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Wave Motion | 1988

Reconstruction of blocky impedence profiles from normal-incidence reflection seismograms which are band-limited and miscalibrated

Fadil Santosa; William W. Symes

Abstract We study the inverse problem of determining the impedance of a one-dimensional medium from reflection data which are band-limited and uncalibrated. The problem arises in seismic exploration data processing. We give a brief review of the subject and explain why there is a need to model the data more realistically. We show that if we are given, in addition to the reflection data, some a priori information about the impedance, we can in principle determine the desired unknown. The method incorporates the a priori information about the impedence profile inan optimization problem involving L 1 - and L 2 -norms. From the character of the optima of the minimization, we are able to assess the possibility of absolute calibration of the data, and of estimating the absolute impedance of the medium. Our findings are illustrated with numerous simulations.


Archive | 1983

INVERSION OF IMPEDANCE PROFILE FROM BAND-LIMITED DATA.

Fadil Santosa; William W. Symes


Archive | 1989

3. The SH-Wave Inverse Problem

Fadil Santosa; William W. Symes; Raymon L. Brown


Archive | 1989

10. Numerical Experiments

Fadil Santosa; William W. Symes; Raymon L. Brown


Archive | 1989

7. Perturbations about a Rapidly Changing Reference Velocity

Fadil Santosa; William W. Symes; Raymon L. Brown


Archive | 1989

2. The Model

Fadil Santosa; William W. Symes; Raymon L. Brown


Archive | 1989

9. Computing the Least-Squares Solution

Fadil Santosa; William W. Symes; Raymon L. Brown


Archive | 1989

5. Generalities on Nonlinear Least-Squares Problems

Fadil Santosa; William W. Symes; Raymon L. Brown


Archive | 1989

4. The Output Least-Squares Principle

Fadil Santosa; William W. Symes; Raymon L. Brown


Archive | 1989

8. Implications for the Solution of the Least-Squares Inverse Problem

Fadil Santosa; William W. Symes; Raymon L. Brown

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