Singularity Analysis of a Novel 4-DOFs Parallel Robot H4 by Using Screw Theory
Hee-Byoung Choi, Atsushi Konno, Masaru Uchiyama
Abstract
Hee-Byoung Choi, Atsushi Konno, Masaru Uchiyama
Abstract
The closed-loop structure of a parallel robot results in complex kinematic singularities in the workspace. Singularity analysis become important in design, motion, planning, and control of parallel robot. The traditional method to determine a singular configurations is to find the determinant of the Jacobian matrix. However, the Jacobian matrix of a parallel manipulator is complex in general, and thus it is not easy to find the determinant of the Jacobian matrix. In this paper, we focus on the singularity analysis of a novel 4-DOFs parallel robot H4 based on screw theory. Two types singularities, i.e., the forward and inverse singularities, have been identified.
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The closed-loop structure of a parallel robot results in complex kinematic singularities in the workspace. Singularity analysis become important in design, motion, planning, and control of parallel robot. The traditional method to determine a singular configurations is to find the determinant of the Jacobian matrix. However, the Jacobian matrix of a parallel manipulator is complex in general, and thus it is not easy to find the determinant of the Jacobian matrix. In this paper, we focus on the singularity analysis of a novel 4-DOFs parallel robot H4 based on screw theory. Two types singularities, i.e., the forward and inverse singularities, have been identified.
Key concepts: Jacobian matrix and determinant, Parallel manipulator, Screw theory, Gravitational singularity, Singularity, Workspace, Inverse kinematics, Kinematics