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Abaqus UEL subroutine for a soft MRE device comprising a coil and iron core using the vector potential in three-dimensions

Name: Abaqus UEL subroutine for a soft MRE device comprising a coil and iron core using the vector potential in three-dimensions
Keywords: Finite strains, Abaqus UEL, Finite Elements, Magnetorheological Elastomers, Magnetic Vector Potential

integration_instructionsResearch softwarekeyboard_double_arrow_right Software 11 Mar 2021 English Publisher:ZenodoFunded by:EC | MAGNETO

Authors: Dorn, Charles; Bodelot, Laurence; Danas, Kostas;

doi: 10.5281/zenodo.4597372 , 10.5281/zenodo.4597371

Abaqus UEL subroutine for a soft MRE device comprising a coil and iron core using the vector potential in three-dimensions

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Abstract

This software contains the relevant ABAQUS input files and user-element (UEL) fortran subroutine used to model the boundary value problem (BVP) presented in: Dorn, C., Bodelot, L., and Danas, K., ``Experiments and numerical implementation of a boundary value problem involving a magnetorheological elastomer layer subjected to a non-uniform magnetic field'', Journal of Applied Mechanics, 2021 (doi:10.1115/1.4050534).

Related Organizations

California Institute of Technology
United States
French National Centre for Scientific Research
France
École Polytechnique
France
CENTRE NATIONAL DE LA RECHERCHE SCIENTIFIQUE CNRS
France
INSTITUT POLYTECHNIQUE DE PARIS
France

Keywords

Finite strains, Abaqus UEL, Finite Elements, Magnetorheological Elastomers, Magnetic Vector Potential

1 Research products, page 1 of 1

Experiments and Numerical Implementation of a Boundary Value Problem Involving a Magnetorheological Elastomer Layer Subjected to a Nonuniform Magnetic Field
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Abaqus UEL subroutine for a soft MRE device comprising a coil and iron core using the vector potential in three-dimensions

Abaqus UEL subroutine for a soft MRE device comprising a coil and iron core using the vector potential in three-dimensions

1 Research products, page 1 of 1

Experiments and Numerical Implementation of a Boundary Value Problem Involving a Magnetorheological Elastomer Layer Subjected to a Nonuniform Magnetic Field