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Numerical assessment of an anisotropic porous metal plasticity model
Published in Elsevier
2015
Volume: 90
   
Pages: 212 - 228
Abstract
The objective of this paper is to perform numerical assessment of a micromechanical model of porous metal plasticity developed previously by the authors. First, upper bound estimates for the yield loci are computed using homogenization and limit analysis of a spheroidal representative volume element containing a confocal spheroidal void, neglecting elasticity. Unlike in the development of the analytical model, the computational limit analysis is performed without recourse to approximations so that the obtained yield loci are rigorous upper bounds for the true criterion. Next, the model's macroscopic dilatancy at incipient plastic flow is compared against that of the numerical limit analysis approach. Finally, finite-element calculations, with elasticity included, are presented for transversely isotropic porous unit-cells loaded axisymmetrically. The effective stress-strain response as well as evolution of the unit-cell porosity and void aspect ratio are compared with theoretical predictions. © 2015 Elsevier Ltd. All rights reserved.
About the journal
JournalData powered by TypesetMechanics of Materials
PublisherData powered by TypesetElsevier
ISSN01676636
Open AccessNo
Concepts (18)
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    Aspect ratio
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    Computation theory
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    Ductile fracture
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    ELASTICITY
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    Elastoplasticity
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    Growth (materials)
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    HOMOGENIZATION METHOD
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    Metal analysis
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    Porous materials
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    ELASTIC-PLASTIC POROUS MATERIALS
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    Limit analysis
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    LIMIT ANALYSIS APPROACH
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    MICRO-MECHANICAL MODELING
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    REPRESENTATIVE VOLUME ELEMENT (RVE)
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    Transversely isotropic
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    UPPER-BOUND THEORY
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    Void growth
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    Numerical models