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Wiener spiking deconvolution and minimum-phase wavelets; a tutorial

Jim Leinbach
Wiener spiking deconvolution and minimum-phase wavelets; a tutorial
Leading Edge (Tulsa, OK) (March 1995) 14 (3): 189-192

Abstract

While working on the problem of enemy missile fire prediction at MIT during World War II, Norbert Wiener developed a statistical process which separated radar signals from noise. The process was originally known as smoothing or Wiener prediction filtering. The inverse process of unsmoothing, or prediction error filtering, was called decomposition and was later termed deconvolution. Today, prediction error filtering is the most commonly used technique for processing reflection seismic data. Prediction error filtering can be classified as either spiking or predictive deconvolution. This tutorial explains spiking deconvolution and elucidates how the abstract mathematics used to design spiking filters are actually easy to understand. First, the convolution model upon which deconvolution theory is based is briefly reviewed. This model breaks down the seismic trace into individual components. Spiking deconvolution makes assumptions concerning each of these components. It is clearly shown how the required assumptions are interwoven with the mathematical development of spiking filter design. Finally, a few examples illustrate the importance of minimum phase wavelets for acceptable filter performance.


ISSN: 1070-485X
EISSN: 1938-3789
Serial Title: Leading Edge (Tulsa, OK)
Serial Volume: 14
Serial Issue: 3
Title: Wiener spiking deconvolution and minimum-phase wavelets; a tutorial
Author(s): Leinbach, Jim
Pages: 189-192
Published: 199503
Text Language: English
Publisher: Society of Exploration Geophysicists, Tulsa, OK, United States
Accession Number: 1996-045497
Categories: Applied geophysicsEconomic geology, geology of energy sources
Document Type: Serial
Bibliographic Level: Analytic
Illustration Description: illus.
Country of Publication: United States
Secondary Affiliation: GeoRef, Copyright 2017, American Geosciences Institute. Reference includes data supplied by Society of Exploration Geophysicists, Tulsa, OK, United States
Update Code: 199616

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