Velocity analysis in the common scattering-angle/azimuth domain

1999 SEG Annual Meeting

Volumn , Issue , 1999, Pages

  Brandsberg Dahl, Sverre ^a   De Hoop, Maarten V ^a   Ursin, Bjørn ^b  

^a Department of Geology and Geological Engineering   (United States)

^b NORWEGIAN UNIVERSITY OF SCIENCE AND TECHNOLOGY   (Norway)

Author keywords

[No Author keywords available]

Indexed keywords

ANISOTROPIC MEDIA; GEOPHYSICAL PROSPECTING; MATHEMATICAL OPERATORS;

ANISOTROPIC ELASTIC MEDIUM; ASYMPTOTIC INVERSION; DIFFERENTIAL OPERATORS; INVERSE OPERATORS; KIRCHHOFF APPROXIMATIONS; SCATTERING ANGLES; SEISMIC DATAS; VELOCITY ANALYSIS;

SEISMOLOGY;

EID: 84955108617     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (8)

1. Araya, K., Kim, S., Nolan, J., & Symes, W. 1996. Velocity inversion and high frequency asymptotics. In: Mathematical Method in Geophysic alImaging. Society of Photo-optical Instrumentation Engineering.
2. Chauris, H., & Noble, M. 1998. Testing the behavior of Differential Semblance for velocity estimation. In: Expanded Abstracts. SEG.
3. De Hoop, M. V., & Bleistein, N. 1997. Generalized Radon transform inversion for reflectivity in anisotropic elastic media. Inverse Problems, 13, 669-690.
4. De Hoop, M. V., & Brandsberg-Dahl, S. 1999 (March). Maslov extension of generalizedR adon transform inversion in anisotr opic elastic me dia: A leastsquares appr oach CWP 279P.
5. Snieder, R, & Spencer, C. 1993. A unified approach to ray bending, ray perturbation and paraxial ray theories. Geophys. J. Int, 115, 456-470.
6. Stork, C, & Clayton, R. W. 1991. An implementation of tomographic velocity analysis. Geophysics 56(4), 483-495.
7. Symes, W. 1996. High Frequency Asymptotics and Velocity Estimation. Rice Inversion Project, Annual Report.
8. Symes, W. 1999. All stationary points of differ ential semblance are asymptotic global minimizers: layered acoustics. Presented at CWP seminar February 1999.