DocumentCode
16063
Title
Implementation of the Singular Points Method for Gravity Data by Fast Fourier Transforms
Author
Wenna Zhou ; Jiyan Li ; Xiaojuan Du
Author_Institution
Coll. of Geo-exploration Sci. & Technol., Jilin Univ., Changchun, China
Volume
34
Issue
4
fYear
2015
fDate
July-Aug. 2015
Firstpage
39
Lastpage
43
Abstract
A new implementation of the singular points method is presented in this article. The FFTs algorithm is used to replace the Fourier series used in the standard method. Because FFTs are a fast algorithm, the speed of computation is accelerated, and it can easily implement 3-D computation for grid data in the frequency domain. We have described the equations of 3-D computation. It makes the singular points method more suitable for gravity data processing. After that, the 2-D computation of the new algorithm is tested on synthetic data and on real gravity profile data from the Qian-An area in Northeast China. The 3-D computation of the algorithm is applied to the gravity grid data from Dian-Nan. Many accurate results have been obtained. It has been demonstrated that the Fourier series can be replaced by FFTs in the implementation of the singular points method. The new algorithm is more suitable for data processing because it can be used to interpret profile data as well as grid data directly. As a supplement to the singular points method, this method has the potential for widespread application. It is an effective semi-automatic interpretation method for gravity data.
Keywords
Fourier series; data analysis; fast Fourier transforms; gravity; 2D computation equations; 3D computation equations; Dian-Nan; Fourier series; Qian-An area; computation speed; fast Fourier transform; frequency domain; gravity data processing; gravity grid data; northeast China; real gravity profile data; semi-automatic interpretation method; singular points method implementation; synthetic data; Data models; Data processing; Fourier series; Frequency-domain analysis; Geology;
fLanguage
English
Journal_Title
Potentials, IEEE
Publisher
ieee
ISSN
0278-6648
Type
jour
DOI
10.1109/MPOT.2013.2258074
Filename
7159239
Link To Document