抑制微地震数据混合噪声的新经验小曲线去噪策略

IF 4.2 2区 地球科学 Q1 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS
Liyuan Feng , Binhong Li , Huailiang Li , Jian He
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引用次数: 0

摘要

我们针对高噪声微地震数据提出了一种基于经验小曲线变换(ECT)的新型去噪策略。我们的方法可以同时抑制高频、低频和共享带宽噪声,并保留噪声微地震数据的详细信息。首先,我们设计了一种新的阈值估计方法,为 ECT 阈值去噪添加了一个比例因子。随后,我们利用非局部均值(NLM)算法的相似性标准偏差构建了一个自适应参数模型。然后,我们根据能谱将 ECT 分解得到的系数分成两组,每组都采用改进的自适应阈值和改进的 NLM 去噪算法。最后,我们使用经验小曲线逆变换重建去噪信号。结果表明,在信噪比(SNR)为 -10 dB 的条件下,所提出的策略实现了 0.9524 的相关系数、0.198 的均方根误差、1.36 dB 的信噪比,并将首次到达的选取误差降低到 0.00382 s。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Novel empirical curvelet denoising strategy for suppressing mixed noise of microseismic data
We present a novel denoising strategy based on empirical curvelet transform (ECT) for noisy microseismic data. Our approach can simultaneously suppress high-frequency, low-frequency, and shared-bandwidth noises and preserve detailed information on the noisy microseismic data. Initially, we design a new threshold estimation method by adding a scale factor for ECT threshold denoising. Subsequently, we construct an adaptive parameter model employing the similarity standard deviation for the non-local means (NLM) algorithm. Then, we divide the coefficients obtained from the ECT decomposition into two sets based on the energy spectrum, subjecting each set to improved adaptive thresholding and improved NLM denoising algorithms. Eventually, we reconstruct the denoised signals using the empirical curvelet inverse transform. Our results demonstrate that under a signal-to-noise ratio (SNR) of 10 dB, the proposed strategy achieves a correlation coefficient of 0.9524, a root mean square error of 0.198, an SNR of 1.36 dB, and reduces the first arrival picking error to 0.00382 s. Furthermore, application on the real microseismic data further confirms that the proposed method can clarify the corresponding first arrival.
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来源期刊
Computers & Geosciences
Computers & Geosciences 地学-地球科学综合
CiteScore
9.30
自引率
6.80%
发文量
164
审稿时长
3.4 months
期刊介绍: Computers & Geosciences publishes high impact, original research at the interface between Computer Sciences and Geosciences. Publications should apply modern computer science paradigms, whether computational or informatics-based, to address problems in the geosciences.
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