Nonhyperbolic Stretch-Free NMO in Anisotropic Media

References

1. Abedi, M. M., and Riahi, M. A.
   [2016] Nonhyperbolic stretch-free normal moveout correction. Geophysics, 81(6), U87–U95.
   [Google Scholar]
2. Abedi, M. M., and Torabi, S.
   [2015] Improving homomorphic wavelet estimation by compensating for residual NMO stretching on stack section. Applied Geophysics, 12(4), 598–604.
   [Google Scholar]
3. Alkhalifah, T.
   [1997] Velocity analysis using nonhyperbolic moveout in transversely isotropic media. Geophysics, 62, 1839–1854.
   [Google Scholar]
4. Alkhalifah, T. and TsvankinI.
   [1995] Velocity analysis for transversely isotropic media. Geophysics60, 1550–1566.
   [Google Scholar]
5. Blias, E.
   [2009] Long-offset NMO approximations for a layered VTI model. Model study. 79th Annual International Meeting, SEG, Expanded Abstracts, 3475–3479.
   [Google Scholar]
6. de Bazelaire, E.
   [1988] Normal moveout revisited: Inhomogeneous media and curved interfaces. Geophysics, 53(2), 143–157.
   [Google Scholar]
7. Castle, R. J.
   [1994] A theory of normal moveout. Geophysics, 59, 983–999.
   [Google Scholar]
8. Golikov, P. and Stovas, A.
   [2012] Accuracy comparison of nonhyperbolic moveout approximations for qP-waves in VTI media. Journal of Geophysics and Engineering, 9, 428–432.
   [Google Scholar]
9. Fomel, S.
   [2004] On anelliptic approximations for qP velocities in VTI media. Geophysical Prospecting, 52(3), 247–259.
   [Google Scholar]
10. Fomel, S. and Stovas, A.
    [2010] Generalized nonhyperbolic moveout approximation. Geophysics, 75(2), U9–U18.
    [Google Scholar]
11. Stovas, A., and Fomel, S.
    [2012] Shifted hyperbola moveout approximation revisited. Geophysical Prospecting, 60(3), 395–399.
    [Google Scholar]
12. Thomsen, L.
    [1986] Weak elastic anisotropy. Geophysics51(10), 1954–1966.
    [Google Scholar]
13. Tsvankin, I., and Thomsen, L.
    [1994] Nonhyperbolic reflection moveout in anisotropic media. Geophysics, 59, 1290–1304.
    [Google Scholar]