From the Hagedoorn imaging technique to Kirchhoff migration and inversion

References

1. BeylkinG.1985. Imaging of discontinuities in the inverse scattering problem by the inversion of a causal Radon transform. Journal of Mathematical Physics26, 99–108.
   [Google Scholar]
2. BleisteinN.1987a. On the imaging of reflectors in the earth. Geophysics52, 931–942.
   [Google Scholar]
3. BleisteinN.1987b. Kirchhoff inversion for reflector imaging and soundspeed and density variations. In: Proceedings of the First Joint EAEG/SEG Workshop on Deconvolution and Inversion . Rome, Italy, 1986. Blackwell Scientific Publications, Oxford.
4. BleisteinN.1999. Hagedoorn told us how to do Kirchhoff migration and inversion. The Leading Edge18, 918–927.
   [Google Scholar]
5. BleisteinN., CohenJ.K., StockwellJ.W., Jr.2001. Mathematics of Multidimensional Seismic Imaging, Migration and Inversion . Springer‐Verlag, Inc.
6. BleisteinN. & JaramilloH.2000. A platform for data mapping in scalar models of data acquisition. Geophysical Prospecting48, 135–161.DOI: 10.1046/j.1365-2478.2000.00178.x
   [Google Scholar]
7. ČervenýV.2001. Seismic Ray Theory . Cambridge University Press, Cambridge.
8. DellingerJ.A., GrayS.H., MurphyG.E., EtgenJ.T.2000. Efficient 2.5D true‐amplitude migration. Geophysics65, 943–950.
   [Google Scholar]
9. DochertyP.1991. A brief comparison of some Kirchhoff integral formulas for migration and inversion. Geophysics56, 1164–1169.
   [Google Scholar]
10. DochertyP., ArtleyC., PlumleeM., SullivanM., WindelsR.2000. Tomographic migration and velocity analysis in 3D. 70th SEG meeting, Calgary, Canada, Expanded Abstracts, 938–941.
11. GrayS.H.1992. Frequency‐selective design of the Kirchhoff migration operator. Geophysical Prospecting40, 565–572.
    [Google Scholar]
12. GrayS.H.1997. True‐amplitude seismic migration: a comparison of three approaches. Geophysics62, 929–936.
    [Google Scholar]
13. HagedoornJ.G.1954. A process of seismic reflection interpretation. Geophysical Prospecting2, 85–127.
    [Google Scholar]
14. HanitzschC.1995. Amplitude preserving prestack Kirchhoff depth migration/inversion in laterally inhomogeneous media . PhD dissertation, University of Karlsruhe.
15. HanitzschC.1997. Comparison of weights in prestack amplitude‐preserving Kirchhoff depth migration. Geophysics62, 1812–1816.
    [Google Scholar]
16. De HoopM.V.1998. Asymptotic inversion: multipathing and caustics. 68th SEG meeting, New Orleans, USA, Expanded Abstracts, 1534–1537.
17. JakubowiczH. & LevinS.1983. A simple exact method of three‐dimensional migration – theory. Geophysical Prospecting31, 34–56.
    [Google Scholar]
18. JaramilloH. & BleisteinN.1999. The link of Kirchhoff migration and demigration to Kirchhoff and Born modeling. Geophysics64, 1793–1805.
    [Google Scholar]
19. LumleyD.E., ClaerboutJ.F., BevcD.1994. Anti‐aliased Kirchhoff 3D migration. 64th SEG meeting, Los Angeles, USA, Expanded Abstracts, 1282–1285.
20. MillerN., OristaglioM., BeylkinG.1987. A new slant on the seismic imaging: migration and integral geometry. Geophysics52, 943–964.
    [Google Scholar]
21. SchneiderW.A.1978. Integral formulation for migration in two and three dimensions. Geophysics43, 49–76.
    [Google Scholar]
22. SheafferS.1999. 2.5D downward continuation of the seismic wavefield using Kirchhoff data mapping. MSc thesis, Colorado School of Mines, Center for Wave Phenomena Research Report number CWP‐326.
23. ThierryP., LambaréG., XuS.1999. 3D common diffracting angle migration/inversion for AVA analysis. 69th SEG meeting, Houston, USA, Expanded Abstracts, 844–847.
24. ZhangY., GrayS.H., YoungJ.2001. True‐amplitude common‐offset, common‐azimuth v(z) migration. 63rd EAGE conference, Amsterdam, The Netherlands, Expanded Abstracts, P066.