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J-Integral Analysis of Surface Cracks in Round Bars under Tension Loadings

机译:张力载荷下圆柱表面裂纹的J-积分分析

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This paper presents a non-linear numerical investigation of surface cracks in round bars under tension stresses by using ANSYS finite element analysis (FEA). Due to the symmetrical analysis, only quarter finite element (FE) model was constructed and special attention was given at the crack tip of the cracks. The surface cracks were characterized by the dimensionless crack aspect ratio, a/b = 0.6, 0.8, 1.0 and 1.2, while the dimensionless relative crack depth, a/D = 0.1, 0.2 and 0.3. The square-root singularity of stresses and strains were modeled by shifting the mid-point nodes to the quarter-point locations in the region around the crack front. The proposed model was validated with the existing model before any further analysis. The elastic-plastic analysis under tension loading was assumed to follow the Ramberg-Osgood relation with n = 5 and 10. J values were determined for all positions along the crack front and then, the limit load was predicted using the J values obtained from FEA through the reference stress method.
机译:本文介绍了通过使用ANSYS有限元分析(FEA)在张力应力下圆形条的表面裂缝的非线性数值研究。由于对称分析,仅构建了四分之一有限元(FE)模型,并在裂缝的裂缝尖端给出了特别的注意。表面裂缝的特征在于无量纲裂纹纵横比,A / B = 0.6,0.8,1.0和1.2,而无量纲相对裂纹深度,A / D = 0.1,0.2和0.3。通过将中点节点移位到裂缝前沿周围区域的四分之一点位置来建模应力和菌株的平方根奇异性。在任何进一步的分析之前,所提出的模型验证了现有模型。假设张力负载下的弹性塑料分析跟踪与n = 5和10的ramberg-Osgood关系。沿着裂缝前方确定j值,然后使用从FEA获得的J值预测限制负载通过参考应力方法。

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