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Influence of the cohesive law shape on the composite adhesively-bonded patch repair behaviour

机译:粘结法形状对复合粘接补片修复行为的影响

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摘要

In this study, the cohesive failure of the adhesive layer of an adhesively-bonded joint under uniaxial tensile loads in static conditions is discussed as an approximation to the behaviour of adhesively-bonded repairs. A three-dimensional finite-element model of a single-lap joint was developed using the commercial code Abaqus. Cohesive Zone Models (CZM) coupled to Finite Element Analysis, were used to study the failure strength of the joint. They allowed the prediction of the initiation of the crack and its growth. CZM are governed by a traction-separation law, which can acquire different shapes. The numerical model, considering a linear cohesive law, was validated with 2D numerical and experimental results available in the literature. The effect of different cohesive law shapes, such as exponential and trapezoidal, on the failure load of the joint was studied. In addition, a cohesive parametric analysis was performed, varying the adhesive toughness and cohesive strength. The most suitable cohesive law was the trapezoidal, since the failure load results were close to the experimental data taken from the literature. The cohesive strength is identified as the most influential parameter on the studied variable.
机译:在这项研究中,讨论了在静态条件下在单轴拉伸载荷下胶接接头的胶粘剂层的内聚破坏,是对胶接修复行为的一种近似估计。使用商业代码Abaqus开发了单膝关节的三维有限元模型。结合有限元分析的内聚力区域模型(CZM)用于研究接头的破坏强度。他们可以预测裂纹的开始及其扩展。 CZM受牵引分离法则的约束,该法可获取不同的形状。考虑线性内聚定律的数值模型已通过文献中的二维数值和实验结果进行了验证。研究了不同内聚规律的形状,例如指数形和梯形形,对接头的破坏载荷的影响。另外,进行内聚参数分析,改变了粘合韧性和内聚强度。最合适的内聚规律是梯形,因为破坏荷载结果与从文献中得出的实验数据相近。内聚强度被认为是对研究变量最有影响力的参数。

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