Trajectory Generation Module Design for Robot Manipulators

Author(s):  
Gabriel de Almeida Souza ◽  
Gustavo Souza Vieira Dutra ◽  
Jose Jean-Paul Zanlucchi de Souza Tavares
Author(s):  
Q. J. Ge ◽  
Donglai Kang

Abstract This paper deals with smooth motion interpolation. Recently, a direct construction algorithm was developed for designing piecewise parametric motions with second order geometric continuity (G2). The present paper provides a refined version of the G2 spline algorithm and shows how the G2 spline motion can be used to fulfill the task of motion interpolation by solving the problem of inverse design for the G2 spline motion. The results are useful for computer aided motion animation, and Cartesian trajectory generation for CNC machines and robot manipulators.


1992 ◽  
Vol 114 (4) ◽  
pp. 677-680 ◽  
Author(s):  
M. M. Stanisˇic´ ◽  
K. Lodi ◽  
G. R. Pennock

This paper illustrates a new application of planar curvature theory to the geometric problem of trajectory generation by a two-link manipulator. The theory yields the instantaneous speed ratio, and the rate of change of the speed ratio, which correspond to the geometry of a desired point trajectory. Separate from the purely geometric speed ratio problem (i.e., the coordination problem) is the time based problem of controlling the joint rates in order to move with the specified path variables.


1995 ◽  
Vol 117 (4) ◽  
pp. 520-525 ◽  
Author(s):  
Q. J. Ge ◽  
Donglai Kang

This paper deals with smooth motion interpolation. It presents two geometric algorithms for synthesizing composite Be´zier motions with second-order geometric continuity (G2). The first one is a direct algorithm for constructing a G2 spline motion that approximates a set of displacements; the second one is an inverse design algorithm for a G2 spline motion that interpolates through a set of displacements. The results are useful for computer aided motion animation, and Cartesian trajectory generation for CNC machines and robot manipulators.


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