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Shear transformation zone dynamics model for metallic glasses incorporating free volume as a state variable

机译:用自由体积作为状态变量的金属玻璃的剪切变换区动力学模型

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摘要

A mesoscale model, shear transformation zone dynamics (STZ dynamics), is employed to investigate the connections between the structure and deformation of metallic glasses. The present STZ dynamics model is adapted to incorporate a structure-related state variable, and evolves via two competing processes: STZ activation, which creates free volume, vs. diffusive rearrangement, which annihilates it. The dynamical competition between these two processes gives rise to an equilibrium excess free volume that can be connected to flow viscosity via the phenomenological Vogel–Fulcher–Tammann relation in relaxed structures near the glass transition temperature. On the other hand, the excess free volume allows glasses to deform at low temperatures via shear localization into shear bands, even in the presence of internal stress distributions that arise upon cooling after processing.
机译:中尺度模型,剪切转变区动力学(STZ动力学),用于研究金属玻璃的结构和变形之间的联系。当前的STZ动力学模型适用于合并结构相关的状态变量,并通过两个竞争过程进行演化:STZ激活(创建自由体积)与扩散重排(消灭它)。这两个过程之间的动力学竞争产生了平衡的多余自由体积,该现象可以通过现象学的Vogel-Fulcher-Tammann关系与接近玻璃化转变温度的松弛结构联系起来,与流动粘度相关。另一方面,过量的自由体积允许玻璃在低温下通过剪切局部化成剪切带而变形,即使存在在加工后冷却时产生的内部应力分布的情况下。

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