On the use of gridded data to estimate potential coefficients

European Space Agency, (Special Publication) ESA SP

Volumn , Issue SP-627, 2007, Pages 311-318

  Migliaccio, F ^a   Reguzzoni, M ^a   Sanso F ^a   Tselfes, N ^a  

^a POLITECNICO DI MILANO   (Italy)

Author keywords

[No Author keywords available]

Indexed keywords

GLOBAL COLLOCATION; GRAVITATIONAL POTENTIAL; INTERMEDIATE FUNCTIONALS; SPHERICAL GRIDS;

COMPUTER SIMULATION; DATA REDUCTION; FOURIER ANALYSIS; GRAVITATION; HARMONIC ANALYSIS; MATHEMATICAL MODELS; STATISTICS;

SPACE RESEARCH;

EID: 34249663338     PISSN: 03796566     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/RADECS.2003.185677     Document Type: Conference Paper

References (16)

1. Arabelos, D., and C.C. Tscherning (2003). Globally covering a-priori regional gravity covariance models. Advances in Geosciences, Vol. 1, pp. 143-147.
2. Driscoll, J.R., and D.M. Healy (1994). Computing Fourier Transforms and Convolutions on the 2-Sphere. Advances in applied mathematics, 15, pp. 202-250.
3. ESA (1999). Gravity Field and Steady-State Ocean Circulation Mission. ESA SP-1233 (1). ESA Publication Division, c/o ESTEC, Noordwijk, The Netherlands.
4. 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 NIMA geopotential model EGM96. NASA/TP-1998-206861, Goddard Space Flight Center, Greenbelt, Maryland.
5. Jekeli, C. (1999). The determination of gravitational potential differences from satellite-to-satellite tracking. Celestial Mechanics and Dynamical Astronomy, 75, pp. 85-101.
6. st International Symposium of IGFS, 28 August - 1 September 2006, Istanbul, Turkey. Accepted for review.
7. Migliaccio, F., and F. Sansò (1989). Data processing for the Aristoteles mission. In: Proc. of the Italian Workshop on the European Solid-Earth Mission Aristoteles. Trevi, Italy, May 30-31 1989, pp. 91-123.
8. Migliaccio, F., M. Reguzzoni and F. Sansò (2004). Space-wise approach to satellite gravity field determination in the presence of coloured noise. Journal of Geodesy, 78, pp. 304-313.
9. Migliaccio, F., M. Reguzzoni and N. Tselfes (2005). GOCE: a simulated full-gradient solution in the space-wise approach. Proc. of the IAG2005 - Scientific Assembly, 22-26 August 2005, Cairns, Australia. In print.
10. rd International GOCE User Workshop. Frascati, Italy, November 6-8 2006.
11. th Hotine-Marussi Symposium on Theoretical and Computational Geodesy. 29 May - 2 June 2006, Wuhan, China. Accepted for review.
12. Rummel, R., M. van Gelderen, R. Koop, E.J.O. Schrama, F. Sansò, M.A. Brovelli, F. Migliaccio and F. Sacerdote (1993). Spherical harmonic analysis of satellite gradiometry. Netherlands Geodetic Commission Publications on Geodesy, New Series, N. 39.
13. Sansò, F., and C.C. Tscherning (2003). Fast Spherical Collocation: theory and examples. Journal of Geodesy, 77, pp. 101-112.
14. Sneeuw, N., and M. van Gelderen (1997). The polar gap. In: F. Sanso, R. Rummel, (eds.); Geodetic Boundary Value Problems in View of the One Centimeter Geoid, Lecture Notes in Earth Sciences, Springer Verlag, Berlin, pp. 559-568.
15. Tscherning C.C. (1993). Computation of covariances of derivatives of the anomalous gravity potential in a rotated reference frame. Manuscripta Geodaetica, 18, pp. 115-123.
16. Visser, P.N.A.M, N. Sneeuw and C. Gerlach (2003). Energy integral method for gravity field determination from satellite orbit coordinates. Journal of Geodesy, 77, pp. 207-216.