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基于混合时频分析技术的地震数据噪声压制(英文)
引用本文:蔡涵鹏,贺振华,黄德济.基于混合时频分析技术的地震数据噪声压制(英文)[J].应用地球物理,2011,8(4):319-327.
作者姓名:蔡涵鹏  贺振华  黄德济
作者单位:成都理工大学地球物理学院;成都理工大学油气藏地质及开发工程国家重点实验室
基金项目:sponsored by the National Natural Science Foundation of China (Grant No. 41174114);the National Natural Science Foundation of China and China Petroleum & Chemical Corporation Co-funded Project (No. 40839905)
摘    要:针对复杂地质结构、陡倾角相干噪声、空间采样不均匀等情况下F-x域反褶积去噪技术的不足,提出首先应用具有时-频聚集性度量准则的广义S变换将时间-空间域的地震数据变换至时间-频率-空间域(t-f-x)的数据,在t-f-x域中对每一个频率切片应用经验模态分解(EMD),移除噪声占主导地位的本征模态函数以压制相干和随机噪声的滤波方法。模型分析表明第一本征模态函数表征的高频信息以噪声为主,移除第一本证模态函数可以达到压制噪声的目的。经广义S变换后形成t-f-x域中EMD滤波方法等效于具有依赖于空间位置、频率、高波数截断特征的自适应f-k滤波。此滤波方法考虑了数据的局部时-频特征,且具有执行简单的特点。与AR预测滤波方法比较,此法滤除的成分包含较少的低波数的信息,滤除的成分非常的局部化,且获得结果没有表现出过度平滑的特征。实际资料的应用表明在经广义S变换后形成t-f-x域中运用EMD滤波方法能够有效地压制随机和陡倾角相干噪声。

关 键 词:经验模态分解  广义S变换  相干噪声  随机噪声  噪声压制

Seismic data denoising based on mixed time-frequency methods
Han-Peng Cai,Zhen-Hua He,De-Ji Huang.Seismic data denoising based on mixed time-frequency methods[J].Applied Geophysics,2011,8(4):319-327.
Authors:Han-Peng Cai  Zhen-Hua He  De-Ji Huang
Institution:2. Geophysics Institution of Chengdu University of Technology, Chengdu, 610059, China
1. State Key Lab of Oil and Gas Reservoir Geology and Exploitation of Chengdu University of Technology, Chengdu, 610059, China
Abstract:Deconvolution denoising in the f-x domain has some defects when facing situations like complicated geology structure, coherent noise of steep dip angles, and uneven spatial sampling. To solve these problems, a new filtering method is proposed, which uses the generalized S transform which has good time-frequency concentration criterion to transform seismic data from the time-space to time-frequency-space domain (t-f-x). Then in the t-f-x domain apply Empirical Mode Decomposition (EMD) on each frequency slice and clear the Intrinsic Mode Functions (IMFs) that noise dominates to suppress coherent and random noise. The model study shows that the high frequency component in the first IMF represents mainly noise, so clearing the first IMF can suppress noise. The EMD filtering method in the t-f-x domain after generalized S transform is equivalent to self-adaptive f-k filtering that depends on position, frequency, and truncation characteristics of high wave numbers. This filtering method takes local data time-frequency characteristic into consideration and is easy to perform. Compared with AR predictive filtering, the component that this method filters is highly localized and contains relatively fewer low wave numbers and the filter result does not show over-smoothing effects. Real data processing proves that the EMD filtering method in the t-f-x domain after generalized S transform can effectively suppress random and coherent noise of steep dips.
Keywords:Empirical Mode Decomposition  generalized S transform  coherent noise  random noise  noise suppression
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