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Topographic Phase Shift with Applications to Migration and Multiple Prediction. Ruiqing He University of Utah Feb. 2005. Outline. Wavefield extrapolation. Topographic phase-shift method. Application to migration. Application to multiple prediction. Summary. Outline.
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Topographic Phase Shift with Applications to Migration and Multiple Prediction Ruiqing He University of Utah Feb. 2005
Outline Wavefield extrapolation. Topographic phase-shift method. Application to migration. Application to multiple prediction. Summary.
Outline Wavefield extrapolation. Topographic phase-shift method. Application to migration Application to multiple prediction. Summary.
Wavefield Extrapolation One-way wave-equation. - Phase-shift method (Gazdag, 1984). Iterative (depth-by-depth) implementation. Horizontal velocity variation: - PSPI, Split-step, Fourier-FD, etc. Irregular surfaces.
Reshef’s Approach for Topography Geophone line Datum lines
Issues with Reshef’s Approach Non-uniform geophone spacing problem
Outline Wavefield extrapolation. Topographic phase-shift method. Application to migration. Application to multiple prediction. Summary.
Topographic Phase-shift Method z = 0 z = Z(x)
Synthetic Test z = 0 z = Z(x)
Outline Wavefield extrapolation. Topographic phase-shift method. Application to migration. Application to multiple prediction. Summary.
Acquisition Geometry 20 m 78 m
Topographic Phase-shift Migration F2 F3 F4 F5 f6
Outline Wavefield extrapolation. Topographic phase-shift method. Application to migration. Application to multiple prediction. Summary.
Water-layer Multiple (WLM) Major free-surface multiples in marine data. Can be very precisely predicted. Very few acquisition requirements. (even in a single shot gather).
Finite-difference Experiments • Unpredictable WLM resemble their predictable counterparts. Only one type WLM can be predicted. • Improvement can be made by using the receiver-side ghost rather than the data in the prediction.
Waveform Comparison At a geophone above non-flat water bottom At a geophone above flat water bottom
Stack before Demultiple Time (S) Offset (m)
Stack after Demultiple Time (S) Offset (m)
3D Synthetic Experiment 128 11 dy= 50 m dx= 25 m Sea Floor Reflector
Outline Wavefield extrapolation. Topographic phase-shift method. Application to migration Application to multiple prediction. Summary.
Summary Topographic phase shift is efficient for wavefield extrapolation from irregular surfaces. It is useful for migration and multiple prediction, especially for large and 3D data sets.