Deployable Convex Generalized Cylindrical Surfaces Using Torsional Joints

Author:

Nelson Todd G.1,Baldelomar Pinto Luis M.1,Bruton Jared T.2,Deng Zhicheng3,Nelson Curtis G.4,Howell Larry L.2

Affiliation:

1. Department of Engineering, University of Southern Indiana, Evansville, IN 47712

2. Compliant Mechanisms Research Group, Department of Mechanical Engineering, Brigham Young University, Provo, UT 84604

3. School of Aeronautic Science and Engineering, Beijing University of Aeronautics & Astronautics, Beijing 100191, China

4. Department of Mathematics, Brigham Young University—Idaho, Rexburg, ID 83460

Abstract

Abstract The ability to deploy a planar surface to a desired convex profile with a simple actuation can enhance foldable or morphing airfoils, deployable antennae and reflectors, and other applications where a specific profile geometry is desired from a planar sheet. A model using a system of rigid links joined by torsional springs of tailorable stiffness is employed to create an approximate curved surface when two opposing tip loads are applied. A system of equations describing the shape of the surface during deployment is developed. The physical implementation of the model uses compliant torsion bars as the torsion springs. A multidimensional optimization algorithm is presented to place joints to minimize the error from the rigid-link approximation and account for additional manufacturing and stress considerations in the torsion bars. A proof is presented to show that equal torsion spring spacing along the horizontal axis of deployed parabolic profiles will result in minimizing the area between the model’s rigid-link approximation and smooth curve. The model is demonstrated through the physical construction of a deployable airfoil surface and a metallic deployable parabolic reflector.

Funder

National Science Foundation

Publisher

ASME International

Subject

Mechanical Engineering

Reference45 articles.

1. Deployable Convex Generalized Cylindrical Surfaces Using Torsional Joints;Nelson,2020

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3. Fundamentals of Manipulator Stiffness Modeling Using Matrix Structural Analysis;Klimchik;Mech. Mach. Theory,2019

4. Efficient FEM-Based Simulation of Soft Robots Modeled as Kinematic Chains;Pozzi,2018

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