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A Splines–Based Control Method for Robot Manipulators

Published online by Cambridge University Press:  09 March 2009

A. Kanarachos ,
M. Sfantsikopoulos  and
P. Vionis
A. Kanarachos
Affiliation:
National TechnicalUniversity of Athens, Mechanical Design and Control Systems Section, Patission Str. 42, GR–10682 Athens (Greece)
M. Sfantsikopoulos
Affiliation:
National TechnicalUniversity of Athens, Mechanical Design and Control Systems Section, Patission Str. 42, GR–10682 Athens (Greece)
P. Vionis
Affiliation:
National TechnicalUniversity of Athens, Mechanical Design and Control Systems Section, Patission Str. 42, GR–10682 Athens (Greece)
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Summary

In this paper, a new splines–based control method for robot manipulators is presented and discussed. The above method can be effectively used for path planning and control of rigid and flexible robots. The computational simplicity of the proposed algorithm, together with its flexibility and its high–level intelligence built in, can be considered as promising tools for achieving the goals of modem robot manipulator design.

Keywords

ControlSplinesRobotsPath planningFlexibility
Type
Article
Information
Robotica , Volume 7 , Issue 3 , July 1989 , pp. 213 - 221
Copyright
Copyright © Cambridge University Press 1989

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References

1.Shin, K.G. & McKay, N.D., “Open–Loop Minimum Time Control of Mechanical Manipulators and its Application” Proc. 1984 American Control Conference 1231–1236 (1984).Google Scholar
2.Meldrum, D.R. & Balas, M.J., “Application of Model reference Adaptive Control to a Flexible Remote Manipulator Arm” Proc. 1986 American Control Conference 825–832 (1986).CrossRefGoogle Scholar
3.Usoro, P.B., Nadira, R. & Mahil, S.S., “Control of Lightweight Flexible Manipulators: A Feasibility Study” Proc. 1984 American Control Conference 1209–1216 (1984).Google Scholar
4.Kuntze, H.B. & Jakubash, A., “On the Closed–Loop Control of an Elastic Industrial Robot” Proc. 1984 American Control Conference 1217–1223 (1984).Google Scholar
5.Skaar, S.B. & Tucker, D., “Point Control of a One–Link Flexible Manipulator” ASME J. Applied Mechantcs 53, 23–27 (03, 1986)CrossRefGoogle Scholar
6.Goldenberg, A.A. & Rakhsa, F., “Feedforward Control of a Single–Link Flexible Robot” Mechanism and Machine Theory 21, No. 4, 325–335 (1986).CrossRefGoogle Scholar
7.Stepanenko, Y., “Modal Control of Fast Large–Scale Robot Motions” ASME J. Dynamic Systems, Measurement & Control 109, No. 2, 80–87 (06, 1987)CrossRefGoogle Scholar
8.Chalhoub, N.G. & Ulsoy, A. Galip, “Dynamic Simulation of a Leadscrew Driven Flexible Robot Arm and Controller” ASME J. Dynamic Systems, Measurement and Control 108, No. 2, 119–126 (06, 1986)CrossRefGoogle Scholar
9.Book, W.J., Maizza-Neto, O. & Whitney, D.E., “Feedback Control of Two Beam, Two Joint Systems with Distributed Flexibility” ASME J. Dynamic Systems, Measurement & Control, 424–431 (12, 1975)CrossRefGoogle Scholar
10.DeSilva, C.W. & Winssen, J.V., “Least Squares Adaptive Control for Trajectory Following Robots” ASME J. Dynamic Systems, Measurement & Control 109, No. 2, 104–110 (June, 1987)CrossRefGoogle Scholar
11.Karnik, A.M. & Sinha, N.K., “Adaptive Control of an Industrial Robot” Robotica 4, No. 4, 243–246 (1986).CrossRefGoogle Scholar
12.Vukobratovic, M. & Kircanski, N., “Numerical Complexity of Decentralized Dynamic Control Laws for Manipulator Systems” Robotica 4, No. 4, 255–262 (1986).CrossRefGoogle Scholar