悬臂梁
有限元法
结构工程
梁(结构)
材料科学
Timoshenko梁理论
流离失所(心理学)
不连续性分类
裂缝闭合
断裂力学
裂纹尖端张开位移
裂纹扩展阻力曲线
机械
数学
工程类
数学分析
物理
心理学
心理治疗师
作者
Ali Abbaszadeh Bidokhti,A.R. Shahani,Mohammad Reza Amini Fasakhodi
标识
DOI:10.1177/0954406216642474
摘要
This paper presents, discusses, and compares different techniques to model fracture initiation and static crack growth in double cantilever beam specimen under displacement-controlled loading. Energy release rate, critical displacement for the onset of crack growth, and critical load were determined by analytical solution, standard, and extended finite element method. The crack growth was also examined, and the advantages of each method were described as well. In addition, the compliance technique was used in the analytical method. In this regard, the crack growth relations were formulated based on four models including simple Euler–Bernoulli model, Euler–Bernoulli on the elastic foundation, simple Timoshenko beam, and the beam on the elastic foundation considering shear effects. Closed-form relations were extracted for the fracture parameters. Afterward, the Abaqus software was utilized to simulate the crack growth by the standard finite element method. Since the extended finite element has the ability to model the discontinuities inside the elements, the problem was also simulated by this method. Cohesive fracture of double cantilever beam specimen was performed using a closed-form solution and using a finite element model. Results of different modeling techniques were determined and compared.
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