Path constrained time-optimal motion of a cooperative two robot system

Author:

Cho Hye-Kyung,Lee Bum-Hee,Ko Myoung-Sam

Abstract

SummaryThis paper presents a systematic approach to the time-optimal motion planning of a cooperative two robot system along a prescribed path. First, the minimum-time motion planning problem is formulated in a concise form by parameterizing the dynamics of the robot system through a single variable describing the path. The constraints imposed on the input actuator torques and the exerted forces on the object are then converted into those on that variable, which result in the so-called admissible region in the phase plane of the variable. Considering the load distribution problem that is also involved in the motion, we present a systematic method to construct the admissible region by employing the orthogonal projection technique and the theory of multiple objective optimization. Especially, the effects of viscous damping and state-dependent actuator bounds are incorporated into the problem formulation so that the case where the admissible region is not simply connected can be investigated in detail. The resultant time-optimal solution specifies not only the velocity profile, but also the force assigned to each robot at each instant. Physical interpretation on the characteristics of the optimal actuator torques is also included with computer simulation results.

Publisher

Cambridge University Press (CUP)

Subject

Computer Science Applications,General Mathematics,Software,Control and Systems Engineering

Reference21 articles.

1. 18. Cho H.K. , Lee B.H. and Ko M.S. , “Minimum-Time Trajectory Planning for Cooperative Two Robot Arms” Proc. of the 31th SICE Conference, Kumamoto, Japan (July, 1992) pp. 963–966.

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4. 11. Chen Y. and Desrochers A. A. , “Structure of Minimum-Time control Law for Robotic Manipulators with Constrained Paths” IEEE Int. Conf. on Robotics and Automation (1989) pp. 971–976.

5. 10. Shiller Z. and Lu H. , “Robust Computation of Path Constrained Time Optimal Motions” IEEE int. Conf. on Robotics and Automation (1990) pp. 144–149.

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