RELIABILITY-BASED ASSESSMENT OF CRACKED PIPELINES USING MONTE CARLO SIMULATION TECHNIQUE WITH CORLAS™

被引:0
|
作者
Zhang, Xinfang [1 ]
Zheng, Qian [1 ]
Leung, Juliana [1 ]
Adeeb, Samer [1 ]
机构
[1] Univ Alberta, Edmonton, AB, Canada
关键词
Model error; Monte Carlo Simulation; CorLAS; Probability of failure; Pipeline;
D O I
暂无
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
If not assessed properly, unstable crack growth in pipelines could result in detrimental leaks or ruptures. Fracture mechanics models are typically used to assess the susceptibility of pipelines to fail due to the presence of cracks or crack-like anomalies. To this end, an inelastic (or elastic-plastic) fracture mechanics model, known as CorLAS (TM) model, has been developed and frequently used by pipeline operators. This paper first reviews the development of the CorLAS (TM) model and derives the probabilistic characteristics, including mean and coefficient of variation (COV) associated with the CorLAS (TM) model using a collection of 94 full-scale burst test data from the literature. A comprehensive reliability assessment of cracked pipes based on the CorLAS (TM) model is performed through the Monte Carlo Simulation (MCS) method. For each reported scenario, the probability of failure (PoF) is calculated by MCS that considers the uncertainties associated with various parameters such as pipe geometry, material properties, and the uncertainty due to the fracture model itself, namely, the model error. Finally, a sensitivity study is conducted considering various input parameters, including pipe grade, pipe diameter, wall thickness, ratio of crack length to depth, ratio of crack depth to wall thickness, and model error COV. The results suggest that the PoFs are highly sensitive to the COV, i.e., the PoFs increase significantly with the increase of the COVs, while the effects of other input parameters on the PoFs are insignificant. It is also shown that the model error COV of CorLAS (TM) with a value of 13% could serve as a reference value for future model error studies.
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页数:10
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