Strength and fracture in strong glasses

P. G. Gabrielli
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Abstract

Abstract The technological relevance of structural glasses has led to increased efforts to resolve structures and to gain insight into the structure-properties relationship that can be exploited for the design of new materials. During the past few years, there have been a large number of computer simulations to model amorphous structures and to study the mechanical properties of glassy systems. Among the mechanical properties the formation and the evolution of cracks greatly change the performance of every material. The traditional approach to brittle fracture is the study of continuum models, where the stress at the crack tip in an ideally brittle material is singular; since breaking individual bonds at the crack tip is of fundamental importance for crack growth in brittle fracture, it is not clear how accurate a continuum description of brittle fracture is. In strong glasses, which are non-equilibrium systems, the properties depend on the cooling rate at which the sample has been quenched; so the structure is not statistically homogeneous and the local strength may differ from the average value; the stress threshold at which one crack starts to propagate is a random variable and depends almost entirely on the extreme-value statistics of the largest defects. Here we try to connect the theoretical strength, the ageing effects on the mechanical properties and the local fracture toughness distribution in this class of materials.
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高强度玻璃的强度和断裂
结构玻璃的技术相关性导致了更多的努力来解决结构问题,并深入了解可以用于新材料设计的结构-性能关系。在过去的几年里,已经有大量的计算机模拟来模拟非晶结构和研究玻璃系统的力学性能。在力学性能中,裂纹的形成和演化极大地改变了每种材料的性能。传统的脆性断裂方法是研究连续介质模型,其中理想脆性材料的裂纹尖端应力是奇异的;由于在脆性断裂中,断裂尖端的单个键断裂对裂纹扩展至关重要,因此目前尚不清楚脆性断裂的连续体描述有多准确。在非平衡系统的强玻璃中,其性质取决于样品淬火的冷却速度;因此结构在统计上不是均匀的,局部强度可能与平均值不同;裂纹开始扩展时的应力阈值是一个随机变量,几乎完全取决于最大缺陷的极值统计量。本文试图将这类材料的理论强度、老化对力学性能的影响和局部断裂韧性分布联系起来。
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