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Contributions to GRACE Gravity Field Recovery - Improvements in Dynamic Orbit Integration, Stochastic Modelling of the Antenna Offset Correction, and Co-Estimation of Satellite Orientations
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Folkner, William M., James G. Williams, and Dale H. Boggs (2008). “The Planetary and Lunar Ephemeris DE 421.” In: The Interplanetary Network Progress Report. 42 178, pp. 1–34.url:https://ipnpr.jpl.nasa.gov/progress_report/42-178/178C.pdf (visited on 2018-07-04) (cit. on p. 49). Fo¨rstner, Wolfgang (1979). “Ein Verfahren zur Scha¨tzung von Varianz-und Kovar- ianzkomponenten.” In: Allgemeine Vermessungsnachrichten 86.11-12. In german, pp. 446–453 (cit. on p. 11). Friis-Christensen, Eigil, H. Lu¨hr, and Gauthier Hulot (2006). “Swarm: A Constellation to Study the Earth’s Magnetic Field.” In: Earth, planets and space 58.4, pp. 351–358. doi:10.1186/BF03351933 (cit. on p. 96). Frommknecht, Bjo¨rn (2008). Integrated Sensor Analysis of the GRACE Mission. Vol. 617. Dissertationen C. Mu¨nchen: Deutsche Geoda¨tische Kommision bei der Bayerischen Akademie der Wissenschaften. isbn: 3 7696 5056 5 (cit. on p. 17). Golub, Gene H. and Charles F. van Loan (1980). “An Analysis of the Total Least Squares Problem.” In: SIAM Journal on Numerical Analysis 17.6, pp. 883–893.doi: 10.1137/0717073 (cit. on pp. 119, 120, 122). GRACE (2001). GRACE Level 1B JPL Release 2.0. Dataset.doi: 10.5067/GRJPL-L1B02 (cit. on p. 41). GRACE (2018). GRACE Level 1B JPL Release 3.0. Dataset.url: https://podaac.jpl. nasa.gov/dataset/GRACE_L1B_GRAV_JPL_RL03 (visited on 2018-06-01) (cit. on pp. 41, 154, 155). Harvey, Nate (2016). “GRACE Star Camera Noise.” In: Advances in Space Research 58.3, pp. 408–414.doi:10.1016/j.asr.2016.04.025 (cit. on pp. 132, 137). Heinzel, Gerhard et al. (2012). “Laser Ranging Interferometer for GRACE Follow-On.” In: Journal of Geodesy 86.12, pp. 1083–1095. doi: 10.1007/s00190-012-0566-3 (cit. on pp. 80, 95). Herman, J et al. (2004). “Attitude Control for GRACE the First Low-Flying Satellite Formation.” In: Proceedings of the 18th International Symposium on Space Flight Dy- namics. Munich, Germany: Jointly organised by DLR/ESOC, p. 6.url:www.issfd. org/ISSFD_2004/papers/P0106.pdf (visited on 2018-07-04) (cit. on p. 45). Higham, Nicholas J. (2002). Accuracy and Stability of Numerical Algorithms. 2nd ed. Philadelphia: Society for Industrial and Applied Mathematics. 680 pp. isbn: 0- 89871-521-0 (cit. on p. 67). Hofmann-Wellenhof, B. and Helmut Moritz (2005). Physical Geodesy. 1st ed. Wien; New York: Springer. 403 pp. isbn: 978-3-211-23584-3 (cit. on p. 17). Horwath, Martin et al. (2011). “Improved GRACE Science Results after Adjustment of Geometric Biases in the Level-1B K-Band Ranging Data.” In: Journal of Geodesy 85.1, pp. 23–38.doi:10.1007/s00190-010-0414-2 (cit. on pp. 137, 140, 152). Huang, T.-Y. and K. A. Innanen (1983). “The Accuracy Check in Numerical Integration of Dynamical Systems.” In: The Astronomical Journal 88, pp. 870–876.doi:10.1086/ 113374 (cit. on p. 88). Hutchinson, M.F. (1990). “A Stochastic Estimator of the Trace of the Influence Matrix for Laplacian Smoothing Splines.” In: Communications in Statistics - Simulation and Computation 19.2, pp. 433–450.doi:10.1080/03610919008812866 (cit. on p. 68). 163
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Contributions to GRACE Gravity Field Recovery Improvements in Dynamic Orbit Integration, Stochastic Modelling of the Antenna Offset Correction, and Co-Estimation of Satellite Orientations
Title
Contributions to GRACE Gravity Field Recovery
Subtitle
Improvements in Dynamic Orbit Integration, Stochastic Modelling of the Antenna Offset Correction, and Co-Estimation of Satellite Orientations
Author
Matthias Ellmerr
Publisher
Verlag der Technischen Universität Graz
Location
Graz
Date
2018
Language
English
License
CC BY 4.0
ISBN
978-3-85125-646-8
Size
21.0 x 29.7 cm
Pages
185
Keywords
Geodäsie, Gravitation, Geodesy, Physics, Physik
Categories
Naturwissenschaften Physik
Technik
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Contributions to GRACE Gravity Field Recovery