Mechanical Characterisation of Cables in Different Loading Directions

Author:

Sharma Prateek1,Hildebrandt André2,Düster Alexander2,Diebels Stefan1

Affiliation:

1. Saarland University Campus A4.2 66123 Saarbrücken

2. Hamburg University of Technology Am Schwarzenberg-Campus 4 C 21073 Hamburg

Abstract

AbstractThe mechanical characterisation of cables can help improving the production and lifetime of various products, for example a robotic arm. Cables however form a class of composite structures, that is highly anisotropic and dissipates energy due to the reorientation of its constituents which is superimposed by the dissipation due to the deformation of the polymer components. Cables also have a degree of randomness in their structure. Moreover, the stiffness in one loading direction is coupled to the stiffness in another loading direction.In this work, experimental investigations on the mechanical properties of the cables are presented. An experimental setup has been constructed to test the cables in tensile, torsion and the bending directions individually as well as coupled to each other. Free bending tests were conducted where axial forces were compensated during the bending to dissociate the tensile and the bending properties of the cables. To apply larger tensile and torsional loads on cables a commercial testing device was also used. To characterise the influence of bending on torsion, free bending tests were conducted with a combination of torsional load. Thus, a complete mechanical characterisation of a cable is presented.

Publisher

Wiley

Subject

Electrical and Electronic Engineering,Atomic and Molecular Physics, and Optics

Reference5 articles.

1. V. Dörlich J. Linn and S. Diebels Advanced Structured Material (Springer Cham 2018) p. 28.

2. V. Dörlich S. Diebels and J. Linn PAMM · Proc. Appl. Math. Mech 15(1) 185–186 (2015).

3. V. Dörlich J. Linn T. Scheffer and S. Diebels Archive of Mechanical Engineering 63(2) 215–230 (2016).

4. A. Hildebrandt P. Sharma A. Düster and S. Diebels Mathematics and Mechanics of Solids 27(10) 2314–2337 (2022).

5. M. Araki Control Systems Robotics and Automation: System Analysis and Control: Classical Approaches II p. 58–79 (2009).

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