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FEM for evaluation of weight functions for SIF, COD and higher-order coefficients with application to a typical wedge splitting specimen

机译:有限元分析,用于SIF,COD和高阶系数的权重函数评估,并应用于典型的楔形劈裂试样

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摘要

In the evaluation of accurate weight functions for the coefficients of first few terms of the linear elastic crack tip fields and the crack opening displacement (COD) using the finite element method (FEM), singularities at the crack tip and the loading point need to be properly considered. The crack tip singularity can be well captured by a hybrid crack element (HCE), which directly predicts accurate coefficients of first few terms of the linear elastic crack tip fields. A penalty function technique is introduced to handle the point load. With the use of these methods numerical results of a typical wedge splitting (WS) specimen subjected to wedge forces at arbitrary locations on the crack faces are obtained. With the help of appropriate interpolation techniques, these results can be used as weight functions. The range of validity of the so-called Paris equation, which is widely used in the evaluation of the COD from the stress intensity factors (SIFs), is established.
机译:在使用有限元方法(FEM)评估线性弹性裂纹尖端场的前几项系数和裂纹开口位移(COD)的精确权重函数时,需要确定裂纹尖端和载荷点的奇异性经过适当考虑。混合裂纹单元(HCE)可以很好地捕获裂纹尖端的奇异性,它可以直接预测线性弹性裂纹尖端场的前几项的准确系数。引入了惩罚函数技术来处理点载荷。使用这些方法,可以获得典型的楔形劈裂(WS)试样在裂纹面上任意位置受到楔形力的数值结果。在适当的插值技术的帮助下,这些结果可以用作权重函数。建立了所谓的巴黎方程的有效性范围,该方程广泛用于根据应力强度因子(SIF)评估COD。

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