Manufacturing Technology 2021, 21(6):793-804 | DOI: 10.21062/mft.2021.086

Mathematical modeling and numerical simulation of the buckling stability behavior of hybrid beam

Abdelmalek Khebli ORCID...1, Salah Aguib ORCID...2, Chikh Noureddine ORCID...2, Kobzili Lallia ORCID...2,3, Meloussi Mounir ORCID...2,4
1 Laboratoire Electrification des Entreprises Industrielles, Université de Boumerdès Algérie
2 Dynamic Motors and Vibroacoustic Laboratory, Faculty of Technology, University of Boumerdes35000, Algeria
3 Mechanical Engineering and Development Laboratory, National Polytechnic School, Alger, Algeria
4 CNRS UMR 7010, Institute of Physics of Nice, University Côte d’Azur, Parc Valrose 06108 Nice, France

In this article, we studied the phenomenon of instability which is the buckling of the beam elaborated of steel (E36-S355), and magnetorheological elastomer subject to compression-flexion solicitation. The study of the influence of the intensity of the magnetic field on the buckling instability of compressed hybrid beams is done by a mathematical development using the Ritz approach and by a numerical simulation under the Abaqus calculation code. The obtained results show clearly that we can control the instabilities of the adaptive intelligent beams behavior by the magnetic field.

Keywords: Composite hybrid beam, Ritz approach modeling, Numerical simulation, buckling stability
Grants and funding:

Thanks to the Laboratory of Condensed Matter Physics (LPMC) University of Nice – Sophia Antipolis – France, for providing various supports for this study. We are also grateful to Messrs George Bossis Research Director Emeritus and Dr. Kuzhir Pavel of LPMC, for their help.

Received: June 10, 2021; Revised: November 25, 2021; Accepted: December 1, 2021; Prepublished online: December 21, 2021; Published: January 8, 2022  Show citation

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Khebli A, Aguib S, Noureddine C, Lallia K, Mounir M. Mathematical modeling and numerical simulation of the buckling stability behavior of hybrid beam. Manufacturing Technology. 2021;21(6):793-804. doi: 10.21062/mft.2021.086.
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