Analysis of the Rayleigh pulse

Author:

Hubral P.1,Tygel M.2

Affiliation:

1. Geophysikalisches Institut, Universitat Fridericiana Karlsruhe, Hertzstrasse 16, Bau 42, D-7500 Karlsruhe 21, West Germany

2. Geophysical Institute, Karlsruhe University; and Department of Applied Mathematics, IMECC/Unicamp, Campinas SP, BRAZIL

Abstract

Seismologists make frequent use of wavelets (also referred to as signals, signatures, or pulses), particularly in such fields as seismic filtering, wavelet processing, wave‐propagation modeling, and trace inversion. Whenever possible, the actual seismic wavelet of the real source should be considered (Hosken, 1988). However, frequently, particularly in wave‐propagation modeling, one must consider a synthetic source wavelet. This should, if possible, be given by a simple mathematical formula and possess an easy description for its most important spectral properties (e.g., amplitude and phase spectrum, main frequency, Hilbert transform, etc.). Moreover, the mathematical expression should be such that with a minimum number of parameters a large flexibility in the form of the wavelet can be obtained.

Publisher

Society of Exploration Geophysicists

Subject

Geochemistry and Petrology,Geophysics

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