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Multiaxial Haigh Diagrams from Incremental Two Scale Damage Analysis
Author(s) -
Rodrigue Desmorat,
A. Du Tertre,
Pierre Gaborit
Publication year - 2015
Publication title -
hal (le centre pour la communication scientifique directe)
Language(s) - English
DOI - 10.12762/2015.al09-05
Subject(s) - microscale chemistry , plasticity , representative elementary volume , materials science , scale (ratio) , structural engineering , finite element method , mechanics , composite material , mathematics , microstructure , physics , mathematics education , quantum mechanics , engineering
In High Cycle Fatigue, plasticity and damage are localized at a microscale, a scale smaller than the Representative Volume Element (RVE) scale of continuum mechanics. An incremental two-scale damage model has been built on this basis by Lemaitre et al, and has been mainly applied to alternated loading with no plasticity at the RVE scale. A modified Eshelby-Kroner scale transition law is derived here, taking into account RVE mesoscale plasticity and also microscale plasticity and damage. The ability of the corresponding two-scale damage model to deal with multiaxiality in a wide range of load ratios (from -1 to 0.9) is then focused on. The crack initiation conditions for axisymmetric notched specimens loaded at different mean stresses are studied on the basis of several fatigue tests on TA6V specimens at a low temperature. Both the notch first loading pre-plastification and the biaxial stress state are naturally taken into account by the incremental analysis. Two multiaxial Haigh diagrams are finally drawn for TA6V at a low temperature. Their main features, such as a horizontal asymptote, are highlighted. A piecewise linear extension for a stronger mean stress effect is finally given within the two-scale damage framework considered.

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