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Evaluation of Mixed-Mode Stress Intensity Factors for a Sharp Notch-tip With Curved and Stressed Edges

机译:带有弯曲和应力边缘的尖锐缺口尖端的混合模式应力强度因子的评估

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摘要

For a sharp notch with curved edges and subjected to surface tractions along the edges, the fracture parameters (in particular, the stress intensity factors and the size of a singular-dominant zone) are significantly affected by the near-tip geometric and loading conditions. In this paper, a pair of contour integrals termed J{sub}(KR) is presented for calculating the mixed-mode stress intensity factors at such a sharp notch-tip. Furthermore, by proper use of the integrals, the extent of the singular-dominant zone can be effectively characterized. Since no a priori auxiliary (or, complementary) solutions are required in its formulation, the approach appears to be feasible for problems of arbitrary notch angles and curved shapes. Also, no special treatments are required for the modeling of the near-tip singular behavior so that the integration can be performed by direct use of numerical schemes such as finite element method. 004 sharp notch-tip, curved notch edges, edge tractions, J{sub}(KR)-integrals, modified path-independence, singular-dominant zone
机译:对于带有弯曲边缘并沿其边缘受到表面拉力的尖锐缺口,断裂参数(尤其是应力强度因子和奇异优势区域的大小)受尖端几何和载荷条件的影响很大。在本文中,提出了一对称为J {sub}(KR)的轮廓积分,用于计算在这种尖锐缺口尖端处的混合模式应力强度因子。此外,通过适当使用积分,可以有效地表征奇异主导区域的范围。由于在其配方中不需要先验的辅助(或补充)解决方案,因此该方法对于任意的缺口角和弯曲形状的问题似乎是可行的。同样,对于近端奇异行为的建模不需要特殊处理,因此可以通过直接使用数值方案(例如有限元方法)来执行积分。 004锋利的缺口尖端,弯曲的缺口边缘,边缘牵引力,J {sub}(KR)积分,修正的路径独立性,奇异优势区域

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