Baron, Nicholas, Philippides, Andy and Rojas, Nicolas (2018) A geometric method of singularity avoidance for kinematically redundant planar parallel robots. Advances in Robot Kinematics 2018, Bologna, Italy, 1 July- 5 July 2018. Published in: Lenarcic, Jadran and Parenti-Castelli, Vincenzo, (eds.) Advances in Robot Kinematics 2018. 187-194. Springer ISBN 9783319931883

	PDF - Published Version Restricted to SRO admin only Download (438kB)
	PDF - Accepted Version Restricted to SRO admin only until 23 June 2019. Download (202kB)

Abstract

Methods for avoiding singularities of closed-loop robot mechanisms have been traditionally based on the value of the determinant or the condition number of the Jacobian. A major drawback of these standard techniques is that the closeness of a robot configuration to a singularity lacks geometric, physical interpretation, thus implying that it is uncertain how changes in the robot pose actually move further away the mechanism from such a problematic configuration. This paper presents a geometric approach of singularity avoidance for kinematically redundant planar parallel robots that eliminates the disadvantages of Jacobianbased techniques. The proposed method, which is based on the properties of instantaneous centres of rotation, defines a mathematical distance to a singularity and provides a reliable way of moving the robot further from a singular configuration without changing the pose of the end-effector. The approach is demonstrated on an example robot mechanism and the reciprocal of the condition number of the Jacobian is used to show its advantages.

Item Type:	Conference Proceedings
Schools and Departments:	School of Engineering and Informatics > Informatics
Research Centres and Groups:	Centre for Computational Neuroscience and Robotics
Subjects:	T Technology > TJ Mechanical engineering and machinery > TJ0210.2 Mechanical devices and figures. Automata. Ingenious mechanisms. Robots (General)
Depositing User:	Nicholas Baron
Date Deposited:	20 Jul 2018 10:39
Last Modified:	25 Jan 2019 17:48
URI:	http://srodev.sussex.ac.uk/id/eprint/77261

View download statistics for this item

📧 Request an update