High frequency asymptotics, differential semblance, and velocity estimation

1998 SEG Annual Meeting

Volumn , Issue , 1998, Pages

  Symes, William W ^a  

^a RICE UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

VELOCITY;

HIGH-FREQUENCY ASYMPTOTICS; LAYERED MODEL; NUMERICAL EXPERIMENTATIONS; OBJECTIVE MEASURE; RMS VELOCITIES; VELOCITY ANALYSIS; VELOCITY ESTIMATION; VELOCITY INVERSION;

FREQUENCY ESTIMATION;

EID: 85088408008     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1190/1.1820229     Document Type: Conference Paper

References (13)

1. Chauris, H., Noble, M., and Podvin, P., 1998, Testing the behaviour of differential semblance for velocity optimization: 60th Conference EAGE.
2. Claerbout, J. F., 1992, Earth sounding analysis: Processing versus inversion: Blackwell Scientific Publications, Boston.
3. Clément, F., and Chavent, G., 1993, Waveform inversion through MBTT formulation in Kleinman, E., Angell, T., Colton, D., Santosa, F., and Stakgold, I., Eds., Mathematical and Numerical Aspects of Wave Propagation:: SIAM, 142-151.
4. Gockenbach, M. S., and Symes, W. W., 1996, The Hilbert Class Library: a library of abstract C++ classes for optimization and inversion: Fourth Object Oriented Numerics Conference: OON-SCI'96 Proceedings.
5. Gockenbach, M. S., and Symes, W. W., 1997, Duality for inverse problems in wave propagation in Biegler, L., Coleman, T., Santosa, F., and Conn, A., Eds., Large Scale Optimization:: Springer Verlag.
6. Gockenbach, M., Symes, W., and Tapia, R., 1995, The dual regularization approach to seismic velocity inversion: Inverse Problems, 11, no. 3, 501-531.
7. Keys, R. G., and Foster, D. J., 1998, Comparison of seismic inversion methods on a single real data set: Society of Exploration Geophysicists, Tulsa.
8. Kim, S., and Symes, W. W., 1996, Smooth detectors of linear phase: Inverse Problems (in press).
9. Scales, J., Smith, M., and Fischer, T., 1991, Global optimization methods for highly nonlinear inverse problems in Cohen, G., Halpern, L., and Joly, P., Eds., Mathematical and Numerical Aspects of Wave Propagation Phenomena:: SIAM, 434-444.
10. Sen, M., and Stoffa, P., 1991, Nonlinear one-dimensional seismic waveform inversion using simulated annealing: Geophysics, 56, 1624-1636.
11. Song, H., 1994, On a transmission inverse problem: Ph.D. thesis, Computational and Applied Mathematics Department, Rice University, Houston, Texas, U.S.A.
12. Symes, W. W., High frequency asymptotics and velocity estimation:, Technical report, The Rice Inversion Project (http://www.trip.caam.rice.edu),1997.
13. Toldi, J., 1985, Velocity analysis without picking: Proc. 55th Annual Meeting, SEG.