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Hardening effects on strain localization predictions in porous ductile materials using the bifurcation approach
- Source :
- Mechanics of Materials, Mechanics of Materials, Elsevier, 2015, 91 (P1), pp.152-166. ⟨10.1016/j.mechmat.2015.07.012⟩
- Publication Year :
- 2015
- Publisher :
- HAL CCSD, 2015.
-
Abstract
- International audience; The localization of deformation into planar bands is often considered as the ultimate stage of strain prior to ductile fracture. In this study, ductility limits of metallic materials are predicted using the Gurson–Tvergaard–Needleman (GTN) damage model combined with the bifurcation approach. Both the GTN constitutive equations and the Rice bifurcation criterion are implemented into the finite element (FE) code ABAQUS/Standard within the framework of large plastic strains and a fully three-dimensional formulation. The current contribution focuses on the effect of strain hardening on ductility limit predictions. It is shown that the choice of void nucleation mechanism has an important influence on the sensitivity of the predicted ductility limits to strain hardening. When strain-controlled nucleation is considered, varying the hardening parameters of the fully dense matrix material has no effect on the porosity evolution and, consequently, very small impact on the predicted ductility limits. For stress-controlled nucleation, the porosity evolution is directly affected by the strain hardening characteristics, which induce a significant effect on the predicted ductility limits. This paper also discusses the use of a micromechanics-based calibration for the GTN q -parameters in the case of strain-controlled nucleation, which is also shown to allow accounting for the hardening effects on plastic strain localization.
- Subjects :
- Materials science
Constitutive equation
Nucleation
Bifurcation criterion
[SPI.MECA.MSMECA]Engineering Sciences [physics]/Mechanics [physics.med-ph]/Materials and structures in mechanics [physics.class-ph]
Plasticity
[SPI.MECA.SOLID]Engineering Sciences [physics]/Mechanics [physics.med-ph]/Solid mechanics [physics.class-ph]
Mécanique: Génie mécanique [Sciences de l'ingénieur]
[SPI.MECA.MEMA]Engineering Sciences [physics]/Mechanics [physics.med-ph]/Mechanics of materials [physics.class-ph]
General Materials Science
Composite material
Mécanique: Mécanique des matériaux [Sciences de l'ingénieur]
Mécanique: Mécanique des structures [Sciences de l'ingénieur]
Ductility
Instrumentation
Mécanique [Sciences de l'ingénieur]
Ductile damage
Mécanique: Mécanique des solides [Sciences de l'ingénieur]
GTN model
Micromechanics
Mécanique: Matériaux et structures en mécanique [Sciences de l'ingénieur]
Strain hardening exponent
[SPI.MECA]Engineering Sciences [physics]/Mechanics [physics.med-ph]
Finite element method
Ductility limits
[SPI.MECA.GEME]Engineering Sciences [physics]/Mechanics [physics.med-ph]/Mechanical engineering [physics.class-ph]
Hardening effects
Mechanics of Materials
[SPI.MECA.STRU]Engineering Sciences [physics]/Mechanics [physics.med-ph]/Structural mechanics [physics.class-ph]
Hardening (metallurgy)
Subjects
Details
- Language :
- English
- ISSN :
- 01676636
- Database :
- OpenAIRE
- Journal :
- Mechanics of Materials, Mechanics of Materials, Elsevier, 2015, 91 (P1), pp.152-166. ⟨10.1016/j.mechmat.2015.07.012⟩
- Accession number :
- edsair.doi.dedup.....54a29d405cd0fdafd1aafb551457c257