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Marine gravity anomaly from Geosat and ERS 1 satellite altimetry

Journal of Geophysical Research Atmospheres · 1997 · Vol. 102(B5) · pp. 10039–10054
David T. SandwellWalter H. F. Smith

Abstract

Closely spaced satellite altimeter profiles collected during the Geosat Geodetic Mission (∼6 km) and the ERS 1 Geodetic Phase (8 km) are easily converted to grids of vertical gravity gradient and gravity anomaly. The long‐wavelength radial orbit error is suppressed below the noise level of the altimeter by taking the along‐track derivative of each profile. Ascending and descending slope profiles are then interpolated onto separate uniform grids. These four grids are combined to form comparable grids of east and north vertical deflection using an iteration scheme that interpolates data gaps with minimum curvature. The vertical gravity gradient is calculated directly from the derivatives of the vertical deflection grids, while Fourier analysis is required to construct gravity anomalies from the two vertical deflection grids. These techniques are applied to a combination of high‐density data from the dense mapping phases of Geosat and ERS 1 along with lower‐density but higher‐accuracy profiles from their repeat orbit phases. A comparison with shipboard gravity data shows the accuracy of the satellite‐derived gravity anomaly is about 4–7 mGal for random ship tracks. The accuracy improves to 3 mGal when the ship track follows a Geosat Exact Repeat Mission track line. These data provide the first view of the ocean floor structures in many remote areas of the Earth. Some applications include inertial navigation, prediction of seafloor depth, planning shipboard surveys, plate tectonics, isostasy of volcanoes and spreading ridges, and petroleum exploration.

Geophysics and Gravity MeasurementsGNSS positioning and interferenceGeomagnetism and Paleomagnetism StudiesGeologyGeodesyVertical deflectionGravity anomalyAltimeterGeodetic datumFree-air gravity anomalyGeophysicsRemote sensingBouguer anomaly

Funding

  • National Aeronautics and Space Administration
  • Yale University
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References
Gridding with continuous curvature splines in tension
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Machine contouring using minimum curvature
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