DocumentCode
2248557
Title
Contouring control of biaxial systems based on a new task coordinate frame
Author
Hu, Chuxiong ; Yao, Bin ; Wang, Qingfeng
Author_Institution
State Key Lab. of Fluid Power Transm. & Control, Zhejiang Univ., Hangzhou, China
fYear
2010
fDate
6-9 July 2010
Firstpage
750
Lastpage
755
Abstract
This paper proposes a new task coordinate frame (TCF) for contouring control of biaxial systems. Existing task coordinate frames are only locally defined based on the desired contouring trajectory to be tracked and the calculated contour error is an approximation to the actual contour error only. As such, they are applicable to contouring tasks with small curvature and little actual trajectory tracking errors only. In contrast, the proposed task coordinate frame is globally defined based on the geometry of the desired contour only and the resulting coordinate errors correspond to the actual contouring error and the tangential error on the contour directly. To demonstrate the high contouring performance nature of the proposed task coordinate frame, the system dynamics of a biaxial linear motor gantry is transformed into this task coordinate frame. A discontinuous projection based adaptive robust controller (ARC) which explicitly takes into account the dynamic coupling effect is then employed to improve the contouring performance under both parametric uncertainties and uncertain nonlinearities. Comparative experimental results obtained on a high-speed industrial biaxial gantry driven by linear motors are presented to verify that the proposed TCF is effective for achieving excellent contouring performance even when large-curvature contouring control tasks are of concern.
Keywords
adaptive control; motion control; position control; robust control; uncertain systems; adaptive robust controller; biaxial linear motor gantry; biaxial systems; contouring control; contouring trajectory; parametric uncertainties; task coordinate frame; trajectory tracking; uncertain nonlinearities; Approximation methods; Geometry; Mathematical model; Robustness; Symmetric matrices; Trajectory; Uncertainty;
fLanguage
English
Publisher
ieee
Conference_Titel
Advanced Intelligent Mechatronics (AIM), 2010 IEEE/ASME International Conference on
Conference_Location
Montreal, ON
Print_ISBN
978-1-4244-8031-9
Type
conf
DOI
10.1109/AIM.2010.5695825
Filename
5695825
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