A damage model for ductile crack initiation and propagation

Damage-induced ductile crack initiation and propagation is modeled using a constitutive law with asymmetrical contraction of the yield surface and tip remeshing combined with a nonlocal strain technique. In practice, this means that the void fraction depends on a nonlocal strain. Finite strain plast...

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Bibliographic Details
Published in:Computational mechanics 2011-06, Vol.47 (6), p.641-656
Main Authors: Areias, P., Van Goethem, N., Pires, E. B.
Format: Article
Language:English
Subjects:
Classical and Continuum Physics
Computational Science and Engineering
Crack initiation
Crack propagation
Damage
Damage assessment
Ductile fracture
Engineering
Equilibrium equations
Law
Locking
Mathematical models
Necking
Original Paper
Plane strain
Plane stress
Propagation
Strain
Theoretical and Applied Mechanics
Void fraction
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Summary:Damage-induced ductile crack initiation and propagation is modeled using a constitutive law with asymmetrical contraction of the yield surface and tip remeshing combined with a nonlocal strain technique. In practice, this means that the void fraction depends on a nonlocal strain. Finite strain plasticity is used with smoothing of the complementarity condition. The prototype constitutive laws take into account pressure sensitivity and the Lode angle effect in the fracture strain. Two plane idealizations are tested: plane stress and plane strain. Thickness variation in the former is included by imposing a null out-of-plane normal stress component. In plane strain, pressure unknowns and bubble enrichment are adopted to avoid locking and ensure stability of the equilibrium equations. This approach allows the representation of some 3D effects, such as necking. The nonlocal approach is applied to the strains so that the void fraction value evolves up to one and this is verified numerically. Three verification examples are proposed and one validation example is shown, illustrating the excellent results of the proposed method. One of the verification examples includes both crack propagation in the continuum and rigid particle decohesion based on the same model.
ISSN:0178-7675
1432-0924
DOI:10.1007/s00466-010-0566-1