DocumentCode
506201
Title
Parallel algorithm and VLSI architecture for a robot´s inverse kinematics
Author
Lai, Jim Z C ; Chao, Ming
Author_Institution
Department of Information Engineering, Feng Chia University, Taichung, Taiwan, ROC
fYear
1989
fDate
12-17 Nov. 1989
Firstpage
123
Lastpage
132
Abstract
The inverse solutions of a robotic systems are generally produced by a serial process. Due to the computing time of processing geometry data and generating an inverse solution corresponding to a specified point in Cartesian trajectory is larger than the sampling period, the missing points in the joint space are generated by some interpolation schemes (linear or cubic spline interpolations) between two inverse solutions. The dynamic errors are therefore introduced. Obviously this kind of dynamic errors can be eliminated, if the computational time of generating the inverse solutions and processing geometric information can be less than the sampling period. The dynamic errors are increased when a robot´s speed is increased by using the available schemes. For a high speed and high performance robot, the dynamic errors can be significant. In this paper, a parallel algorithm for a robot´s inverse kinematics is derived and corresponding VLSI architectures are presented. This algorithm can also be implemented by using multiprocessors. By using the proposed parallel algorithm, it is believed that the dynamic errors can be reduced significantly or even eliminated if the computing time of processing geometric data can be reduced significantly by using the technique of parallel processing.
Keywords
Computational geometry; Computer architecture; Interpolation; Kinematics; Orbital robotics; Parallel algorithms; Parallel robots; Sampling methods; Spline; Very large scale integration;
fLanguage
English
Publisher
ieee
Conference_Titel
Supercomputing, 1989. Supercomputing '89. Proceedings of the 1989 ACM/IEEE Conference on
Conference_Location
Reno, NV, United States
Print_ISBN
0-89791-341-8
Type
conf
DOI
10.1145/76263.76277
Filename
5349036
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