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PROCESSING AND INTERPRETATION OF GRAVIMETRIC DATA BASED ON NATIVE CONTINUOUS WAVELET TRANSFORM

Edward Utemov

First published: 2014-06-20https://doi.org/10.5593/sgem2014/b11/s5.073View metrics

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Title
PROCESSING AND INTERPRETATION OF GRAVIMETRIC DATA BASED ON NATIVE CONTINUOUS WAVELET TRANSFORM
Authors
Edward Utemov
Proceedings
14th International Multidisciplinary Scientific GeoConference SGEM 2014, Science and Technologies in Geology, Exploration and Mining, Vol. 14, Book 1, Volume 1
Publisher
Stef92 Technology
Year
2014
Pages
Not available yet
ISSN
1314-2704
ISBN
Not available yet
Language
en
Publication type
Conference Paper
Proceedings volume
14th International Multidisciplinary Scientific GeoConference SGEM 2014, Science and Technologies in Geology, Exploration and Mining, Vol. 14, Book 1, Volume 1 · Issue Book 1, Volume 1
References15
  1. Boukerbout H. and Gibert D., Identification of sources of potential fields with the continuous wavelet transform: Two-dimensional ridgelet analysis. J. Geophys. Res., 111. B071104, DOI: 10.1029/2005JB004078, 2006.

  2. Cooper G.R.J. and Cowan D.R., Comparing time series using wavelet-based semblance analysis, Comput. Geosci., 34, 95–102, 2008.

  3. Chui C.K., An Introduction to Wavelets, Academic Press, San Diego, 1992.

  4. Gibert D. and Pessel M., Identification of sources of potential fields with the continious wavelet transform: Application to self-potential profiles. Geophys. Res. Lett., 28(9), 1863-1866, 2001.

  5. Hood P., Gradient measurements in aeromagnetic surveying: Geophysics, 30, 891– 802, 1965.

  6. Li Y. Braitenberg C. and Y.Yang. Interpretation of gravity data by the continuous wavelet transform: The case of the Chad lineament (North-Central Africa). J. Appl. Geophys., 90, 62–70, 2013.

  7. Moreau F. Gibert D., Holschneider M. and Saracco G., Wavelet analysis of potential fields, Inverse probl., 13, 165-178, 1997.

  8. Novikov, P.S., On the uniqueness of the inverse potential problem. Dokl. akademii nauk USSR 18 (3), 165-168 , 1938. [In Russian].

  9. Panet I., Kuroishi Y. and Holschneider M., Wavelet modeling of the gravity field by domain decomposition methods: an example over Japan, Geophysical Journal International 184, 203– 219, 2011.

  10. Parker R. L., Geophysical Inverse Theory, Princeton Univ. Press, Princeton, 1994.

  11. Sailhac P., Gibert D. and Boukerbout H., The theory of the continuous wavelet transform in the interpretation of potential fields: a review, Geophysical Prospecting, 57, 517–525, 2009.

  12. Shih-Yu P., Bieng-Zih H., Ming-Tar L. and Zsay-Shing L., Identification of stratigraphic formation interfaces using wavelet and Fourier transforms. Computers & Geosciences, 34, 77–92, 2008.

  13. Strakhov V.N., On the approach to solving inverse problems of gravity, based on the theory of equivalent mass redistribution, Dokl. akademii nauk USSR, 236(3), 571- 5 74, 1977 [In Russian].

  14. Tsirulsky A.V., Nikonov F.I. and Fedorova N.V., The method of interpreting gravity and magnetic anomalies with the construction of equivalent families of solutions, Uralskii nauchnyii tsentr akademii nauk USSR, Sverdlovsk, 1980. [In Russian].

  15. Utemov E.V. and Nurgaliev D.K., Natural Wavelet Transformations of Gravity Data: Theory and Applications, Izvestia Physics of the Solid Earth, 41(4), 88-96, 2005.

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