The 5th release of the GOCE gravity field model by means of the time-wise approach ======================================================================================= GOCE Input Data: - Gradients: EGG_NOM_2 - Orbits: SST_PKI (kinematic orbits); SST_PCV (variance information of kinematic orbit positions), SST_RNX (original RINEX orbit data) - Attitude: EGG_IAQ_2C - Non-conservative accelerations: EGG_CCD_2C - Data period: 01/11/2009 - 20/10/2013 No a-priori gravity field information applied (neither as reference model, nor for constraining the solution) Processing procedures: - Gravity from orbits (SST): - short-arc integral method applied to kinematic orbits, degree/order 150 - orbit variance information included as stochastic model - Gravity from gradients (SGG): - parameterization up to degree/order 280 - observations used: Vxx, Vyy, Vzz and Vxz in the Gradiometer Reference Frame (GRF) - realistic stochastic modelling by applying cascaded digital filters to the observation equations; tuned filters for 87 individual data segments - Combined solution: - addition of normal equations (SST D/O 150, SGG D/O 280) - Constraints: Kaula-regularization applied to (near-)zonal coefficients, and to coefficients of degrees/orders 201 - 280 (contraints towards zero) - Optimum weighting (SST, SGG, contstraints) based on variance component estimation Specific features of resulting gravity field: - Gravity field solution is independent of any other gravity field information - Constraint towards zero starting from degree/order 201 to improve signal-to-noise ratio - Related variance-covariance information represents very well the true errors of the coefficients - Solution can be used for independent comparison and combination on normal equation level with other satellite-only models (e.g. GRACE), terrestrial gravity data, and altimetry - Since in the low degrees the solution is based solely on GOCE orbits, it is not competitive with a GRACE model in this spectral region The processing details are presented in: Pail R., Goiginger H., Mayrhofer R., Schuh W.-D., Brockmann J.M., Krasbutter I., Hoeck E., Fecher T. (2010) Global gravity field model derived from orbit and gradiometry data applying the time-wise method. Proceedings of ESA Living Planet Symposium, 28 June - 2 July 2010, Bergen, Norway, ESA SP-686. Pail R., Bruinsma S., Migliaccio F., Foerste C., Goiginger H., Schuh W.-D, Hoeck E, Reguzzoni M., Brockmann J.M, Abrikosov O., Veicherts M., Fecher T., Mayrhofer R., Krasbutter I., Sanso F. & Tscherning C.C. (2011) First GOCE gravity field models derived by three different approaches. Jounal of Geodesy, 81:11, doi: 10.1007/s00190-011-0467-x. Mayer-Guerr T., Ilk K.-H., Eicker A., Feuchtinger M. (2005) ITG-CHAMP01: a CHAMP gravity field model from short kinematic arcs over a one-year observation period. Journal of Geodesy, 78(7-8), 462 - 480. begin_of_head ================================================================================= product_type gravity_field modelname GO_CONS_EGM_TIM_2I_20091101T000000_20131020T235959_0001 earth_gravity_constant 3.9860044150000000E+14 radius 6.3781364600000000E+06 max_degree 280 errors formal norm fully_normalized tide_system tide_free key L M C S sigma C sigma S end_of_head ========================================================================================= gfc 0 0 1.0000000000000000 0.0000000000000000 0.0000000000000000 0.0000000000000000 gfc 1 0 0.0000000000000000 0.0000000000000000 0.0000000000000000 0.0000000000000000 gfc 2 0 -4.8416530424578882E-04 0.0000000000000000 5.4237823888144291E-12 0.0000000000000000 gfc 3 0 9.5707906828462446E-07 0.0000000000000000 3.0452526376318146E-12 0.0000000000000000 gfc 4 0 5.3995050947090739E-07 0.0000000000000000 2.7586653162358345E-12 0.0000000000000000 gfc 5 0 6.8680401947614777E-08 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