict. A recursive algorithm for general n-loop case of the MPEC is derived. By combining the developed robust perturbation compensator with a nominal feedback controller, a robust motion controller is synthesized. Experimental results for XY positioner and 2-DOF robot arms demonstrate the excellent robust tracking performance in spite of arbitrary large perturbation inputs
Keywords :
compensation; control system synthesis; feedback; motion control; perturbation techniques; robust control; stability criteria; 2-DOF robot arms; MPEC; XY positioner; external disturbance; external disturbance condition; hierarchical compensation; mechanical systems; model uncertainty; modeling error; multiloop perturbation compensator; nominal feedback controller; perturbation attenuation method; perturbation attenuation performance; perturbation inputs; perturbation observers; recursive compensation; residual perturbation; robust motion controller synthesis; robust stability margin; robust tracking; stability criterion; system stability condition; Adaptive control; Attenuation; Manipulators; Mechanical systems; Motion control; Robots; Robust control; Robust stability; Robustness; Uncertainty;
Journal_Title :
Mechatronics, IEEE/ASME Transactions on
DOI :
10.1109/TMECH.2002.1011257