Frequency and spatial sampling strategies for crosshole seismic waveform spectral inversion experiments

Geophysics

Volumn 74, Issue 6, 2009, Pages

  Maurer, Hansruedi ^a   Greenhalgh, Stewart ^a   Latzel, Sabine ^a  

^a Institute of Geophysics   (Sweden)

Author keywords

[No Author keywords available]

Indexed keywords

ACOUSTICS; BOREHOLES; EIGENVALUES AND EIGENFUNCTIONS; GEOPHYSICAL PROSPECTING; GLOBAL OPTIMIZATION; SEISMIC RESPONSE; SEISMIC WAVES; SOURCE SEPARATION; WAVEFORM ANALYSIS;

AMOUNT OF INFORMATION; DATA REPRESENTATIONS; EIGENVALUE ANALYSIS; IMAGING CAPABILITIES; INFORMATION CONTENTS; ITERATIVE INVERSION; REALISTIC CONDITIONS; TOMOGRAPHIC INVERSION;

FREQUENCY DOMAIN ANALYSIS;

CROSSHOLE SEISMIC METHOD; DATA INVERSION; DATA SET; EIGENVALUE; SEISMIC DATA; SEISMIC SOURCE; SEISMIC SURVEY; SEISMIC TOMOGRAPHY; SPECTRAL ANALYSIS; WAVEFORM ANALYSIS;

EID: 84861197514     PISSN: 00168033     EISSN: None     Source Type: Journal    
DOI: 10.1190/1.3157252     Document Type: Article

References (31)

