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引用次数: 1

摘要

。在这项工作中,我们用分子模拟技术研究了脆性破坏起始的基本过程。破坏起爆理论旨在弥合高应力集中时能量驱动破坏和无应力集中时应力驱动破坏之间的差距,从而捕捉中等应力集中时的过渡和相关的规模效应。我们研究石墨烯,它是为数不多的具有足够小的特征长度(韧性和强度之间的比率)的材料之一,可以通过分子模拟来解决。我们还考虑了一个玩具模型,它被证明有助于物理解释。通过对预裂石墨烯进行分子模拟,我们发现其破坏行为可以分别在非常高或低应力浓度的情况下克服强度和韧性;这与一种特定的理论相一致,即有限断裂力学(FFM),它认为破坏的起裂是在有限长度上裂纹的形核。在非热极限(0K)下研究了失效的原子机制的细节。在这个极限下,不管应力集中如何,破坏都以不稳定(Hessian矩阵的负特征值)开始。然而,破坏的原子机制及其简并(负本征值的特征向量)强烈依赖于应力集中,并指向变形带的形核,其长度随应力集中而减小。这种原子描述与FFM理论非常相似。在有限温度下,由于热搅拌,破坏不再是确定的。一项描述温度影响的广泛研究,
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Fundamentals of brittle failure at the atomic scale
. In this work, we investigate the elementary processes of brittle failure initiation with molecular simulation techniques. Failure initiation theories aim at bridging the gap between energy-driven failure at high stress concentrations and stress-driven failure in absence of stress concentration, and thus capturing the transition at moderate stress concentrations and associated scale effects. We study graphene, which is one of the few materials with a sufficiently small characteristic length (ratio between toughness and strength) to be addressed by molecular simulations. We also consider a toy model that proves helpful for physical interpretations. Performing molecular simulations of pre-cracked graphene, we found that its failure behavior can overcome both strength and toughness in situations of very high or low stress concentrations, respectively; which is consistent with one particular theory, namely Finite Fracture Mechanics (FFM), which considers failure initiation as the nucleation of a crack over a finite length. Details of the atomic mechanisms of failure are investigated in the athermal limit (0K). In this limit, failure initiates as an instability (negative eigenvalue of the Hessian matrix), irrespective of the stress concentration. However, the atomic mechanisms of failure and their degeneracy (eigenvector of the negative eigenvalue) strongly depend on stress concentration and points to the nucleation of a deformation band whose length decreases with stress concentration. This atomic description is quite similar to FFM theory. At finite temperature, failure is no more deterministic because of thermal agitation. An extensive study to characterize the effects of temperature,
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