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A straightforward method to obtain the cohesive laws of bonded joints under mode I loading

机译:一种在模式I载荷下获得粘结接头内聚规律的简单方法

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摘要

A simple procedure to measure the cohesive laws of bonded joints under mode I loading using the double cantilever beam test is proposed. The method only requires recording the applied load–displacement data and measuring the crack opening displacement at its tip in the course of the experimental test. The strain energy release rate is obtained by a procedure involving the Timoshenko beam theory, the specimen’s compliance and the crack equivalent concept. Following the proposed approach the influence of the fracture process zone is taken into account which is fundamental for an accurate estimation of the failure process details. The cohesive law is obtained by differentiation of the strain energy release rate as a function of the crack opening displacement. The model was validated numerically considering three representative cohesive laws. Numerical simulations using finite element analysis including cohesive zone modeling were performed. The good agreement between the inputted and resulting laws for all the cases considered validates the model. An experimental confirmation was also performed by comparing the numerical and experimental load–displacement curves. The numerical load–displacement curves were obtained by adjusting typical cohesive laws to the ones measured experimentally following the proposed approach and using finite element analysis including cohesive zone modeling. Once again, good agreement was obtained in the comparisons thus demonstrating the good performance of the proposed methodology.
机译:提出了一种使用双悬臂梁测试在I型载荷下测量粘结接头内聚规律的简单方法。该方法仅需要记录所施加的载荷-位移数据并在实验测试过程中测量其尖端处的裂纹开口位移。应变能释放速率是通过包含Timoshenko梁理论,试样的柔度和裂纹当量概念的过程获得的。按照所提出的方法,要考虑断裂过程区域的影响,这对于准确估计破坏过程的细节至关重要。内聚规律是通过应变能释放速率随裂纹张开位移的变化而获得的。考虑到三个代表性的内聚规律,对模型进行了数值验证。使用有限元分析(包括内聚区模型)进行了数值模拟。对于所有考虑的案例,输入法和结果法之间的良好一致性验证了该模型。通过比较数值和实验载荷-位移曲线也进行了实验确认。通过将典型的内聚规律调整为遵循所提出的方法通过实验测得的内聚规律,并使用包括内聚区建模在内的有限元分析,可以得到数值荷载-位移曲线。再次,在比较中获得了良好的一致性,从而证明了所提出方法的良好性能。

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