DocumentCode
3256305
Title
Minimum-time trajectory control of a two-link flexible robotic manipulator
Author
Schoenwald, D.A. ; Feddema, J.T. ; Eisler, G.R. ; Segalman, D.J.
Author_Institution
Sandia Nat. Lab., Albuquerque, NM, USA
fYear
1991
fDate
9-11 Apr 1991
Firstpage
2114
Abstract
An analysis is made of the experimental results of a minimum-time trajectory control scheme for a two-link flexible robot. An offline optimization routine determines a minimum-time, straight-line tip trajectory which stays within the torque constraints of the motors and ends with no vibrational transients. An efficient finite-element model is used in the optimization to approximate the flexible arm dynamics. The control strategy described is used to determine the feedback gains for the position, velocity, and strain gage signals from a quadratic cost criterion based on the finite-element model linearized about the straight-line tip trajectory. These feedback signals are added to the modeled torque values obtained from the optimization routine and used to control the robot arm actuators. The results indicate that this combination of model-based and error-driven control strategies, achieves a closer tracking of the desired trajectory and a better handling of modeling errors than either strategy alone
Keywords
feedback; finite element analysis; optimal control; optimisation; position control; robots; error-driven control strategies; finite-element model; minimum-time trajectory control; model-based control strategies; offline optimization routine; optimization; quadratic cost criterion; straight-line tip trajectory; torque constraints; two-link flexible robotic manipulator; Capacitive sensors; Constraint optimization; Costs; Error correction; Finite element methods; Linear feedback control systems; Robots; Strain control; Torque; Velocity control;
fLanguage
English
Publisher
ieee
Conference_Titel
Robotics and Automation, 1991. Proceedings., 1991 IEEE International Conference on
Conference_Location
Sacramento, CA
Print_ISBN
0-8186-2163-X
Type
conf
DOI
10.1109/ROBOT.1991.131940
Filename
131940
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