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Strain-energy-release rate analysis of the end-notched flexure specimen using the finite-element method

机译:有限元法分析带切口挠曲试样的应变能释放率

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摘要

Two-dimensional finite-element analysis of the end-notched flexure specimen was performed using 8-node isoparametric, parabolic elements to evaluate compliance and mode II strain energy release rates, G sub II. The G sub II values were computed using two different techniques: the virtural crack-closure technique (VCCT) and the rate of change of compliance with crack length (compliance derivative method). The analysis was performed for various crack-length-to-semi-span (a/L) ratios ranging from 0.2 to 0.9. Three material systems representing a wide range of material properties were analyzed. The compliance and strain energy release rates of the specimen calculated with the present finite-element analysis agree very well with beam theory equations including transverse shear. The G sub II values calculated using the compliance derivative method compared extremely well with those calculated using the VCCT. The G sub II values obtained by the compliance derivative method using the top or bottom beam deflections agreed closely with each other. The strain energy release rates from a plane-stress analysis were higher than the plane-strain values by only a small percentage, indicating that either assumption may be used in the analysis. The G sub II values for one material system calculated from the finite-element analysis agreed with one solution in the literature and disagreed with the other solution in the literature.
机译:使用8节点等参抛物线元素对端部弯曲挠性样品进行了二维有限元分析,以评估柔度和II型应变能释放速率G sub II。 G sub II值是使用两种不同的技术计算得出的:虚拟裂缝闭合技术(VCCT)和裂缝长度顺应性的变化率(合规导数法)。对各种裂纹长度与半跨度(a / L)之比(范围从0.2到0.9)进行了分析。分析了代表广泛材料特性的三种材料系统。通过本发明的有限元分析计算出的标本的顺应性和应变能释放率与梁理论方程(包括横向剪切)非常吻合。使用依从导数法计算的G sub II值与使用VCCT计算的G sub II值非常好。通过柔度导数法使用顶部或底部光束挠度获得的G sub II值彼此非常一致。平面应力分析的应变能释放率仅比平面应变值高一小部分,这表明在分析中可以使用任一假设。通过有限元分析计算出的一种材料系统的G sub II值与文献中的一种解决方案一致,而与文献中的另一种解决方案不同。

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