A discrete algorithm for fixed-path trajectory generation at kinematic singularities
An algorithm is presented for computing the necessary time-scaling to allow a non-redundant manipulator to follow a fixed Cartesian path containing kinematic singularities. The resulting trajectory is close to minimum-time, subject to bounds on joint velocities and accelerations. The algorithm assig...
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| Published in | Proceedings of IEEE International Conference on Robotics and Automation Vol. 3; pp. 2743 - 2748 vol.3 |
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| Main Authors | , |
| Format | Conference Proceeding |
| Language | English |
| Published |
IEEE
1996
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| Subjects | |
| Online Access | Get full text |
| ISBN | 0780329880 9780780329881 |
| ISSN | 1050-4729 |
| DOI | 10.1109/ROBOT.1996.506577 |
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| Abstract | An algorithm is presented for computing the necessary time-scaling to allow a non-redundant manipulator to follow a fixed Cartesian path containing kinematic singularities. The resulting trajectory is close to minimum-time, subject to bounds on joint velocities and accelerations. The algorithm assigns a series of knot points along the path, increasing the knot density in the vicinity of singularities. Appropriate path velocities are then computed for each knot point. Two experiments involving the PUMA manipulator are shown. |
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| AbstractList | An algorithm is presented for computing the necessary time-scaling to allow a non-redundant manipulator to follow a fixed Cartesian path containing kinematic singularities. The resulting trajectory is close to minimum-time, subject to bounds on joint velocities and accelerations. The algorithm assigns a series of knot points along the path, increasing the knot density in the vicinity of singularities. Appropriate path velocities are then computed for each knot point. Two experiments involving the PUMA manipulator are shown. |
| Author | Hayward, V. Lloyd, J.E. |
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| Snippet | An algorithm is presented for computing the necessary time-scaling to allow a non-redundant manipulator to follow a fixed Cartesian path containing kinematic... |
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| SubjectTerms | Acceleration Actuators Computer science Damping Differential equations H infinity control Jacobian matrices Kinematics Machine intelligence Timing |
| Title | A discrete algorithm for fixed-path trajectory generation at kinematic singularities |
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