Review of “Stress partitioning and effective behavior of N-phase laminates in anisotropic elasticity from a fast explicit method” - Université de Lorraine Accéder directement au contenu
Autre Publication Journal of Theoretical, Computational and Applied Mechanics Année : 2022

Review of “Stress partitioning and effective behavior of N-phase laminates in anisotropic elasticity from a fast explicit method”

Résumé

In this work, a fast explicit method, easy to implement numerically, is proposed in order to compute the effective behavior and the distribution of stresses in a general N-phase laminate made of parallel, planar and perfectly bonded interfaces. The solutions are exact for a homogeneous far-field loading and work for an arbitrary number of phases, a general linear anisotropic elasticity, as well as different uniform thermal and plastic strains in the phases. A simple direct analytical formula is also derived to compute the stress in a given phase once the effective behavior of the laminate is known. Moreover, the correctness of the proposed method is checked by comparisons with finite element simulation results on a same boundary value problem, showing excellent agreements. An application of the method is performed for a near-β titanium alloy with elongated grains, by comparing the level of internal stresses for different elastic loadings within a N-phase laminate made of 100,000 orientations and a 2-phase laminate of equal volume fraction with maximal elastic contrast. Interestingly, the maximum von Mises stress of the 2-phase laminate is always the lowest, which is explained by a volume fraction effect. Finally, comparisons with elastic self-consistent models considering oblate spheroidal grains of different aspect ratios are performed.
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Dates et versions

hal-03625301 , version 1 (20-05-2022)

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  • HAL Id : hal-03625301 , version 1

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Thiebaud Richeton, Reinaldo Rodríguez-Ramos, Laurence Brassart. Review of “Stress partitioning and effective behavior of N-phase laminates in anisotropic elasticity from a fast explicit method”. 2022. ⟨hal-03625301⟩
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