structural geology, propagation mechanics and - Stanford School of ...
structural geology, propagation mechanics and - Stanford School of ...
structural geology, propagation mechanics and - Stanford School of ...
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1. Abstract<br />
Chapter 5<br />
Computational estimation <strong>of</strong> compaction b<strong>and</strong> permeability:<br />
From thin-section estimations to reservoir implications<br />
Permeability measurements can be difficult to obtain when sample availability is<br />
restricted, dimensions are limited, or materials poorly consolidated. With subsurface<br />
cores <strong>of</strong> s<strong>and</strong>stone containing thin, tabular compaction b<strong>and</strong>s, all three challenges could<br />
arise. Methods for estimating permeability from thin-section provide an alternative. We<br />
evaluate a new physics-based computational technique, in which Lattice-Boltzmann flow<br />
simulations are conducted on stochastic realizations <strong>of</strong> 3-D pore structure generated from<br />
digital thin-section images. Applied to a representative thin section from the Aztec<br />
s<strong>and</strong>stone <strong>of</strong> southeastern Nevada, an exhumed analog for b<strong>and</strong>-rich s<strong>and</strong>stone aquifers<br />
<strong>and</strong> reservoirs, the method yields estimates that agree well with available data—a few<br />
millidarcys (b<strong>and</strong>) to a few Darcys (s<strong>and</strong>stone)—capturing the range <strong>of</strong> both matrix <strong>and</strong><br />
compaction-b<strong>and</strong> permeability from a single thin section. Extracted from a subsurface<br />
equivalent <strong>of</strong> the Aztec, such data could prove invaluable, as pervasive arrays <strong>of</strong><br />
compaction b<strong>and</strong>s in s<strong>and</strong>stone have been shown capable <strong>of</strong> exerting substantial fluid-<br />
flow effects at scales relevant to aquifer <strong>and</strong> reservoir management.<br />
2. Introduction<br />
In porous, granular rocks such as the Aztec s<strong>and</strong>stone in the Valley <strong>of</strong> Fire State Park<br />
<strong>of</strong> southeastern Nevada (Figure 5.1), compaction b<strong>and</strong>s (CBs) crop out as thin, tabular<br />
features <strong>of</strong> porosity-loss compaction accommodated by grain damage, rearrangement <strong>and</strong><br />
preferential clay accumulation (Sternl<strong>of</strong> et al. 2005). Generally up to a few centimeters in<br />
thickness <strong>and</strong> tens <strong>of</strong> meters in planar extent, they represent the kinematic subset <strong>of</strong><br />
deformation b<strong>and</strong>s dominated by closing-mode displacement <strong>and</strong> oriented perpendicular<br />
to the local direction <strong>of</strong> maximum compression (Mollema <strong>and</strong> Antonellini 1996; Du<br />
Bernard et al. 2002; Borja <strong>and</strong> Aydin 2004; Sternl<strong>of</strong> et al. 2005). Reduced porosity, pore<br />
connectivity <strong>and</strong> average pore-throat diameter conspire to decrease deformation-b<strong>and</strong><br />
permeability by one to four orders <strong>of</strong> magnitude relative to the host rock matrix (Pittman<br />
1981; Freeman 1990; Antonellini <strong>and</strong> Aydin 1994; Crawford 1998; Gibson 1998; Taylor<br />
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