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Fracture analysis of plates and shells using FEM and XFEM

机译:使用FEM和XFEM的板材和壳体的断裂分析

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Fracture mechanics is the field of mechanics concerned with the study of propagation of cracks in materials and recognizes the role of cracks in the performance of structures leading to damage tolerant design approach. Cracks or crack like defects is observed in many structures which may lead to their catastrophic failure under a tensile stress field. In this paper, the structural integrity of plates with surface and embedded cracks is investigated using ABAQUS FEA code and the fracture parameter-stress intensity factor (SIF)-is evaluated. Convergence study is conducted to arrive at the optimum mesh parameters using both the conventional finite element method and the extended finite element method (XFEM). The FE model is validated by comparing FE results with published numerical solutions. The effect of varying crack depth and location on SIF is studied. The FE results matched well with the closed-form solutions and experimental results. It is observed that the crack depth and its location have significant influence on SIF. The conventional finite element method requires a mesh that conforms to the crack geometry, typically with a very detailed, focused mesh at the crack tip. The crack front must be defined explicitly and must specify the virtual crack extension direction in addition to matching the mesh to the cracked geometry. XFEM gives better result for cylindrical shells without mesh refinement around crack tip.
机译:骨折力学是涉及材料裂缝繁殖的力学领域,并认识到裂缝在耐损害设计方法的结构性能下的作用。在许多结构中观察到裂缝或裂缝如缺陷,这可能导致其在拉伸应力场下的灾难性失败。本文采用ABAQUS FEA码和裂缝参数应力强度因子(SIF)研究了用表面和嵌入裂缝的结构完整性。通过传统的有限元方法和扩展有限元方法(XFEM)进行收敛研究以获得最佳网格参数。通过将FE结果与已发布的数值解决方案进行比较来验证FE模型。研究了不同裂纹深度和位置对SIF的影响。 FE结果与封闭式解决方案和实验结果相匹配。观察到裂缝深度及其位置对SIF具有显着影响。传统的有限元方法需要符合裂纹几何形状的网格,通常具有在裂缝尖端处的非常详细的聚焦网格。裂缝前端必须明确定义,并且除了将网格匹配到破裂的几何形状之外,还必须指定虚拟裂缝扩展方向。 XFEM为圆柱形壳体提供更好的结果,而无需围绕裂缝尖端的网眼细化。

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