next up previous print clean
Next: About this document ... Up: Curry: Midpoint-offset vs. source-receiver Previous: Acknowledgments

REFERENCES

Biondi, B., and Vlad, I., 2001, Amplitude preserving prestack imaging of irregularly sampled 3-D data: SEP-110, 1-18.

Chemingui, N., 1999, Imaging irregularly sampled 3D prestacked data: Ph.D. thesis, Stanford University.

Claerbout, J., 1999, Geophysical estimation by example: Environmental soundings image enhancement: Stanford Exploration Project, http://sepwww.stanford.edu/sep/prof/.

Crawley, S., 2000, Seismic trace interpolation with nonstationary prediction-error filters: Ph.D. thesis, Stanford University.

Curry, W., and Brown, M., 2001, A new multiscale prediction-error filter for sparse data interpolation: SEP-110, 113-122.

Curry, W., 2002, Non-stationary, multi-scale prediction-error filters and irregularly sampled data: SEP-111, 327-337.

Curry, W., 2003, More fitting equations for PEF estimation on sparse data: SEP-114, 171-176.

Curry, W., 2004, Regularizing madagascar: Pefs from the data space?: SEP-115, 347-356.

Ecker, C., and Berlioux, A., 1995, Flying over the ocean southeast of Madagascar: SEP-84, 295-306.

Fomel, S., 2001, Three-dimensional seismic data regularization: Ph.D. thesis, Stanford University.

Guitton, A., 2003, Multiple attenuation with multidimensional prediction-error filters: SEP-113, 57-74.

Liu, B., 2004, Multi-dimensional reconstruction of seismic data: Ph.D. thesis, University of Alberta.

Lomask, J., 1998, Madagascar revisited: A missing data problem: SEP-97, 207-216.

Lomask, J., 2002, Madagascar satellite data: An inversion test case: SEP-111, 337-349.

Lomask, J., 2004, Estimating a 2D stationary PEF on sparse data: SEP-117.

Sacchi, M. D., and Ulrych, T. J., 1995, High-resolution velocity gathers and offset space reconstruction: Geophysics, 60, no. 04, 1169-1177.

Schonewille, M., 2000, Fourier reconstruction of irregularly sampled seismic data: Ph.d. thesis: Delft University of Technology.

Spitz, S., 1991, Seismic trace interpolation in the F-X domain: Geophysics, 56, no. 06, 785-794.

Trad, D., Ulrych, T. J., and Sacchi, M. D., 2002, Accurate interpolation with high-resolution time-variant Radon transforms: Geophysics, 67, no. 2, 644-656.

Trad, D. O., 2003, Interpolation and multiple attenuation with migration operators: Geophysics, 68, no. 6, 2043-2054.

Zwartjes, P., and Hindriks, C., 2001, Regularising 3-D data using Fourier reconstruction and sparse inversion: Soc. of Expl. Geophys., 71st Ann. Internat. Mtg, 1906-1909.

 



Stanford Exploration Project
10/23/2004