Title :
Deconvolution of nonstationary seismic data using adaptive lattice filters
Author :
Mahalanabis, A.K. ; Prasad, Surendra ; Mohandas, K.P.
Author_Institution :
Lehigh University, Bethelem, PA
fDate :
6/1/1983 12:00:00 AM
Abstract :
This paper examines the results of the application of two lattice algorithm to the problem of adaptive deconvolution on non-stationary seismic data. A comparative study of the deconvolution performance of the recently proposed gradient lattice and least-squares lattice algorithms is made with the help of experiments on simulated and real seismic data. We show that the gradient lattice algorithm is computationally superior, but it suffers from a possible slow rate of convergence, while the least-squares lattice has better convergence properties and is more robust numerically. We also show that both algorithms can yield equally good deconvolution results with a moderate amount of computation. Finally we indicate that a modified deconvolved output, derived as a linear combination of the forward and backward residuals, improves the performance without involving any additional computational burden.
Keywords :
Adaptive filters; Computational modeling; Convergence of numerical methods; Deconvolution; Eigenvalues and eigenfunctions; Kalman filters; Lattices; Least squares approximation; Robustness; Signal processing algorithms;
Journal_Title :
Acoustics, Speech and Signal Processing, IEEE Transactions on
DOI :
10.1109/TASSP.1983.1164118