Airborne Gravity 2010 - Geoscience Australia
Airborne Gravity 2010 - Geoscience Australia
Airborne Gravity 2010 - Geoscience Australia
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<strong>Airborne</strong> <strong>Gravity</strong> <strong>2010</strong><br />
Integrated software processing and interpretation<br />
methods for airborne gravity<br />
Summary<br />
Desmond FitzGerald 1 and Rod Paterson 2<br />
1 Intrepid Geophysics (des@intrepid-geophysics.com)<br />
2 Intrepid Geophysics (rod@intrepid-geophysics.com)<br />
The increased usage of airborne gravity methods (incorporating both airborne gravity and airborne<br />
gravity gradiometer instruments in this context) over the last four to six years is pushing the evolution<br />
of downstream processing and modelling software.<br />
The approach to signal processing of airborne gravity data is expanding from scalar to full<br />
vector/tensor methods. <strong>Gravity</strong> data are being acquired largely for basin studies in all sorts of terrain<br />
including transition zones, over sand dunes and rugged volcanic country. Adaptive vector and tensor<br />
processing methods are being used to take advantage of the physics of the measurements rather than<br />
shoe-horning everything into a scalar world.<br />
Software tools have been developed to help assess the quality of airborne full tensor gravity gradient<br />
(FTG) signals in either line or grid format. Rotational noise is minimized by using a spherical linear<br />
interpolation (SLERP) gridding method followed by the application of a filtering method for minimizing<br />
tensor residual errors (MITRE). The new process has some similarities with the minimum curvature<br />
gridding method but is designed to check for the consistency of the tensor components. Fourier<br />
domain FTG methods that are optimized and purpose built for vector/tensor data are available and<br />
include low pass, band pass and integration functions. Particular attention has been paid to vector and<br />
tensor gradient terrain corrections for airborne gravity. It is critical to apply corrections for aircraft<br />
movements and terrain effects before attempting interpretation and integration with other data.<br />
GeoModeller has been used to harmonize all geoscientific data and thinking for projects. With well<br />
prepared gravity survey data at hand, a 3D geological model can be used to constrain inversion<br />
processing to provide insight into the sub-surface.<br />
Several case studies are presented, one from Libya and one from Papua New Guinea. They<br />
demonstrate how the new generation software tools help to achieve a consistent interpretation of<br />
geological strata and faults beyond drill holes and seismic lines. The ability to rapidly predict the<br />
gravitational response of a model and compare this response to the observed data, be that vector or<br />
tensor in nature, is a vital requirement for the uptake of this workflow element by users.<br />
Comprehensive and integrated software is required so that any measured component of gravity or its<br />
curvature gradients can be preserved and utilized during the processing and modelling stages, and<br />
thereby avoid the distortions and approximations of the past. Downstream users require 3D high<br />
definition geological models with quantified uncertainties as the deliverables so that they can<br />
subsequently target specific features for further testing, or perform simulation and resource<br />
optimization calculations.<br />
Introduction<br />
The currently available airborne gravity acquisition systems are proving cost effective and adequate<br />
for the task of delineating prospective sedimentary basins for oil and gas, uranium and iron ore<br />
exploration efforts. Future improvements will not only arise from hardware and acquisition system<br />
development, but through purpose built software to extract the maximum signal content. A key to this<br />
is honouring the vectorial nature of the gravity field, in particular the directly measured curvature<br />
gradients, using tensor components. <strong>Gravity</strong> processing is sometimes assumed to be easy, but for<br />
those that grapple with it day-to-day, the ability to be discerning down to better than 1 part in 10 9<br />
always causes issues. Adopting a formal vector/tensor representation for all data processing<br />
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