Jacobian Analysis of a Fully Decoupled Parallel Manipulator for Minimally Invasive Surgery
Keyword(s):
This paper presents the Jacobian analysis of a parallel manipulator that has a fully decoupled 4-DOF remote center-of-motion for application in minimally invasive surgery. Owing to the special structure of the manipulator, the Jacobian matrix of the manipulator is expressed as a combination of three special Jacobian matrices, namely the Jacobian of motion space, Jacobian of constraints, and Jacobian of actuations. Based on these Jacobian matrices, the singular configurations of the manipulator are then identified. It shows that the configuration singularity only exists at the central point and the boundary of the reachable workspace of the manipulator.
2018 ◽
Vol 14
(3)
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pp. e1901
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2006 ◽
Vol 220
(1)
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pp. 103-109
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2000 ◽
Vol 70
(10)
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pp. 743-745
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Keyword(s):
2014 ◽
Vol 62
(S 01)
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