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On a human-arm-like mechanical manipulator

Published online by Cambridge University Press:  09 March 2009

A. Hemami
A. Hemami
Affiliation:
Department of Mechanical Engineering, Concordia University, SGW Campus-Annex B308, 1455 de Maisonneuve Blvd. West, Montreal, Quebec H3G 1M8 (Canada)
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Summary

This paper investigates the kinematics and motion of a human arm as a manipulator with seven degrees of freedom, and how to deal with the extra degree of freedom that exists. It proposes that a change of configuration be divided into a sequence of motions where each time one of the joints is locked. It then presents a general technique to solve inverse kinematic equations of the different reduced models that arise.

Type
Article
Information
Robotica , Volume 5 , Issue 1 , January 1987 , pp. 23 - 28
Copyright
Copyright © Cambridge University Press 1987

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References

1.Duffy, J., Analysis of Mechanisms and Robot Manipulators (Edward Arnold, London, 1980).Google Scholar
2.Featherstone, R., “Position and Velocity Transformations Between Robot End-Effector Coordinates and Joint Angles” Robotics Research 2, No. 2, 35–45 (1983).CrossRefGoogle Scholar
3.Hemami, A., “Control and Programming of a Two-Arm Robot” Proceedings of Robots 9 Conference,June 85, Detroit 16–38 to 16–58, (1985).Google Scholar
4.Hollerbach, J.M. and Sahar, G., “Wrist-Partitioned Inverse Kinematic Accelerations and Manipulator Dynamics,” Robotics Research 2, No. 4, 61–76 (1983).CrossRefGoogle Scholar
5.Lee, C.S. George, “Robot Arm Kinematics, Dynamics and Control” (IEEE) Computer 15, 62–79 (1982).CrossRefGoogle Scholar
6.Myers, D.R. and Gordon, D.F., “Kinematic Equations for Industrial Manipulators” The Industrial Robot 162–165 (09 1982).CrossRefGoogle Scholar
7.Pieper, D.L., “The Kinematics of Manipulators Under Computer Control” Stanford Artificial Intelligence Laboratory, Stanford University, AIM72 (1968).Google Scholar
8.Paul, R.P. et al. , “Kinematic Control Equations for Simple Manipulators” IEEE Trans. on Systems, Man and Cybernetics SMC-11, No. 6, 449–455, (1981).Google Scholar
9.Paul, R.P., Robot Manipulators: Mathematics, Programming and Control (MIT Press, Cambridge, Mass., 1981).Google Scholar
10.Sadre, A. et al. , “Coordinate Transformation for Two Industrial Robots” IEEE Int. Conf. on Robotics, Atlanta45–61 (1984).Google Scholar
11.Angeles, J., “On the Numerical Solution of the Inverse Kinematic Problem” Robotics Research 4, No. 2, 21–37 (1985).CrossRefGoogle Scholar
12.Goldenberg, A.A. et al. , “A Complete Generalized Solution to the Inverse Kinematics of Robots” IEEE J. Robotics & Automation RA-1, 14–20 (1985).CrossRefGoogle Scholar
13.Lenarcic, J., “An Efficient Numerical Approach for Calculating the Inverse Kinematic Equations for Robot Manipulators” Robotica 3, 21–26 (1985).CrossRefGoogle Scholar
14.Bejczy, A.K. et al. , “Robot Arm Dynamic Control by Computer” IEEE Int. Conf. On Robotic and Automation,St Louis960–970 (1985).Google Scholar
15.Cesareo, G. et al. , “DYMIR a Code for Generating Dynamic Model of Robots,” Proc. IEEE Int. Conf. on Robotics,Altanta115–120, (1984).Google Scholar
16.Hemami, H. et al. , “Some Alternative Formulations of Manipulator Dynamics for Computer Simulation Studies” Proc. 13th Alertan Conf. on Circuits and Systems Theory124–140 (1975).Google Scholar
17.Hollerbach, John M., “A Recursive Lagrangian Formulation of Manipulator Dynamics and a Comparative Study of Dynamics Formulation Complexity” IEEE Trans. on Systems Man and Cybernetics SMC-10, No. 1, 730–736, (1980).CrossRefGoogle Scholar
18.Luh, J.Y.S. et al. , “On-Line Computational Scheme for Mechanical Manipulators” J. Dynamic Systems, Measurement and Control 102, 69–76, (1980).Google Scholar
19.Luh, J.Y.S., “An Anatomy of Industrial Robots and their Controls” IEEE Trans. on Automatic Control AC-28, 133–153 (1983).CrossRefGoogle Scholar
20.Paul, R.P. et al. , “Differential Kinematic Control Equations for Simple Manipulators” IEEE Trans. on Systems, Man and Cybernetics SMC-11, No. 6, 456–460 (1981).Google Scholar
21.Thomas, M. and Tesar, D., “Dynamic Modelling of Serial Manipulator Arms” J. Dynamic Systems, Measurement and Control 104, 219–228 (1982).Google Scholar
22.Vukobratovic, M. and Stokic, D., “Is Dynamic Control Needed in Robotic Systems, and, if so, to What Extent?” Robotics Research 2, No. 2, 18–34 (1983).CrossRefGoogle Scholar
23.Devanit, J. and Hartenberg, R. S., “A Kinematic Notation for Lower-Pair Mechanisms Based on Matrices,” J. Applied Mechanics 22, 215–221 (1955).Google Scholar
24.Murdoch, D.C., Analytic Geometry with an Introduction to Vectors and Matrices (John Wiley & Sons, New York 1966).Google Scholar