Geoscience Reference
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6000
5000
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2000
Range - 32 pixels
1000
0
0
10
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30
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60
lag (pixels)
Fig. 2.31 Semivariogram based on all N-S transects
4. Estimate appropriate variogram ranges for
individual elements (with different variogram
ranges
￿ Shoreface systems generally have long
ranges, at least for their reservoir properties,
and the maximum ranges will tend to be along
the strike of the system;
￿ In braided fluvial systems, local coarse-
grained components (if justifiably extracted
as model elements) may have very short
ranges, often only a nugget effect;
￿ In carbonate systems, it needs to be clear
whether the heterogeneity is driven by diage-
netic or depositional elements, or a blend of
both; single-step variography described above
may not be sufficient to capture this.
Often these generalities may not be apparent
from a statistical analysis of the well data, but
they make intuitive sense. The outcome of an
'intuitive' variogram model should of course be
sense-checked for consistency against the well
data - any significant discrepancy should prompt
a re-evaluation of either the concept or the
approach to handling of the data (e.g. choice of
rock elements). However, this intuitive approach
to geostatistical reservoir modelling is recom-
mended in preference to simple conditioning of
the variogram model to the well data - which is
nearly always statistically unrepresentative.
for
the
horizontal
and
vertical
directions);
5. Estimate the anisotropy in the horizontal
plane;
6. Input these estimates directly to a variogram-
based algorithm if pixel-based techniques are
selected (see next section);
7. Carry through the same logic for modelling
reservoir
properties,
if
variogram-based
algorithms are chosen.
The approach above offers an intuitive route
to the selection of the key input parameters for a
geostatistical rock model. The approach is
concept-based and deterministically steers the
probabilistic algorithm which will populate the
3D grid.
There are some generalities to bear in mind:
￿ There should be greater variance across the
grain of a sedimentary system (represented
by the shorter EW range for the example
above);
￿ Highly heterogeneous systems, e.g. glacial
sands, should have short ranges and are rela-
tively isotropic in (x, y);
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