基于随机森林分类的光纤光栅温度传感器阵列油品识别仿真

Katiuski Pereira, Renan C. Lazaro, Wagner Coimbra, A. Frizera-Neto, A. Leal-Junior
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引用次数: 1

摘要

水-油分离在石油工业中非常重要,因为错误的油分类会导致生产损失,并对环境造成影响。本文提出使用光纤布拉格光栅(FBG)温度传感器阵列来识别水-乳液-油体系中的油,仅使用温度响应进行油分类,具有良好的运行效益和经济效益。为了证明使用FBG温度传感器对油位进行分类的可能性,利用热分布模型模拟了一个高度为2 m、直径为0.8 m的储油罐的温度分布。然后,利用传递矩阵法模拟了不同数目和分布的2 m长的光纤光栅阵列中的温度效应。在每种情况下,我们提取波长移(Δλ),最大宽度的一半(FWHM)和光纤光栅在光纤中的位置。对于油的分类,我们将流体分为油和非油(水和乳化液)。由于类别的可分性较低,选择随机森林算法进行分类,从200个等距光纤光栅传感器开始,减少到6个,沿光纤分布不同。正如预期的那样,200个fbg阵列的精度最高(96%)。然而,使用两种比例(显著性为5%)的测试,仅用8个fbg就可以以94.89%的准确率对油进行分类;8个fbg的精度与50个fbg相同。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Simulation of FBG temperature sensor array for oil identification via Random Forest Classification
Water–oil separation is important in the oil industry, as the incorrect classification of oil can lead to losses in the production and have an environmental impact. This paper proposes the use of fiber Bragg grating (FBG) temperature sensor array to identify the oil in water–emulsion–oil systems, using only the temperature responses for oil classification results in operational and economic benefits. To demonstrate the possibility of using the FBG temperature sensor to classify oil level, the temperature distribution of an oil storage tank, with 2 m height and 0.8 m in diameter, is simulated using thermal distribution models. Then, the temperature effect in a 2 m long FBG array with a different number and distribution of FBGs is simulated using the transfer matrix method. In each case, we extract the wavelength shift (Δλ), total width at half the maximum (FWHM) and the location of the FBG in the fiber. For the oil classification, we dichotomized the fluids into oil and non-oil (water and emulsion). Due to the low separability of the classes, the random forest algorithm was chosen for classification, starting with 200 FBG equidistant sensors and decreasing to 6, with different distributions along the fiber. As expected, the highest accuracy occurs with the 200 FBGs array (96%). However, it was possible to classify the oil with an accuracy of 94.89% with only 8 FBGs, using tests for two proportions (with a significance of 5%); the accuracy of 8 FBGs is the same as of 50 FBGs.
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