SEG Technical Program Expanded Abstracts 1994 1994
DOI: 10.1190/1.1932114
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A deterministic approach toward isostatic gravity residuals: A case study from South America

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Cited by 10 publications
(29 citation statements)
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“…The reference crustal thickness (i.e., crustal thickness at sea level) is taken as 35 km on the basis of information from refraction seismic investigations from the Brazilian Craton east of the Andes [Götze and Kirchner, 1997]. These values are similar to those used by other authors [Whitman, 1994;Chapin, 1996].…”
Section: Gravity Data Acquisition and Isostatic Residual Anomaly Procmentioning
confidence: 99%
“…The reference crustal thickness (i.e., crustal thickness at sea level) is taken as 35 km on the basis of information from refraction seismic investigations from the Brazilian Craton east of the Andes [Götze and Kirchner, 1997]. These values are similar to those used by other authors [Whitman, 1994;Chapin, 1996].…”
Section: Gravity Data Acquisition and Isostatic Residual Anomaly Procmentioning
confidence: 99%
“…Towards this points different methods have been developed by previous authors. Thorarinsson & Magnusson (1990) first and then Chapin (1996) introduced the interesting concept of scaling analysis to reduce the short-wavelength correlation between topography and Bouguer anomaly for a given data set. Their results seemed to be quite discordant concerning the optimization procedure, but we are going to show that probably they are more in agreement than they seem.…”
Section: E T E R M I N I N G T H E O P T I M a L B O U G U E R D E mentioning
confidence: 99%
“…When there is a large data set as in our case, self-affinity is more rapidly evaluated by the slope of the radial power spectrum by a double logarithmic scale. The work of Chapin (1996) was developed in this sense, by performing a simple Bouguer correction by the slab factor, neglecting terrain corrections, and then by analysing the fractal dimension given by the radial power spectrum in the Fourier domain. His optimization was based on minimization of the difference between a linear decay of the fractal dimension with density and the observed trend.…”
Section: The Scaling Approachmentioning
confidence: 99%
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“…It is interesting to note that at short wavelengths free‐air and Bouguer gravity follow the same scaling law, reflected in equal scaling exponents. The self‐similarity of the gravity field is probably due to a self‐similar density distribution in the crust Pilkington & Todoeschuck 1990; Maus & Dimri 1996) combined with self‐similar topographic anomalies (Chapin 1996). Above wavelengths of around 50 km the slope of the power spectrum decreases, indicating a reduced power for long‐wavelength gravity anomalies.…”
Section: Expected Power Spectrum Of the True Geoidmentioning
confidence: 99%