剪切矩阵
剪切(地质)
非晶态金属
不稳定性
材料科学
剪切带
可塑性
分子动力学
化学物理
凝聚态物理
物理
化学
复合材料
机械
计算化学
合金
作者
Kamran Karimi,Amin Esfandiarpour,René Alvarez-Donado,Mikko J. Alava,Stefanos Papanikolaou
出处
期刊:Physical review
[American Physical Society]
日期:2022-03-28
卷期号:105 (9)
被引量:11
标识
DOI:10.1103/physrevb.105.094117
摘要
The shear-banding instability in quasistatically driven bulk metallic glasses emerges from collective dynamics, mediated by shear transformation zones and associated nonlocal elastic interactions. It is also phenomenologically known that sharp structural features of shear bands are typically correlated to the sharpness of the plastic yielding transition, being predominant in commonly studied alloys composed of multiple different elements, that have very different atomic radii. However, in the opposite limit where elements' radii are relatively similar, plastic yielding of bulk metallic glasses is highly dependent on compositional and ordering features. In particular, a known mechanism at play involves the formation of short-range order dominated by icosahedra-based clusters. Here, we report on atomistic simulations of multicomponent metallic glasses with different chemical compositions showing that the degree of strain localization is largely controlled by the interplay between composition-driven icosahedra-ordering and collectively-driven shear transformation zones. By altering compositions, strain localization ranges from diffuse homogenized patterns to singular crack-like features. We quantify the dynamical yielding transition by measuring the atoms' susceptibility to plastic rearrangements, strongly correlated to the local atomic structure. We find that the abundance of short-range ordering of icosahedra within rearranging zones increases glassy materials' capacity to delocalize strain. This could be understood on the basis of structural heterogeneities that are enhanced by the presence of local order. The kind of plastic yielding can be often qualitatively inferred by the commonly used compositional descriptor that characterizes element associations, the misfit parameter ${\ensuremath{\delta}}_{a}$, and also by uncommon ones, such as shear-band width and shear-band dynamics' correlation parameters.
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