WHAT DO
YOU DO WHEN YOU HAVE A CORRELATION PROBLEM WITH YOUR
WELL LOGS OR SEISMIC HORIZONS? USE ΔD/D!
In the Spring 1993 issue of Subsurface News, we introduced the
high resolution δ interpretation technique to our
readers, mentioning that the technique could be used to
rapidly solve a variety of correlation and faulting problems
and rapidly identify problems that may go unrecognized
using standard interpretation techniques. The method was
then applied to locating a problem unconformity in a stratigraphic
section that was difficult to correlate. The method is
easy to apply; when your correlation tops are entered into
a spreadsheet, the technique requires little additional
effort.
In this issue
of Subsurface News, we briefly review the Δd/d technique
and then apply the technique to a difficult problem that we encountered
on the steeply dipping flanks of a salt dome. What do you do
when you can't correlate your well logs with certainly due to
the unit's rapid thinning onto the flanks of a salt dome; and,
you cannot follow 3 D seismic reflections onto the flanks of
the dome due to high bed dips that cause the reflections to become
incoherent? The δ technique may help you overcome these
problems.
METHOD
To demonstrate
how the method works, consider two (2) wells in a stable (pre
growth) tectonic environment (Fig, 1 A). If sedimentary sections
(parasequences or shale breaks) are correlated between these
two (2) vertical wells, then the vertical distance (Δd)
between these correlation points is small (Fig. 1 A). This change
in depth (4,d) is then plotted against its correlative subsea
depth, Δd,, which is the depth in the structurally higher
well (Fig. 1 A). In a stable tectonic environment, if two (2)
wells are situated on different structural levels (i.e. not on
strike), then the slope on the Δd versus d plot is small
or approximately flat.

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In an unstable or
growth tectonic environment (Fig. 1 B), the correlations are displaced
by a larger vertical distance (Δd). In the case of a growth environment,
the resulting Δd/d curve will have a higher or steeper slope
than the one for a stable environment. Typically, only two (2) dip
wells are required to establish this relationship. To employ the technique,
measure the vertical distance between relative correlation points and
generate the Δd/d plot.
Δd/d diagrams, which show changes
in the expansion rate, are very sensitive to changing structural and
sedimentary growth patterns. A discontinuity on a Δd/d curve
indicates missing sections due to a fault or an unconformity. An erratic
change in slope may indicate a miscorrelation. The slope of the curve
can be used to determine high and low growth intervals and when the
growth or deformation started and stopped.
We have found after
examining several thousands of these plots from different areas of
the world, that the slopes on the Δd/d graphs are nearly linear
or roughly monotonic. This is the result of uniform or nearly uniform
growth over long sections of sediment. This uniform growth simplifies
the interpretation of the plots.
E x a m p l e
Recently, we were working on a field study
of a salt dome field that had excellent 3 D seismic and well control
except along the flanks of the
salt dome. Wells drilled into salt on the flank of the dome encountered
thin sand intervals that were difficult to correlate to sand and shale
intervals in off structure wells. Complicating the problem was that the
seismic data lost coherency due to high bed dips near the face of the
salt. The 3 D geophysicist, assigned to the working group, was able to
tie the sand tops in the off structure wells to the coherent seismic
data. The coherent data were picked up to where the beds turned up near
the flank of the dome and the data became incoherent. The coherent portions
of the data were then tied to the wells on the flanks of the salt dome
by projecting the dip of the coherent data to the sand tops in these
wells that either penetrated salt or were on top of salt. A problem arose
late in the project when the 3 D geophysicist noticed that, after turning
on all of the horizons, that two (2) horizons crossed, which is impossible.
A number of questions
arise that are significant to cost effective petroleum exploration.
What do you do in a situation when you cannot correlate your well log
data with certainty and the seismic data are incoherent? Also, could
we have saved valuable time by modifying our methods? How do we resolve
our problems? Are the well logs miscorrelated or did we encounter an
unrecognized fault?
When confronted with
any problem that could involve miscorrelation, we suggest that all
wells be correlated to a type well that has the most complete stratigraphic
section. In this case, our type log is off structure Well No. 4 (Fig.
2).
In our problem example, Well No. 4 is correlated
to problem Well No. 1 and Wells No. 2 and 3 that were drilled from
the same platform as problem Well No. 1, The depths for the tops of
each sand are entered into a spreadsheet and Ad is calculated between
Wells No. 1, 2 and 3 versus Well No. 4, Δd values are plotted
on the y axis of a graph, and are plotted relative to the structurally
higher depths of the sands tops (Δd), which are plotted on the
x axis of the graph.
Figures 3, 4 and
5 are Δd/d plots for Wells No. 2 and 3 plotted against type Well
No. 4. Each point on Figures 3, 4, and 5 represent a sand top correlated
to type Well No. 4. Wells No. 2 and 3, which were drilled from the
same platform as Well No, 1, exhibit Δd/d plots that show gradually
increasing monotonic growth with increasing depth (Fig. 3 and 4).
Figure 5 suggests two (2) possible interpretations
that could solve our structural problem. The first interpretation is
that sand correlation top No, 20 is on an 800 ft normal fault that
cuts Well No. 1 below top No, 1 1. This interpretation is very unlikely
as this 800 ft fault is absent in Wells No. 2 and 3, which were drilled
from the same platform as Well No, 1. The second interpretation is
that sand correlation top No. 20, which is the last sand above the
salt, is not sand correlation top No. 20 but a higher sand in Well
No. 1, How much higher is this sand? The plot tells you this distance
is about 800 ft. higher than the No. 20 sand top should be in Well
No. 2.
The Δd/d technique
can help resolve seemingly intractable problems, and can save both
time and money. We recommend that Δd/d be applied early in a
project to check the correlations before mapping is initiated.
Richard E.
BiSchke, PhD
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