喷管角裂自然裂纹扩展的扩展有限元法

G. Dominguez, M. Uddin, M. Tran, D. Shim
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引用次数: 0

摘要

压力容器的喷嘴角区在各种载荷(如内压和热瞬变)下发生应力集中。在许多情况下,需要解决喷嘴角处假设或检测到的缺陷,以进行寿命评估和使用适用性确定,这需要应力强度因子(KI)解决方案。为了评估剩余寿命,喷管角裂纹的裂纹扩展计算通常采用假设裂纹形状为半圆形或半椭圆形的KI值进行,并将KI值限制在裂纹最深处和表面点。然而,由于喷嘴角裂纹的复杂几何形状,需要沿整个裂纹前缘计算KI。为此,扩展有限元法(XFEM)无需对裂纹尖端进行建模即可模拟裂纹,可用于计算任意裂纹形状下沿整个裂纹前缘的KI。利用XFEM计算的KI值,可以模拟“自然”裂纹扩展。本文的目的是对利用XFEM评价喷嘴角裂纹疲劳裂纹扩展行为进行可行性研究。为此,使用初始圆形喷嘴角裂纹对XFEM的KI值与传统三维有限元模型的KI值进行基准比较。在下一步中,XFEM模型受到循环内部的裂纹增长压力的自然裂缝行为进行了研究。使用疲劳裂纹增长方程(即巴黎法律),随后裂纹剖面计算给定数量的周期使用上一步的K值和更新后的裂纹剖面被用作初始裂纹在下一步。这个迭代过程中使用Python脚本自动化有限元分析®和最后的裂纹形状总数的周期决定。最后,基于XFEM疲劳裂纹增长结果验证了利用现有的实验数据,也对裂纹扩展的结果相比使用现有KI溶液。
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Natural Crack Growth of Nozzle Corner Crack Using Extended Finite Element Method (XFEM)
The nozzle corner region in a pressure vessel experiences stress concentration under various loading such as internal pressure and thermal transients. There are many situations in which a postulated or detected flaw at the nozzle corner needs to be addressed for life assessment and fitness-for-service determinations which require stress intensity factor (KI) solutions. To assess the remaining life, the crack growth calculation of nozzle corner crack is typically performed with KI assuming a semi-circular or semi-elliptical crack shape which are limited to KI values at the deepest and surface points of the crack. However, due to the complex geometry of the nozzle corner crack, it is desired to compute KI along the entire crack front. To that end, the extended finite element method (XFEM) which can simulate cracks without the need for modeling the crack-tip can be used to calculate KI along the entire crack front for arbitrary crack shapes. Using the KI values calculated from XFEM, ‘natural’ crack growth can be simulated. The objective of this paper is to perform a feasibility study in evaluating the fatigue crack growth behavior of a nozzle corner crack using XFEM. For this purpose, an initial circular nozzle corner crack was used for benchmarking the KI values from XFEM against those from a traditional 3-D finite element model. In the next step, the XFEM model was subjected to cyclic internal pressure to grow the crack where the ‘natural’ crack behavior was studied. Using the fatigue crack growth equation (i.e., Paris Law), the succeeding crack profile was calculated for a given number of cycles using the K values from the previous step and the updated crack profile was then used as an initial crack in the next step. This iterative procedure is automated using Python Script in ABAQUS® and the final crack shape is determined for total number of cycles. Finally, the XFEM based fatigue crack growth results were validated using existing experimental data and were also compared against the crack growth results using an existing KI solution.
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