A New Method for the Attenuation of Internal Multiples with Parabolic Radon Transform

References

1. Berkhout, A. J., and Verschuur, D. J.
   [2005] Removal of internal multiples with the common-focus-point (CFP) approach, Part 1: explanation of the theory. Geophysics70, no. 3, V45–V60.
   [Google Scholar]
2. Hokstad, K., and Sollie, R.
   [2006] 3D surface-realted multiples elimination using parabolic sparse inversion. Geophysics71, no. 6, V145–V152.
   [Google Scholar]
3. Huang, W. L., Wang, R. Q., Zhang, D., Zhou, Y. X., Yang, W. C., and Chen, Y. K.
   [2017] Mathematical morphological filtering for linear noise attenuation of seismic data. Geophysics82, no. 6, V369–V384.
   [Google Scholar]
4. Ikelle, L. T.
   [2006] A construct of internal multiples from surface data only: The concept of virtual seismic events. Geophysical Journal International164, 383–393.
   [Google Scholar]
5. Weglein, A. B.
   [1999] Multiple attenuation: an overview of recent advances and the road ahead. The Leading Edge18, 40–44.
   [Google Scholar]
6. Weglein, A. B., Nita, B. G., Innanen, K. A., Otnes, E., Shaw, S. A., Liu, F., Zhang, H., Ramirez, A. C., Zhang, J., Pavlis, G. L., and Fan, C.
   [2006] Using the inverse scattering series to predict the wave-field at depth and the transmitted wave-field without an assumption about the phase of the measured reflection data or back propagation in the overburden. Geophysics71, no. 4, 1125–1137.
   [Google Scholar]
7. Wu, J., and Weglein, A. B.
   [2014] The first test and evaluation of the inverse scattering series internal multiple attenuation algorithm for an attenuating medium. 84th SEG meeting, Denver, Expanded Abstracts, 4130–4134.
   [Google Scholar]