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A hidden variable in shear transformation zone volume versus Poisson’s ratio relation in metallic glasses

机译:剪切变换区域体积的隐藏变量与金属眼镜中的泊松比率关系

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Herein, we elucidate a hidden variable in a shear transformation zone (STZ) volume ( Ω ) versus Poisson’s ratio ( ν ) relation and clarify the correlation between STZ characteristics and the plasticity of metallic glasses (MGs). On the basis of cooperative shear model and atomic stress theories, we carefully formulate Ω as a function of molar volume ( V sub m /sub) and ν . The twofold trend in Ω and ν is attributed to a relatively large variation of V sub m /sub as compared to that of ν as well as an inverse relation between V sub m /sub and ν . Indeed, the derived equation reveals that the number of atoms in an STZ instead of Ω is a microstructural characteristic which has a close relationship with plasticity since it reflects the preference of atomistic behaviors between cooperative shearing and the generation of volume strain fluctuation under stress. The results would deepen our understanding of the correlation between microscopic behaviors (STZ activation) and macroscopic properties (plasticity) in MGs and enable a quantitative approach in associating various STZ-related macroscopic behaviors with intrinsic properties of MGs.
机译:这里,我们阐明剪切变换区(STZ)体积(ω)的隐藏变量与泊松比(ν)关系,并阐明STZ特性与金属玻璃(Mgs)的可塑性之间的相关性。在合作剪切模型和原子应力理论的基础上,我们仔细制定了ω作为摩尔体积的函数(V m )和ν。 ω和ψ的双重趋势归因于V m m 和ν之间的反向关系相比。实际上,衍生方程揭示了STZ中的原子数而不是ω是一种微结构特性,其与可塑性密切相关,因为它反映了协同剪切与应力下的体积应变波动之间的原子行为的偏好。结果将深化我们对MGS中微观行为(STZ激活)和宏观性质(塑性)之间的相关性的了解,并能够使各种STZ相关的宏观行为与MGS的内在性质相关联。

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