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Hyperbolic pseudoinverses for kinematics in the Euclidean group
Jon Selig
Research output
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Contribution to journal
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Article
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peer-review
2
Citations (Scopus)
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Dive into the research topics of 'Hyperbolic pseudoinverses for kinematics in the Euclidean group'. Together they form a unique fingerprint.
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Keyphrases
Kinematics
100%
Euclidean Group
100%
Pseudo-inverse
100%
Lie Algebra
66%
Control Method
33%
SE(3)
33%
Jacobian
33%
Invariant Bilinear Form
33%
Motion of a Rigid Body
33%
Infinitesimal Motion
33%
Moore-Penrose Inverse
33%
Generalized Forces
33%
Motion Group
33%
Coordinate Change
33%
Jacobian Matrix
33%
Joint Space
33%
Involution
33%
Screw System
33%
Matrix Mapping
33%
Actuated Joints
33%
Kinematic Mapping
33%
Robot Manipulator
33%
Gram Matrix
33%
Mathematics
Euclidean Group
100%
Pseudoinverse
100%
Lie Algebra
50%
Rigid Body
25%
Matrix (Mathematics)
25%
Invariant Bilinear Form
25%
Change of Coordinate
25%
Generalized Gram
25%
Gram Matrix
25%
Generalized Force
25%