断裂韧性
材料科学
断裂力学
结构工程
断裂(地质)
模式(计算机接口)
脆性
韧性
裂纹扩展阻力曲线
复合材料
法学
裂缝闭合
工程类
计算机科学
操作系统
政治学
作者
Mengdi Jia,Zhimin Wu,Xingyue Jiang,Rena C. Yu,Xiaoxin Zhang,Yanjie Wang
标识
DOI:10.1016/j.tafmec.2024.104383
摘要
To characterize mode I fatigue fracture of concrete, the Paris law has been widely applied. However, due to the quasi-brittle properties of concrete, it has been found that the empirical constants in the model are dependent on the size of the specimen and the level of the fatigue load. In addition, the crack propagation resistance under cyclic loading introduced in the existing modified Paris law is difficult to determine. In this study, the crack propagation resistance of concrete under static loading is introduced into the Paris law, and a new modified Paris law is proposed. The validity of the model is confirmed by the reasonable correspondence between the prediction of the mode I fatigue lives of TPB beams and the experimental data. The proposed model offers several advantages. First, the empirical constants remain independent of the specimen depth, initial crack length to depth ratio, and fatigue load level. Additionally, the introduced crack propagation resistance is easier to determine. The study concludes that if the initial fracture toughness, unstable fracture toughness, and empirical constants in the model are predetermined, it can forecast the mode I fatigue fracture life of concrete with diverse geometric dimensions and fatigue load levels. This prediction contributes to the overall safety assessment of concrete structures subjected to fatigue loading.
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