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Published as Journal of Geophysics and Engineering, 12, 12-25, (2015)

Random noise attenuation by a selective hybrid approach using f-x empirical mode decomposition

Yangkang Chen% latex2html id marker 2336
\setcounter{footnote}{1}\fnsymbol{footnote}, Shuwei Gan% latex2html id marker 2337
\setcounter{footnote}{2}\fnsymbol{footnote}, Tingting Liu% latex2html id marker 2338
\setcounter{footnote}{2}\fnsymbol{footnote}, Jiang Yuan% latex2html id marker 2339
\setcounter{footnote}{2}\fnsymbol{footnote}, Yizhuo Zhang% latex2html id marker 2340
\setcounter{footnote}{3}\fnsymbol{footnote}and Zhaoyu Jin% latex2html id marker 2341
\setcounter{footnote}{3}\fnsymbol{footnote}
% latex2html id marker 2342
\setcounter{footnote}{1}\fnsymbol{footnote}Bureau of Economic Geology
John A. and Katherine G. Jackson School of Geosciences
The University of Texas at Austin
University Station, Box X
Austin, TX 78713-8924

% latex2html id marker 2343
\setcounter{footnote}{2}\fnsymbol{footnote}State Key Laboratory of Petroleum Resources and Prospecting
China University of Petroleum
Fuxue Road 18th
Beijing, China, 102200

% latex2html id marker 2344
\setcounter{footnote}{3}\fnsymbol{footnote}Grant Institute, The King's Buildings, West Mains Road
University of Edinburgh
Edinburgh,UK, EH9 3JW


Abstract:

Empirical mode decomposition (EMD) becomes attractive recently for random noise attenuation because of its convenient implementation and ability in dealing with non-stationary seismic data. In this paper, we summarize the existing use of EMD in seismic data denoising and introduce a general hybrid scheme which combines $ f-x$ EMD with a dipping-events retrieving operator. The novel hybrid scheme can achieve a better denoising performance compared with the conventional $ f-x$ EMD and selected dipping event retriever. We demonstrate the strong horizontal-preservation capability of $ f-x$ EMD that makes the EMD based hybrid approach attractive. When $ f-x$ EMD is applied to a seismic profile, all the horizontal events will be preserved, while leaving few dipping events and random noise in the noise section, which can be dealt with easily by applying a dipping-events retrieving operator to a specific region for preserving the useful dipping signal. This type of incomplete hybrid approach is termed as selective hybrid approach. Two synthetic and one post-stack field data examples demonstrate a better performance of the proposed approach.




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2015-11-23