A "discretely actuated robotic manipulator", or "D-ARM", is any member of a class of robotic manipulators powered by actuators such as solenoids that have only discrete stable positional states. One of the most significant kinematic phenomena of D-ARMs is the discreteness of both input range and end-effector frames. The main characteristics of D-ARMs are: stability at each state without the need for a feedback loop; high task repeatability; mechanism simplicity; minimal supporting devices; low cost. These are strong advantages for manufacturing automation; mobile robots; space structures; micro/nano mechanisms. The proposed design method is based on an incremental kinematic synthesis of a base-line manipulator using a numerically obtained Jacobian matrix and its generalized inverse matrix. The significance of this method is that it deals with a set of inverse kinematic problems on the special Euclidean group in three space, SE(3), instead of one on the Euclidean space, Ropf3. The conducted simulations demonstrate the feasibility of the synthesis method
Published in:
Intelligent Robots and Systems, 2006 IEEE/RSJ International Conference on
Date of Conference: 9-15 Oct. 2006