1. Bleibinhaus, F. Hole, J.A. Ryberg, T. Fuis, G.S., 2007, Structure of the Californian coast ranges and San Andreas Fault at SAFOD from seismic waveform inversion and reflection imaging: Journal of Geophysical Research, 112, no. B6, B06315.jgr, JGREA2, 0148-0227, 10.1029/2006JB004611
2. Bracewell, R.N., 1984, The fast Hartley transform: Proceedings of the IEEE, 72, 1010-1018.iee, IEEPAD, 0018-9219, 10.1109/PROC.1984.12968
3. Brenders, A.J. Pratt, R.G., 2007, Efficient waveform tomography for lithospheric imaging: Implications for realistic, two-dimensional acquisition geometries and low-frequency data: Geophysical Journal International, 168, 152-170.gji, GJINEA, 0956-540X, 10.1111/j.1365-246X.2006.03096.x
4. Curtis, A., 1999, Optimal experiment design: Cross-borehole tomographic examples: Geophysical Journal International, 136, 637-650.gji, GJINEA, 0956-540X, 10.1046/j.1365-246x.1999.00749.x
5. Curtis, A. Snieder, R., 1997, Reconditioning inverse problems using the genetic algorithm and revised parameterization: Geophysics, 62, 1524-1532.gpy, GPYSA7, 0016-8033, 10.1190/1.1444255
6. Goff, J.A. Jordan, T., 1988, Stochastic modeling of seafloor morphology: Inversion of sea beam data for second-order statistics: Journal of Geophysical Research, 93, 13589-13608.jgr, JGREA2, 0148-0227
7. Greenhalgh, S.A. Zhou, B., 2004, Surface seismic imaging by multi-frequency amplitude inversion: Exploration Geophysics, 34, 217-224.5ht, EXGEEF, 0812-3985, 10.1071/EG03217
8. Heikkola, E. Rossi, T. Toivanen, J., 2003, Fast direct solution of the Helmholtz equation with a perfectly matched layer or an absorbing boundary condition: International Journal of Numerical Methodology Engineering, 57, 2007-2025.ijv, IJNMBH, 0029-5981, 10.1002/nme.752
9. Lehmann, B., 2007, Seismic traveltime tomography for engineering and exploration applications: EAGE Publications.
10. Maurer, H.R. Boerner, D.E., 1998a, Optimized and robust experimental design: Geophysical Journal International, 132, 458-468.gji, GJINEA, 0956-540X, 10.1046/j.1365-246x.1998.00459.x
11. 1998b, Optimized design of geophysical experiments: The Leading Edge, 17, 1119-1125.lee, LEEDFF, 1070-485X, 10.1190/1.1438103
12. Maurer, H.R. Boerner, D.E. Curtis, A., 2000, Design strategies for electromagnetic geophysical surveys: Inverse Problems, 16, no. 5, 1-21.inp, INPEEY, 0266-5611, 10.1088/0266-5611/16/5/302
13. Maurer, H.R. Holliger, K. Boerner, D.E., 1998, Stochastic regularization: Smoothing or similarity?: Geophysical Research Letters, 25, no. 15, 2889-2892.gpr, GPRLAJ, 0094-8276, 10.1029/98GL02183
14. Menke, W., 1989, Geophysical data analysis: Discrete inverse theory: Academic Press Inc.
15. Mora, P., 1987, Nonlinear two-dimensional elastic inversion of multi-offset seismic data: Geophysics, 52, 1211-1228.gpy, GPYSA7, 0016-8033, 10.1190/1.1442384
16. Plessix, R.E., 2008, Introduction: Towards a full waveform inversion: Geophysical Prospecting, 56, no. 6, 761-763.8uc, GPPRAR, 0016-8025, 10.1111/j.1365-2478.2008.00736.x
17. Plessix, R.E. Mulder, W.A., 2008, Exploring some issues in acoustic full waveform inversion: Geophysical Prospecting, 56, no. 6, 827-841.8uc, GPPRAR, 0016-8025, 10.1111/j.1365-2478.2008.00708.x
18. Pratt, R.G., 1999, Seismic waveform inversion in the frequency domain: Part 1 - Theory, and verification in a physical scale model: Geophysics, 64, 888-901.gpy, GPYSA7, 0016-8033, 10.1190/1.1444597
19. Pratt, R.G. Shin, C. Hicks, G.J., 1998, Gauss-Newton and full Newton methods in frequency-space seismic waveform inversion: Geophysical Journal International, 133, 341-362.gji, GJINEA, 0956-540X, 10.1046/j.1365-246X.1998.00498.x
20. Schenk, O. Roμllin, S. Hagemann, M., 2002, Recent advances in sparse linear solver technology for semiconductor device simulation matrices: Proceedings of the 2003 International Conference on Simulation of Semiconductor Processes and Devices, IEEE, 103-108.
21. Sheen, D.H. Tuncay, K. Baag, C.E. Ortoleva, P.J., 2006, Time domain Gauss-Newton seismic waveform inversion in elastic media: Geophysical Journal International, 167, 1373-1384.gji, GJINEA, 0956-540X, 10.1111/j.1365-246X.2006.03162.x
22. Sirgue, L. Pratt, R.G., 2004, Efficient waveform inversion and imaging: A strategy for selecting temporal frequencies: Geophysics, 69, 231-248.gpy, GPYSA7, 0016-8033, 10.1190/1.1649391
23. Stummer, P. Maurer, H.R. Green, A.G., 2004, Experimental design: Electrical resistivity data sets that provide optimum subsurface information: Geophysics, 69, 120-139.gpy, GPYSA7, 0016-8033, 10.1190/1.1649381
24. Tarantola, A., 1984, The seismic reflection inverse problem, , in F. Santosa, Y. H. Pao, W. Symes, and C. Holland, eds., Inverse problems of acoustic and elastic waves: Society of Industrial and Applied Mathematics, 104-181.
25. 2005, Inverse problem theory and methods for model parameter estimation: Society of Industrial and Applied Mathematics.
26. Xu, K. Greenhalgh, S.A. Wang, M.Y., 2006, Comparison of source-independent methods of elastic waveform inversion: Geophysics, 71, no. 6, R91-R100.gpy, GPYSA7, 0016-8033, 10.1190/1.2356256
27. Yokota, T. Matsushima, J., 2003, Seismic waveform inversion in frequency-space domain: Strategy for the optimal inversion step selection, , in T. Saito, and S. Murata, eds., Environmental Rock Engineering: Swets and Zeitlinger, 299-304.
28. Zhou, B. Greenhalgh, S.A., 1998a, Composite boundary value solution of the 2.5D Green's function for arbitrary acoustic media: Geophysics, 63, 1-11.gpy, GPYSA7, 0016-8033
29. 1998b, Crosswell acoustic velocity imaging with full waveform spectral data: 2.5D numerical simulations: Exploration Geophysics, 29, 680- 684.gpy, GPYSA7, 0016-8033
30. 1999, Explicit expressions and numerical computation of the Fréchet and second derivatives in 2.5D Helmholtz equation inversion: Geophysical Prospecting, 47, 443-468.8uc, GPPRAR, 0016-8025, 10.1046/j.1365-2478.1999.00139.x
31. 2003, Crosshole seismic inversion with normalized full waveform amplitude data: Geophysics, 68, 1320-1330.gpy, GPYSA7, 0016-8033, 10.1190/1.1598125