Studies of a coalescent world geodetic system

Reference

• Anderle, R. J. 1965a. Geodetic Parameter Set NWL-5E-6 Baked on Doppler Satellite Observations. Naval Weapons Lab. Rpt no. NWL-1978; also in The Use of Artificial Satellites for Geodesy, Proc. Second Intl. Symp. (ed. G. Veis), Univ. of Athens, Athens, in preparation.
   Google Scholar
• Anderle, R. J. 1965b. Observations of Resonance Effects on Satellite Orbits Arising from the Thirteenth and Fourteenth order Tesseral Gravitational Coefficients. Journ. Geophys. Res. 70, 2453–2458.
   Google Scholar
• Bjerhammar, A. 1958. A Generalized Matrix Algebra. Royal Institute of Technology, Geodesy Division, Stockholm.
   Google Scholar
• Bjerhammar, A. 1960. Solution of the Resolvent Equation by the Aid of Spherical Harmonics for a Nonspherical Surface, Stockholm 1959 (Stencil). 12 Assembly IUGG, Helsinki 1960. Bjerhammar, A. 1962. Gravity Reduction to a Spherical Surface. Stockholm.
   Google Scholar
• Bjerhammar, A. 1963. Gravimetric Geodesy Free of Density Estimates through Analysis of Discrete Gravity Data. Fort Belvoir.
   Google Scholar
• Bjerhammar, A. 1964. A New Theory of Geodetic Gravity. Royal Institute of Technology, Geodesy Division, Stockholm.
   Google Scholar
• Bjerhammar, A. 1965. A Solution of the Gravimetric Boundary Value Problem for a “Continuous” Gravity Field. Royal Institute of Technology, Geodesy Division, Stockholm.
   Google Scholar
• Förstner, W. 1964. Investigation of Bferharnnuir's New Gravity Reduction Method. Royal Institute of Technology, Geodesy Division, Stockholm.
   Google Scholar
• Gaposchkin, E. M. 1964. Differential Orbit Improvement (DOI-3). Smithsonian Astrophysical Observatory Special Report no. 161, 70 pp.
   Google Scholar
• Gaposchkin, E. M. 1966a. A Dynamical Solution for the Tesseral Harmonics of the Geopotential and for Station Coordinates. Presented at VIIth COSPAR Intl. Space Science Symposium, Vienna, 1966.
   Google Scholar
• Gaposchkin, E. M. 1966b. A New Determination of Tesseral Harmonics of the Geopotential and Station Coordinates from Baker-Nunn Observations. Trans American Geophysical Union 47, 47 (abstr).
   Google Scholar
• Heiskanen, W. A. & Vening Meinesz, F. A. 1958. The Earth and Its Gravity Field. McGraw-Hill, New York.
   Google Scholar
• Hirvonen, R. A. 1960. New Theory of the Gravimetric Geodesy. Publication of the Isostatic Institute, Helsinki.
   Google Scholar
• Kaula, W. M. 1966a. Theory of Satellite Geodesy, 124 pp. Blaisdell Publishing Co, Waltham, Mass. Kaula, W. M. 1966b. Tests and Combination of Satellite Determinations of the Gravity Field with Gravimetry. Journal of Geophysical Research 71, 5303–5314.
   Web of Science ®Google Scholar
• Köhnlein, W. J. 1966. Geometric Structure of Earth's Gravitational Field as Derived from Artificial Satellites. Smithsonian Astrophysical Observatory Special Report no. 198, 109 pp.
   Google Scholar
• Kozai, Y. 1964. New Determination of Zonal Harmonics Coefficients of the Earth's Gravitational Potential. Published Astron. Soc. Japan, Vol 16, pp 263-284. Also in Smithsonian Astrophysical Observatory Special Report no. 165, 38 pp.
   Google Scholar
• Molodensky, M., Eremeev, V. G. & Vurkina, M. I. 1962. Methods for a Study of the External Gravitational Field and Figure of the Earth. Israel Prog. for Sc. Transl., Jerusalem (Russian book: Moskva 1960).
   Google Scholar
• Moritz, H. The Computation of the External Gravity Field and the Geodetic Boundary Value Problem. Presented at Symposium on the Extension of the Gravity Anomalies to Unsurveyed Areas, Columbus, Ohio, November 1964.
   Google Scholar
• Moritz, H. 1966. Methods for Downward Continuation of Gravity. Deutsche Geodatische Kommission, München.
   Google Scholar
• Rapp, R. H. 1964. The Prediction of Point and Mean Gravity Anomalies through the Use of a Digital Computer. Report no. 43, Inst. Geod. Phot. Cart., Ohio State Univ.
   Google Scholar
• Reit, B. G. 1966. Studies of Gravity in Space According to Bjerhammar. Royal Institute of Technology, Geodesy Division, Stockholm.
   Google Scholar