
Transformation and Interpretation of Seismic
Data in the Wheeler Domain:
Principles and Case Study Examples*
By
Friso Brouwer1, David Connolly1, Gert de Bruin1, and Paul de Groot1
Search and Discovery Article #40314 (2008)
Posted
*Adapted from oral presentation at AAPG Annual Convention,
1dGB-USA,
Seismic
data is one of the important sources of sequence
stratigraphic
information. Despite (or due to) the richness of sequence
stratigraphic
information in
seismic
data, it is difficult to isolate, map, and interpret
system tracts in 3D
seismic
data. However, once mapped in a Wheeler diagram,
interpretation of system tracts, sea-level change, and shoreline shifts becomes
much easier, ultimately facilitating the identification of source rock,
reservoir-seal-couplets, and
stratigraphic
traps.
We will present a workflow illustrated with case study examples in which we
semi-automatic construct a Wheeler-type diagram from seismic
data and use a dual
seismic
/Wheeler display for system tract interpretation. Finally, we show how
detailed
stratigraphic
features, such as channels and fans, can be mapped with
ease in 3D Wheeler space.
The procedure depends on the accurate determination of the dip of seismic
events, using a method called dip-steering. Subsequent step is the automated
data driven tracking of chrono-
stratigraphic
horizons using the calculated dips
from the previous step. The tracking is designed to honor horizon truncations at
unconformable boundaries. Using the chrono-stratigraphy, we transform the data
from the
seismic
domain to the Wheeler domain, including creation of hiatuses in
areas of non-deposition and erosion. A simultaneous display of amplitude data
(
seismic
character) and chrono-stratigraphy in the
seismic
domain and
depositional trends in the Wheeler domain allows an easy and accurate
interpretation of the system tracts and depositional style.
Using the information obtained in the previous step we build a 3D
model
-driven chrono-stratigraphy, again honoring unconformities. We use this to
create a 3D Wheeler space, in which time slices are equivalent to horizons
slices in the
seismic
domain.
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