Please use this identifier to cite or link to this item: http://hdl.handle.net/1822/48313

TitlePosition-based kinematics for 7-DoF serial manipulators with global configuration control, joint limit and singularity avoidance
Author(s)Faria, Carlos
Ferreira, Flora
Erlhagen, Wolfram
Monteiro, Sérgio
Bicho, Estela
KeywordsAnalytic Inverse Kinematics
Configuration Control
Joint Limit Avoidance
Singularity Avoidance
Issue dateMar-2018
PublisherElsevier
JournalMechanism and Machine Theory
Abstract(s)This paper presents a novel analytic method to uniquely solve inverse kinematics of 7 degrees-of-freedom manipulators while avoiding joint limits and singularities. Two auxiliary parameters are introduced to deal with the self-motion manifolds: the global configuration (GC), which specifies the branch of inverse kinematics solutions; and the arm angle (ψ) that parametrizes the elbow redundancy within the specified branch. The relations between the joint angles and the arm angle are derived, in order to map the joint limits and singularities to arm angle values. Then, intervals of feasible arm angles for the specified target pose and global configuration are determined, taking joint limits and singularities into account. A simple metric is proposed to compute the elbow position according to the feasible intervals. When the arm angle is determined, the joint angles can be uniquely calculated from the position-based inverse kinematics algorithm. The presented method does not exhibit the disadvantages inherent to the use of the Jacobian matrix and can be implemented in real-time control systems. This novel algorithm is the first position-based inverse kinematics algorithm to solve both global and local manifolds, using a redundancy resolution strategy to avoid singularities and joint limits.
TypeArticle
URIhttp://hdl.handle.net/1822/48313
DOI10.1016/j.mechmachtheory.2017.10.025
ISSN0094-114X
Publisher versionhttps://www.sciencedirect.com/science/article/pii/S0094114X17306559
Peer-Reviewedyes
AccessOpen access
Appears in Collections:CMAT - Artigos em revistas com arbitragem / Papers in peer review journals

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