Combined satellite altimetry and shipborne gravimetry data processing

• Published in: Marine geodesy 1998-01, Vol.21 (4), p.299-317
• Main Authors: Tziavos, I. N., Sideris, M. G., Forsberg, R.
• Format: Article
• Language: English
• Subjects: gravity field; input-output system theory; least-squares adjustment in the frequency domain; least-squares collocation; Marine; power spectral density functions; satellite altimetry
• ISSN: 0149-0419; 1521-060X
• DOI: 10.1080/01490419809388144

The recovery of quantities related to the gravity field (i.e., geoid heights and gravity anomalies) is carried out in a test area of the central Mediterranean Sea using 5' × 5' marine gravity data and satellite altimeter data from the Geodetic Mission (GM) of ERS-J. The optimal combination of the two heterogeneous data sources is performed using (1) the space-domain least-squares collocation (LSC) method, and (2) the frequency-domain input-output system theory (IOST). The results derived by these methods agree at the level of 2 cm in terms of standard deviation in the case of the geoid height prediction. The gravity anomaly prediction results by the same methods vary between 2.18 and 2.54 mGal in terms of standard deviation. In all cases, the spectral techniques have a much higher computational efficiency than the collocation procedure. In order to investigate the importance of satellite altimetry for gravity field modeling, a pure gravimetric geoid solution, carried out in a previous study for our lest area by the fast collocation approach (FCOL), is used in comparison with the combined geoid models. The combined solutions give more accurate results, at the level of about 15 cm in terms of standard deviation, than the gravimetric geoid solution, when the geoid heights derived by each method are compared with TOPEX altimeter sea surface heights (SSHs). Moreover, nonisotropic power spectral density functions (PSDs) can be easily used by IOST, while LSC requires isotropic covariance functions. The results show that higher prediction accuracies are always obtained when using a priori nonisotropic information instead of isotropic information.