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FAILURE PRESSURE PREDICTION OF CRACKS IN CORROSION DEFECTS USING XFEM

机译:XFEM腐蚀缺陷裂缝的故障压力预测

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Coating and cathodic protection degradation can result in the generation of several types of flaws in pipelines. With the increasing number of aging pipelines, such defects can constitute serious concerns for pipeline integrity. When flaws are detected in pipelines, it is extremely important to have an accurate assessment of the associated failure pressure, which would inform the appropriate remediation decision of repairing or replacing the defected pipelines in a timely manner. Cracks-in-corrosion (CIC) represent a class of defect, for which there are no agreed upon method of assessment, with no existing analytical or numerical models to predict their failure pressures. This paper aims to create a set of validated numerical finite element analysis models that are suitable for accurately predicting the failure pressure of 3D cracks-in-corrosion defects using the extended Finite Element Method (XFEM) technique. The XFEM for this study was performed using the commercially available software package, ABAQUS Version 6.19. Five burst tests of API 5L X60 specimens with different defect depths (varying from 52% to 66%) that are available in the literature were used to calibrate the XFEM damage parameters (the maximum principal strain and the fracture energy). These parameters were varied until a reasonable match between the numerical results and the experimental measurements was achieved. Symmetry was used to reduce the computation time. A longitudinally oriented CIC defect was placed at the exterior of the pipe. The profile of the corroded area was assumed to be semi-elliptical. The pressure was monotonically increased in the XFEM model until the crack or damage reached the inner surface of the pipe. The results showed that the extended finite element predictions were in good agreement with the experimental data, with an average error of 5.87%, which was less conservative than the reported finite element method predictions with an average error of 17.4%. Six more CIC models with the same pipe dimension but different crack depths were constructed, in order to investigate the relationship between crack depth and the failure pressure. It was found that the failure pressure decreased with increasing crack depth; when the crack depth exceeded 75% of the total defect depth, the CIC defect could be treated as crack-only defects, since the failure pressure for the CIC model approaches that for the crack-only model for ratios of the crack depth to the total defect depth of 0.75 and 1. The versatility of several existing analytical methods (RSTRENG, LPC and CorLAS) in predicting the failure pressure was also discussed. For the corrosion-only defects, the LPC method predicted the closest failure pressure to that obtained using XFEM (3.5% difference). CorLAS method provided accurate results for crack-only defects with 7% difference. The extended finite element method (XFEM) was found to be very effective in predicting the failure pressure. In addition, compared to the traditional Finite Element Method (FEM) which requires extremely fine meshes and is impractical in modelling a moving crack, the XFEM is computationally efficient while providing accurate predictions.
机译:涂层和阴极保护降解可能导致在管道中产生几种类型的缺陷。随着衰老管道数量越来越多,这种缺陷可以构成管道完整性的严重问题。当在管道中检测到缺陷时,对相关的失效压力准确评估是非常重要的,这将以及时的方式通知适当的修复决定或更换缺陷的管道。腐蚀裂缝(CIC)代表一类缺陷,没有关于评估方法的商定,没有现有的分析或数值模型来预测其失效压力。本文旨在创建一组验证的数值有限元分析模型,适用于使用延长的有限元方法(XFEM)技术精确地预测3D裂缝缺陷的失效压力。本研究的XFEM使用商业上可用的软件包ABAQUS 6.19进行。使用不同缺陷深度的API 5L X60样品的五个突发测试(不同于文献中的52%至66%),用于校准XFEM损伤参数(最大主要菌株和断裂能量)。这些参数变化,直到实现了数值结果与实验测量之间的合理匹配。对称性用于减少计算时间。将纵向定向的CIC缺陷放置在管的外部。假设腐蚀区域的轮廓是半椭圆形的。在XFEM模型中单调增加压力,直到裂缝或损坏到达管的内表面。结果表明,延长的有限元预测与实验数据吻合良好,平均误差为5.87%,这比报告的有限元方法预测较少,平均误差为17.4%。具有相同管尺寸但构造不同裂缝深度的六种CIC模型,以研究裂纹深度与故障压力之间的关系。发现失效压力随着裂缝深度的增加而降低;当裂缝深度超过总缺陷深度的75%时,CIC缺陷可以被视为易于裂缝的缺陷,因为CIC模型的故障压力接近裂缝模型的裂缝深度与总裂缝的比率。还讨论了缺陷深度为0.75和1.讨论了预测失效压力的几种现有分析方法(Rstreng,LPC和Corlas)的多功能性。对于仅腐蚀缺陷,LPC方法预测使用XFEM获得的最接近的故障压力(3.5%差异)。 Corlas方法提供了易于裂缝缺陷的准确结果,其差异为7%。发现扩展有限元方法(XFEM)在预测失效压力方面非常有效。另外,与传统的有限元方法(FEM)相比,该方法(FEM)需要极其细网格并且在建模移动裂缝时是不切实际的,而XFEM在计算上提供准确的预测的同时计算得高效。

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