Seite - 161 - in Contributions to GRACE Gravity Field Recovery - Improvements in Dynamic Orbit Integration, Stochastic Modelling of the Antenna Offset Correction, and Co-Estimation of Satellite Orientations

Bibliography Amiri-Simkooei, Alireza and Shahram Jazaeri (2012). “Weighted Total Least Squares Formulated by Standard Least Squares Theory.” In: Journal of Geodetic Science 2.2. doi:10.2478/v10156-011-0036-5 (cit. on p. 119). Anderson, E., ed. (1999). LAPACK Users’ Guide. 3rd ed. Software, environments, tools. Philadelphia: Society for Industrial and Applied Mathematics. 407 pp. isbn: 978-0- 89871-447-0 (cit. on p. 41). Bailey, David and Jonathan Borwein (2015). “High-Precision Arithmetic in Mathemati- cal Physics.” In: Mathematics 3.2, pp. 337–367.doi:10.3390/math3020337 (cit. on p. 86). Bandikova, Tamara (2015). “The Role of Attitude Determination for Inter-Satellite Ranging.” OCLC: 955489510 ISBN: 978-3-7696-5170-6. Dissertation. Hannover: Gottfried Wilhelm Leibniz Universita¨t. 153 pp. (cit. on p. 111). Bandikova, Tamara, Jakob Flury, and Ung-Dai Ko (2012). “Characteristics and Accu- racies of the GRACE Inter-Satellite Pointing.” In: Advances in Space Research 50.1, pp. 123–135.doi:10.1016/j.asr.2012.03.011 (cit. on p. 150). Bernstein, Dennis S. (2009). Matrix Mathematics: Theory, Facts, and Formulas. 2nd ed. OCLC: ocn243960539. Princeton, N.J: Princeton University Press. 1139 pp. isbn: 978-0-691-13287-7 978-0-691-14039-1 (cit. on p. 125). Berry, Matthew M. and Liam M. Healy (2004). “Implementation of Gauss-Jackson Integration for Orbit Propagation.” In: The Journal of the Astronautical Sciences 52.3, pp. 331–357. url: http://hdl.handle.net/1903/2202 (visited on 2017-01-26) (cit. on p. 33). Bettadpur, Srinivas V. (2012). GRACE Product Specification Document. url: ftp:// podaac.jpl.nasa.gov/allData/grace/docs/ProdSpecDoc_v4.6.pdf (visited on 2018-07-03) (cit. on pp. 23, 24). Beutler, Gerhard and Leos Mervart (2010). Methods of Celestial Mechanics. Vol. 1: Physical, Mathematical, and Numerical Principles. OCLC: 838311365. Berlin: Springer. 464 pp. isbn: 978-3-540-26870-3 (cit. on pp. 29, 33). Bjo¨rck, A˚ke (1996). Numerical Methods for Least Squares Problems. Society for Industrial and Applied Mathematics.doi:10.1137/1.9781611971484 (cit. on p. 8). Blackford, L. Susan et al. (2002). “An Updated Set of Basic Linear Algebra Subprograms (BLAS).” In: ACM Transactions on Mathematical Software 28.2, pp. 135–151. doi: 10.1145/567806.567807 (cit. on p. 41). Bond, William Cranch (1849). “Encke’s Comet.” In: Monthly Notices of the Royal Astro- nomical Society 9.5, pp. 106–107.doi:10.1093/mnras/9.5.106 (cit. on p. 81). Broucke, R. A. and P. J. Cefola (1972). “On the Equinoctial Orbit Elements.” In: Celestial mechanics 5.3, pp. 303–310.doi:10.1007/BF01228432 (cit. on pp. 86, 87). Brouwer, Dirk (1959). “Solution of the Problem of Artificial Satellite Theory without Drag.” In: The Astronomical Journal 64, p. 378.doi:10.1086/107958 (cit. on p. 96). 161