Analysis of crack path instabilities in a quenched glass plate using the phase-field cohesive zone model

IF 0.9 4区 材料科学 Q4 MATERIALS SCIENCE, MULTIDISCIPLINARY
Wei Pan, Radhi Abdelmoula, Jia Li, Changzheng Cheng
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引用次数: 0

Abstract

Cracks with unstable paths will appear in the glass during quenching. For different quenching speeds and temperatures, there will be linear, oscillatory and bifurcated crack paths. In this work, the phase-field cohesive zone model (PF-CZM) is adopted as the prototype model to address the problem of crack path instabilities in a quenched glass plate. Substituting the temperature field model into the phase field model, the thermal-mechanical coupling fracture problem is solved. The model accurately predicts different crack patterns in the quenched glass under different thermal shock densities. The variation of the crack tip positions and the crack propagating velocity are obtained. Several typical crack morphologies are simulated and analyzed, including linear, sinusoidal, semicircular and bifurcated cracks. The thresholds for crack propagation morphological variations are distinguished. Comparison with experimental data shows the efficiency and accuracy of the used phase-field model applied to thermal shock problems.

利用相场内聚区模型分析淬火玻璃板的裂纹路径不稳定性
玻璃在淬火过程中会出现路径不稳定的裂纹。在不同的淬火速度和温度下,会出现线性、振荡和分叉裂纹路径。本研究采用相场内聚区模型(PF-CZM)作为解决淬火玻璃板裂纹路径不稳定问题的原型模型。将温度场模型代入相场模型,解决了热-机械耦合断裂问题。该模型准确预测了不同热冲击密度下淬火玻璃中的不同裂纹模式。得到了裂纹尖端位置和裂纹扩展速度的变化。模拟和分析了几种典型的裂纹形态,包括线性、正弦、半圆和分叉裂纹。区分了裂纹扩展形态变化的临界值。与实验数据的比较表明,所使用的相场模型适用于热冲击问题的效率和准确性。
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来源期刊
Journal of Mechanics of Materials and Structures
Journal of Mechanics of Materials and Structures 工程技术-材料科学:综合
CiteScore
1.40
自引率
0.00%
发文量
8
审稿时长
3.5 months
期刊介绍: Drawing from all areas of engineering, materials, and biology, the mechanics of solids, materials, and structures is experiencing considerable growth in directions not anticipated a few years ago, which involve the development of new technology requiring multidisciplinary simulation. The journal stimulates this growth by emphasizing fundamental advances that are relevant in dealing with problems of all length scales. Of growing interest are the multiscale problems with an interaction between small and large scale phenomena.
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