Home /Research /Closed-Form Non-Singular Constant-Curvature Continuum Manipulator Kinematics
MANIPULATION

Closed-Form Non-Singular Constant-Curvature Continuum Manipulator Kinematics

Thomas F. Allen, Levi Rupert, Timothy R. Duggan, Gabriel Hein, Kevin Albert

Year
2020
Citations
27

Abstract

Continuum manipulators describe robotic arms which achieve motion by bending continuously along their length. This paper presents a kinematic parameterization of such arms, which avoids a problematic singularity common to previous approaches. It provides a closed-form and computationally efficient description of the kinematics of joint sections that are assumed to make circular arcs. This approach applies to a broad class of manipulator designs and does not depend on the number or position of actuators (e.g. tendons or artificial muscles). This parameterization has enabled real-time dynamics modeling of robotic manipulators composed of continuum joints.

Keywords

KinematicsActuatorSingularityControl theory (sociology)Constant curvatureCurvaturePosition (finance)Computer scienceInverse kinematicsMathematics

Related papers

Browse all MANIPULATION papers