ON A strategy for the use of GOCE gradiometer data for the development of a geopotential model by LSC

European Space Agency, (Special Publication) ESA SP

Volumn , Issue SP-627, 2007, Pages 69-75

  Arabelos, D N ^a   Tscherning, C C ^b  

^a ARISTOTLE UNIVERSITY OF THESSALONIKI   (Greece)

^b UNIVERSITY OF COPENHAGEN   (Denmark)

Author keywords

Correlated noise; Equal area blocks; Least squares collocation; Spherical harmonic coefficients

Indexed keywords

COMPUTER SIMULATION; GRAVITATION; HARMONIC ANALYSIS; LEAST SQUARES APPROXIMATIONS; LINEAR EQUATIONS; MAGNETOMETERS; ORBITS;

CORRELATED NOISE; EQUAL-AREA BLOCKS; LEAST SQUARES COLLOCATION; SPHERICAL HARMONIC COEFFICIENTS;

EARTH (PLANET);

EID: 34249680720     PISSN: 03796566     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (8)

1. Arabelos, D. and I.N. Tziavos, 1992. Gravity field approximation using airborne gravity gradiometer data. JGR, 97, B5, 7097-7108.
2. Arabelos, D. and C.C. Tscherning, 1995. Regional recovery of the gravity field from SGG and gravity vector data using collocation. JGR, 100, B11, 22,009-22,015.
3. Lemoine, F.G., S.C. Kenyon, J.K. Factor, R.G. Trimmer, N.K. Pavlis, D.S. Chinn, CM. Cox, S.M. Klosko, S.B. Luthcke, M.H. Torrence, Y.M. Wang, R.G. Williamson, E.C Pavlis, R.H. Rapp, and T.R. Olson, 1998. The Development of the Joint NASA GSFC and the National Imagery and Mapping Agency (NIMA) Geopotential Model EGM96, NASA/TP-1998-206861, Goddard Space Flight Center, Greenbelt, MD.
4. Migliaccio, F., Regguzzoni, M., Sansó, F., Tscherning, C.C., 2004. The performance of the space-wise approach to GOCE data analysis, when statistical homogenization is applied. Newton's Bulletin No 2, 60-65.
5. Reguzzoni, M. and Tselfes, N., 2006. Filtering of the GOCE mission observations, Presented at the EGU General Assembly, Vienna, April 2-7.
6. Sansó, F. and W.-D. Schuh, 1987. Finite covariance functions, Bull. Géod., 61, No 4, 331-347.
7. Tscherning, C.C, 2001. Computation of spherical harmonic coefficients and their error estimates using Least Squares Collocation. J. of Geodesy, 75, 14-18.
8. Tscherning, C.C. and R.H. Rapp, 1974. Closed Covariance Expressions for Gravity Anomalies, Geoid Undulations, and Deflections of the Vertical Implied by Anomaly Degree-Variance Models, Reports of the Department of Geodetic Science No. 208, The Ohio State University, Columbus, Ohio.