The Resolution Enhancement in the Distributed Temperature Sensor with the Extremal Filtration Method

I. Ershov, O. Stukach, N. Myasnikova, I. Tsydenzhapov, I. Sychev
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引用次数: 2

Abstract

High resolution DTS research has sufficiently advanced. However further progress will be achieved due to mathematical techniques and algorithms. Novel mathematical algorithms can expand measurement traceability. Outcomes from discrete wavelet transformations are not sufficient for many practical applications. We propose the extremal filtration method as an analog of the empirical mode decomposition (EMD) approach. Advantage of the extremal filtration is the simplification of mathematical calculations. The essence of the method is finding the moving average value of extremums with the continued removing of the highest frequency components from the signal, smoothing of the curve, and subsequent transformations. Difference between the modeling reference signal and signal with Gaussian noise as error of the method is very small: most of the samples (90 %) are within an interval of ±0.003. It is an excellent result for the low signal-to-noise ratio (SNR). However, significant short-term splashes of error (which can reach the value of 0.038) occurred during the transition process.The method can filter low-SNR DTS signals. We expect that the extremal filtration of one target signal is much more effective than a simple averaging of many target OTDR pulses often used in practice. Also, this method can be customized for specific problems connected with subtracting the highfrequency components from the signal. This expands the field of use for the method.
极值滤波法提高分布式温度传感器的分辨率
高分辨率DTS的研究已经足够先进。然而,由于数学技术和算法,将取得进一步的进展。新颖的数学算法可扩展测量溯源。离散小波变换的结果对于许多实际应用来说是不够的。我们提出极值滤波方法作为经验模态分解(EMD)方法的类比。极值滤波的优点是简化了数学计算。该方法的实质是通过不断地从信号中去除最高频率分量、平滑曲线和随后的变换来找到极值的移动平均值。建模参考信号与含高斯噪声信号的误差非常小,大部分样本(90%)在±0.003的区间内。这对于低信噪比(SNR)是一个很好的结果。然而,在转换过程中出现了显著的短期误差(可达到0.038的值)。该方法可以对低信噪比DTS信号进行滤波。我们期望一个目标信号的极值滤波比实际中常用的多个目标OTDR脉冲的简单平均要有效得多。此外,该方法还可以针对从信号中减去高频分量的特定问题进行定制。这扩大了该方法的使用领域。
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