纳米尺度金属多层材料中单位错强化机制

Amit Misra, J. Hirth, Harriet Kung
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引用次数: 270

摘要

摘要当层厚(双层周期的一半)为几十纳米量级时,通常会观察到基于位错堆积的Hall-Petch模型的击穿。然而,随着层厚度减小到几纳米,多层强度继续增加。在Hall-Petch模型不再适用的情况下,建立了基于单位错滑动的多层金属强度随层厚减小而增加的模型。该模型建立在假设塑性流动最初局限于一层,并通过单个“发夹”位错环的运动发生,这些位错环在界面处沉积错配型位错,并将载荷传递给另一层弹性变形层。当滑移最终通过界面传递,克服来自界面位错阵列的额外阻力时,复合屈服发生。在下限估计中,局限于一层的“发夹”位错环的初始滑动应力与经典的奥罗文应力相似。在上界估计中,在推导Orowan应力时还考虑了滑动环与界面处存在的错配位错阵列的相互作用。考虑了层内面内残余应力对Orowan应力计算的影响。模型预测的强度与实验测量的铜基多层材料强度相比较有利。当层厚度减小到几个纳米时,强度达到一个平台,并且在某些情况下,随着层厚度的减小而下降。这里建立的单位错模型预测随着层厚的减小而增强,因此不能解释这种状态下的变形行为。在几个纳米的范围内,变形行为可以解释为跨界面的位错传递,然后是跨越几个层厚度的环滑动。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Single-dislocation-based strengthening mechanisms in nanoscale metallic multilayers
Abstract A breakdown from the dislocation-pile-up-based Hall-Petch model is typically observed in metallic multilayers when the layer thickness (one half of the bilayer period) is of the order of a few tens of nanometres. The multilayer strength, however, continues to increase with decreasing layer thickness to a few nanometres. A model based on the glide of single dislocations is developed to interpret the increasing strength of multilayered metals with decreasing layer thickness when the Hall-Petch model is no longer applicable. The model is built on the hypothesis that plastic flow is initially confined to one layer and occurs by the motion of single ‘hairpin’ dislocation loops that deposit misfit-type dislocations at the interface and transfer load to the other, elastically deforming layer. The composite yield occurs when slip is eventually transmitted across the interface, overcoming an additional resistance from the interface dislocation arrays. In a lower-bound estimate, the stress for the initial glide of ‘hairpin’ dislocation loops, confined to one layer, is similar to the classical Orowan stress. In the upper-bound estimate, the interaction of the glide loop with the existing misfit dislocation arrays at the interface is also considered in deriving the Orowan stress. The effect of in-plane residual stresses in the layers on the Orowan stress calculation is also considered. The model predictions compare favourably with experimentally measured strengths on Cu-based multilayers. When the layer thickness is decreased to a couple of nanometres, the strength reaches a plateau and, in some cases, drops with decreasing layer thickness. The single-dislocation model developed here predicts strengthening with decreasing layer thickness and, therefore, does not explain the deformation behaviour in this regime. In the regime of several nanometres, the deformation behaviour can be explained by dislocation transmission across the interface followed by glide of loops that span several layer thicknesses.
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