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Dual finite-element analysis using second-order cone programming for structures including contact

Abstract : Computation of elastic structures in contact is performed by means of a dual analysis combining displacement-based and equilibrium-based finite elements. Contact conditions are formulated in the framework of second-order cone programmaing (SOCP) and an efficient interior point method (IPM) algorithm is presented for the resolution of the associated optimization problems. The dual approach allows the user to assess the quality of convergence and to efficiently calculate a discretization error estimator which includes a contact error term. An efficient remeshing scheme, based on the local contributions of the elements to the global error, can then be used to efficiently improve the solution accuracy. The whole process is illustrated on some examples and applied to a typical steel assembly. Its efficiency, in particular concerning the IPM solver, is demonstrated in comparison with the industrial finite element code Abaqus.
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Soumis le : lundi 6 janvier 2020 - 09:29:53
Dernière modification le : mardi 29 septembre 2020 - 14:38:56
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Chadi El Boustani, Jérémy Bleyer, Mathieu Arquier, Mohammed-Khalil Ferradi, Karam Sab. Dual finite-element analysis using second-order cone programming for structures including contact. Engineering Structures, Elsevier, 2020, pp.109892. ⟨10.1016/j.engstruct.2019.109892⟩. ⟨hal-02428540⟩

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