将测量不确定性纳入基于机器学习的成绩预测

Joel Anderson, N. Switzner, J. Kornuta, P. Veloo
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引用次数: 0

摘要

作为2019年10月发布的法规的一部分,PHMSA要求没有可靠记录的操作人员根据§192.607进行材料验证。作为材料验证过程的一部分,§192.607(d)(2)要求操作人员在使用无损检测(NDE)方法时“使用可靠的工程测试和分析保守地考虑测量的不准确性和不确定性”。太平洋天然气和电力公司(PG&E)已经完成了大量的测试,以开发利用无损测量来估计品位的方法。作为这项工作的一部分,开发了一个监督分类机器学习(ML)模型,以NDE化学成分测量作为输入来预测管道等级。虽然使用基于ml的模型在预测管道等级方面比屈服强度(YS)有了实质性的改进,但必须根据§192.607(d)(2)考虑无损检测工具的测量不确定性。此外,无论精度如何,任何测量都存在一定程度的不确定性,这种测量不确定性最终可能影响ML模型的管道等级分类。本文提出了一种使用基于蒙特卡罗的模拟方法将这种可变性纳入作者的ML分类模型的方法。此外,本研究还将讨论用于从大量模拟结果中解释最可能的管道等级的各种指标,包括平均概率、概率范围以及每种等级被确定为具有最高概率的模拟次数。由于任何ML模型都可能对样本进行错误分类,并且相邻等级之间存在如此微小的差异,因此有必要采用基于先验知识的系统验证结果的方法。本文将介绍几个使用现场数据的案例研究来说明这种方法,包括已知管道等级的验证案例。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Incorporating Measurement Uncertainty Into Machine Learning-Based Grade Predictions
As part of the regulations published in October of 2019, PHMSA requires operators that do not have reliable records to conduct material verification in accordance with §192.607. As part of the material verification process, §192.607(d)(2) compels the operator to “[c]onservatively account for measurement inaccuracy and uncertainty using reliable engineering tests and analyses” when utilizing nondestructive examination (NDE) methods. The Pacific Gas and Electric Company (PG&E) has completed extensive testing to develop approaches that utilize nondestructive measurements to estimate grade. As part of this work, a supervised classification machine learning (ML) model was developed to predict pipe grade using NDE chemical composition measurements as inputs. While using the ML-based model provides substantial improvement over yield strength (YS) in predicting pipe grade, measurement uncertainty from NDE tools must be considered per §192.607(d)(2). Moreover, some amount of uncertainty is present in any measurement regardless of precision, and this measurement uncertainty may ultimately affect the ML model’s pipe grade classification. This paper presents a methodology for incorporating this variability into the authors’ ML classification model using a Monte Carlo-based simulation approach. In addition, this study will discuss the various metrics that were developed for interpreting the most probable pipe grade from the large number of simulation results, including the average probability, range of probability, and the number of simulations where each grade was identified as having the highest probability. Since any ML model can misclassify a sample and there are such slight differences between adjacent grades, it is necessary to have a method of systematically validating the results based on prior knowledge. Several case studies using field data will be presented to illustrate this approach, including validation cases where the pipe grade is known.
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