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Extended kinematic path control of robot arms

Published online by Cambridge University Press:  09 March 2009

Evgeny Krustev  and
Ljubomir Lilov
Evgeny Krustev
Affiliation:
Institute of Mechanics and Biomechanics, ul. “Acad. Bonchev”, bl. 8, 1113 Sofia (Bulgaria)
Ljubomir Lilov
Affiliation:
Institute of Mechanics and Biomechanics, ul. “Acad. Bonchev”, bl. 8, 1113 Sofia (Bulgaria)
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Summary

Path planning a robot arm motion essentially requires that the constraints of the joint variables and the vector of the joint motion rates are taken into account. In order to satisfy the constraints of the joint variables a sliding mode is being employed together with the developed kinematic path control method. The extended form of the kinematic path control method, here proposed, treats simultaneously the constraints of the joint variables and the vector of joint motion rates in path planning a robot arm motion.

Information

Type
Article
Information
Robotica , Volume 5 , Issue 1 , January 1987 , pp. 45 - 53
Copyright
Copyright © Cambridge University Press 1987

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References

1.Krustev, E. and Lilov, L., “Kinematic Path Control of Robot Arms” Robotica (in press, 1986).CrossRefGoogle Scholar
2.Krustev, E. and Lilov, L., “Kinematic Path Control of Robot Arms with Redundancy” Technische Mechanik Wissenschaftliche Zeitschrift DDR H. 2, 35–42 (1985).Google Scholar
3.Mallishev, V. and Timofeev, A., “Algorithms for pre-programming the motions of manipulators subject to constructive constraints and obstacles” Tekhniceskaja Kibernetika Izv. Akad. Nauk SSSR No. 6, 64–72 (1978).Google Scholar
4.Konstantinov, M.S., Patarinski, S.P., Nenchev, D.N. and Zamanov, V.B., “A Contribution to the Inverse Kinematic Problem for Industrial Robots” Proc. of the 12th ISIR, Paris, France 459–469 (1982).Google Scholar
5.Whitney, D.E., “Resolved Motion Rate Control of Manipulators and Human Prostheses” IEEE Transactions on Man-Machine Systems MMS-10, No. 2, 47–53 (1969).CrossRefGoogle Scholar
6.Hirsh, M.W., Differential Topology (Springer Verlag, New York, 1976).CrossRefGoogle Scholar
7.Luenberger, D.G., Optimization by Vector Space Methods (John Wiley, New York, 1969).Google Scholar
8.Thorpe, J.A., Elementary Topics in Differential Geometry (Springer Verlag, New York, 1979).CrossRefGoogle Scholar
9.Utkin, V.I., Sliding Mode and its Applications (Moskow, Mir, 1978).Google Scholar
10.Itkis, U., Control Systems of Variable Structure (John Wiley, New York, 1976).Google Scholar
11.Schreiber, R., “Engineering Design” Robotics Today 99–100 (04, 1984).Google Scholar
12.Lilov, L., “O dinamike odnokonturnoj manipuljcionnoj systemy” Theoretical and Applied Mechanics, Bulgarian Academy of Sciences, Year XII No. 3, 26–33 (1981).Google Scholar