1998
DOI: 10.1190/1.1444456
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Weighted Euler deconvolution of gravity data

Abstract: Euler deconvolution is used for rapid interpretation of magnetic and gravity data. It is particularly good at delineating contacts and rapid depth estimation. The quality of the depth estimation depends mostly on the choice of the proper structural index and adequate sampling of the data. The structural index is a function of the geometry of the causative bodies. For gravity surveys, station distribution is in general irregular, and the gravity field is aliased. This results in erroneous depth estimates. By we… Show more

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Cited by 84 publications
(38 citation statements)
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“…Euler deconvolution is used for rapid interpretation of gravity data. It is particularly good at delineating contacts and rapid depth estimation (Keating 1998;Roy et al 2000). Before apply Euler deconvolution to the gravity data, a 500-m upward continuation is applied to the Bouguer gravity grid (Fig.…”
Section: Gravity Survey In Chingshui Areamentioning
confidence: 99%
“…Euler deconvolution is used for rapid interpretation of gravity data. It is particularly good at delineating contacts and rapid depth estimation (Keating 1998;Roy et al 2000). Before apply Euler deconvolution to the gravity data, a 500-m upward continuation is applied to the Bouguer gravity grid (Fig.…”
Section: Gravity Survey In Chingshui Areamentioning
confidence: 99%
“…In August 1994, the coverage was completed using a LaCoste and Romberg dynamic gravimeter installed on a small boat. Offshore, the Bouguer anomaly is now better resolved than that on land [Keating, 1998;Figure 3].…”
Section: Geophysical Data Setsmentioning
confidence: 99%
“…Reid et al (1990) extends the method to three dimensions and discusses its applicability to gravity anomalies of finite steps and magnetic anoma- lies of thin dikes and sloping contacts. Keating (1998) applies the Euler approach to irregular 3D grids, using weights proportional to station accuracy and interstation distance. Zhang et al (2000) use the method to interpret gravity gradient tensor measurements.…”
Section: Introductionmentioning
confidence: 99%