Parallel Integral Equation Method and Algorithm for 3D Seismic Modelling

References

1. Abubakar, A. and Habashy, T.
   (2013). Three-dimensional visco-acoustic modeling using a renormalized integral equation iterative solver. Journal of computational physics, 249. 1–12.
   [Google Scholar]
2. Abubakar, A., Van Den Berg, P., and Fokkema, J.
   (2003). Towards non-linear inversion for characterization of time-lapse phenomena through numerical modelling. Geophysical Prospecting, 51(4).
   [Google Scholar]
3. Avdeev, D.B., A.V.Kuvshinov, O.V.Pankratov, G.A.Newman
   , High-performance three-dimensional electromagnetic modelling using modified Neumann series. Wide-band numerical solution and examples., J. Geomag. Geoelectr., 49, 1519–1539, 1997.
   [Google Scholar]
4. Fu, L.-Y.
   (2003). Numerical study of generalized Lippmann-Schwinger integral equation including surface topography. Geophysics, 68(2).
   [Google Scholar]
5. Jakobsen, M. and Ursin, B.
   (2015). Full waveform inversion in the frequency domain using direct iterative T-matrix methods. Journal of Geophysics and Engineering, 12(3), 400–418.
   [Google Scholar]
6. Malovichko, M., N.Khokhlov, N.Yavich, M.S.Zhdanov
   (2016), Quasi-analytical approximation for acoustic 3D full-waveform Inversion, Near Surface Geoscience 2016 - First Conference on Geophysics for Mineral Exploration and Mining.
   [Google Scholar]
7. Wu, R.-S. and Toksoz, M. N.
   (1987). Diffraction tomography and multisource holography applied to seismic imaging. Geophysics, 52(1).
   [Google Scholar]
8. Zhang, R. and Ulrych, T. J.
   (2000). Seismic forward modeling by integral equation and some practical considerations, chapter 593, pages 2329–2332, SEG Technical Program Expanded Abstracts.
   [Google Scholar]
9. Zhdanov, M. S.
   (2002). Geophysical Inverse Theory and Regularization Problems. Elsevier, San Diego, CA.
   [Google Scholar]