Estimating P- and S-wave inverse quality factors from observed seismic data using an attenuative elastic impedance

Author:

Chen Huaizhen1ORCID,Innanen Kristopher A.1ORCID,Chen Tiansheng2

Affiliation:

1. University of Calgary, Department of Geoscience, Calgary, Alberta, Canada..

2. SINOPEC Key Lab of Multi-Component Seismic Technology, Beijing, China..

Abstract

P- and S-wave inverse quality factors quantify seismic wave attenuation, which is related to several key reservoir parameters (porosity, saturation, and viscosity). Estimating the inverse quality factors from observed seismic data provides additional and useful information during gas-bearing reservoir prediction. First, we have developed an approximate reflection coefficient and attenuative elastic impedance (QEI) in terms of the inverse quality factors, and then we established an approach to estimate elastic properties (P- and S-wave impedances, and density) and attenuation (P- and S-wave inverse quality factors) from seismic data at different incidence angles and frequencies. The approach is implemented as a two-step inversion: a model-based and damped least-squares inversion for QEI, and a Bayesian Markov chain Monte Carlo inversion for the inverse quality factors. Synthetic data tests confirm that P- and S-wave impedances and inverse quality factors are reasonably estimated in the case of moderate data error or noise. Applying the established approach to a real data set is suggestive of the robustness of the approach, and furthermore that physically meaningful inverse quality factors can be estimated from seismic data acquired over a gas-bearing reservoir.

Publisher

Society of Exploration Geophysicists

Subject

Geochemistry and Petrology,Geophysics

Reference32 articles.

1. High-resolution three-term AVO inversion by means of a Trivariate Cauchy probability distribution

2. Generalized Theory of Acoustic Propagation in Porous Dissipative Media

3. Bird, C., 2012, Amplitude-variation-with frequency (AVF) analysis of seismic data over anelastic targets: Ph.D. thesis, University of Calgary.

4. Bayesian linearized AVO inversion

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