Evaluation of ductile fracture toughness for Mode I cracks subject to three-dimensional constraint conditions

IF 4.7 2区 工程技术 Q1 MECHANICS
Simiao Yu , Lixun Cai , Hui Chen
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引用次数: 0

Abstract

Evaluating the properties related to the fracture mechanics and behavior of cracked structures is pivotal in structural integrity analysis. Accurate theoretical predictions and experimental methods for determining fracture toughness are significant in advancing the fracture strength theory of ductile materials and addressing fracture-related issues in such structures. This study developed models that reflect the dimensionless relationships among load, J-integral, maximum principal stress, and stress triaxiality for Mode I cracked specimens under three-dimensional constraints. These models are developed for ductile materials conforming to the Ramberg–Osgood law based on energy density equivalence and finite element analysis. Combined with the critical fracture criterion under high constraints, an effective method for quantitatively evaluating the fracture toughness of Mode I cracks under three-dimensional constraints was established. Notably, the trends observed in the derived critical J-integral vs. thickness relations align with conventional fracture test results. This research can aid in the accurate predictions of the fracture behavior for ductile structural materials under differing levels of crack tip constraint.
三维约束条件下I型裂纹的韧性断裂韧性评价
在结构完整性分析中,裂纹结构的断裂力学和性能的评价是至关重要的。确定断裂韧性的准确理论预测和实验方法对于推进延性材料断裂强度理论和解决此类结构的断裂相关问题具有重要意义。本研究建立了反映三维约束下I型裂纹试件载荷、j积分、最大主应力和应力三轴性之间无因次关系的模型。基于能量密度等效和有限元分析,建立了符合Ramberg-Osgood定律的塑性材料模型。结合高约束下的临界断裂准则,建立了三维约束下I型裂纹断裂韧性定量评价的有效方法。值得注意的是,在导出的临界j积分与厚度关系中观察到的趋势与常规断裂测试结果一致。该研究有助于准确预测不同裂纹尖端约束水平下延性结构材料的断裂行为。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
8.70
自引率
13.00%
发文量
606
审稿时长
74 days
期刊介绍: EFM covers a broad range of topics in fracture mechanics to be of interest and use to both researchers and practitioners. Contributions are welcome which address the fracture behavior of conventional engineering material systems as well as newly emerging material systems. Contributions on developments in the areas of mechanics and materials science strongly related to fracture mechanics are also welcome. Papers on fatigue are welcome if they treat the fatigue process using the methods of fracture mechanics.
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