油气管道大数据的机器学习方法

Abduljalil Mohamed, M. Hamdi, S. Tahar
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引用次数: 28

摘要

经验丰富的管道操作员利用漏磁(MFL)传感器探测石油和天然气管道,以定位和确定不同类型缺陷的大小。通常使用大量的传感器来覆盖目标管道。这些传感器均匀分布在管道周围,每隔3毫米传感器就测量一次MFL信号。因此,收集到的原始数据非常大,使得管道探测过程变得困难、费力且容易出错。神经网络等机器学习方法使得有效管理与大数据相关的复杂性并学习其内在属性成为可能。在这项工作中,我们专注于人工神经网络在缺陷深度估计中的适用性,并对各种网络架构进行了详细的研究。首先从原始数据中获得不同缺陷深度模式的判别特征。然后使用这些特征来训练神经网络。在训练过程中采用Levenberg-Marquardt反向传播学习算法,在此过程中对网络的权值和偏置参数进行调整以优化网络的性能。与GE和ROSEN等服务提供商报告的管道检测技术的性能相比,采用我们提出的方法获得的结果是有希望的。例如,在±10%的误差容限范围内,该方法的估计精度为86%,而GE报告的估计精度仅为80%;在±15%的误差容限范围内,该方法的估计精度为89%,而ROSEN报告的估计精度为80%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Machine Learning Approach for Big Data in Oil and Gas Pipelines
Experienced pipeline operators utilize Magnetic Flux Leakage (MFL) sensors to probe oil and gas pipelines for the purpose of localizing and sizing different defect types. A large number of sensors is usually used to cover the targeted pipelines. The sensors are equally distributed around the circumference of the pipeline, and every three millimeters the sensors measure MFL signals. Thus, the collected raw data is so big that it makes the pipeline probing process difficult, exhausting and error-prone. Machine learning approaches such as neural networks have made it possible to effectively manage the complexity pertaining to big data and learn their intrinsic properties. We concentrate, in this work, on the applicability of artificial neural networks in defect depth estimation and present a detailed study of various network architectures. Discriminant features, which characterize different defect depth patterns, are first obtained from the raw data. Neural networks are then trained using these features. The Levenberg-Marquardt back-propagation learning algorithm is adopted in the training process, during which the weight and bias parameters of the networks are tuned to optimize their performances. Compared with the performance of pipeline inspection techniques reported by service providers such as GE and ROSEN, the results obtained using the method we proposed are promising. For instance, within ±10% error-tolerance range, the proposed approach yields an estimation accuracy at 86%, compared to only 80% reported by GE, and within ±15% error-tolerance range, it yields an estimation accuracy at 89% compared to 80% reported by ROSEN.
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