63 research outputs found
Intermittent dislocation flow in viscoplastic deformation
The viscoplastic deformation (creep) of crystalline materials under constant
stress involves the motion of a large number of interacting dislocations.
Analytical methods and sophisticated `dislocation-dynamics' simulations have
proved very effective in the study of dislocation patterning, and have led to
macroscopic constitutive laws of plastic deformation. Yet, a statistical
analysis of the dynamics of an assembly of interacting dislocations has not
hitherto been performed. Here we report acoustic emission measurements on
stressed ice single crystals, the results of which indicate that dislocations
move in a scale-free intermittent fashion. This result is confirmed by
numerical simulations of a model of interacting dislocations that successfully
reproduces the main features of the experiment. We find that dislocations
generate a slowly evolving configuration landscape which coexists with rapid
collective rearrangements. These rearrangements involve a comparatively small
fraction of the dislocations and lead to an intermittent behavior of the net
plastic response. This basic dynamical picture appears to be a generic feature
in the deformation of many other materials. Moreover, it should provide a
framework for discussing fundamental aspects of plasticity, that goes beyond
standard mean-field approaches that see plastic deformation as a smooth laminar
flow
STRUCTURAL MODELS OF THE YIELD STRESS ANISOTROPY OF AMORPHOUS-ALLOYS RIBBONS
Two alternative quantitative mathematical descriptions of the yield stress anisotropy in the plane of amorphous alloys ribbons are proposed that are based on two models: model of the plane stress state and model of the oriented anisotropic polyatomic clusters. These descriptions give adequate approximations of the experimental angular dependences of the yield stress for some amorphous alloys
Low temperature mechanical properties of metallic glasses - Connection with structure
Available data on plasticity and strength of metallic glasses below the room temperature (down to 0.5 K) are considered and explained on the basis of the polycluster model of amorphous solids especially with taking into consideration possible atomic structure of clusters and defects of intercluster boundaries. (C) 1997 Elsevier Science S.A
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