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Jan Krynski

. (2011). Validation of GOCE geopotential models over Poland using the EGM2008 and GPS/levelling data. Geoinformation Issues, Vol. 3, No 1, 5-17. Godah, W. and Krynski, J. (2012). Accuracy assessment of the 3rd release of GOCE GGMs over the area of Poland using EGM2008 and GPS/levelling, GOCE Solid Earth Workshop, 16-17 October 2012, Enschede, The Netherlands. Godah, W. and Krynski, J. (2013a). Evaluation of recent GOCE global geopotential models over the area of Poland. Acta Geodynamica et Geomaterialia, Vol. 10, No 3(171), 257-268, doi

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Walyeldeen Godah, Malgorzata Szelachowska and Jan Krynski

quasigeoid modelling in Poland-Results and accuracy estimation (in Polish). Monographic series of the Institute of Geodesy and Cartography, Nr 13, Warsaw, Poland, (266 pp). Krynski, J. & Kloch G. (2009). Evaluation of the performance of the new EGM08 global geopotential model over Poland. Geoinformation Issues, 1 (1), 7-17. Lyszkowicz, A. (1994): Description of the algorithm for the determination of geoid in Poland, gravity data, height data, gravimetric database (in Polish), Report No 11, Space Research Center, Polish Academy of Sciences

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Alexander P. Karpik, Vadim F. Kanushin, Irina G. Ganagina, Denis N. Goldobin, Nikolay S. Kosarev and Alexandra M. Kosareva

D., Popescu A., 2003: GOCE: ESA’s first Earth Explorer Core Mission, in G. B. Beutler, M. R. Drinkwater, R. Rummel, and R. von Steiger (eds.), Earth Gravity Field from Space – from Sensors to Earth Sciences, Space Sciences Series of ISSI, 18 , 419–433. Förste C., Bruinsma S., Abrykosov O., Flechtner F., Dahle C., Neumayer K.-H., Barthelmes F., König R., Marty J.-C., Lemoine J.-M., Biancale R., 2013: EIGEN-6C3stat – The newest high resolution global combined gravity field model based on the 4th release of the GOCE Direct Approach, presented at IAG Scientific

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Robert Čunderlík, Robert Tenzer, Ahmed Abdalla and Karol Mikula

References Amos M. J., Featherstone W. E., 2009: Unification of New Zealand's local vertical datums: iterative gravimetric quasigeoid computations. J. Geod., 83 , 1, 57-68. Andersen O. B., Knudsen P., 2009: DNSC08 mean sea surface and mean dynamic topography models. J. Geophys. Res., 114, C1100. Andersen O. B., Knudsen P., Berry P., 2009: The DNSC08GRA global marine gravity field from double retracked satellite altimetry. J. Geod., 84 , 191-199. Aoyama Y

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Walyeldeen Godah, Małgorzata Szelachowska and Jan Krynski

References Barthelmes, F. (2013). Definition of Functionals of the Geopotential and Their Calculation from Spherical Harmonic Models Theory and formulas used by the calculation service of the International Centre for Global Earth Models (ICGEM). The GFZ series, Scientific Technical Report (STR), STR 09/02, Revised Edition Jan. 2013, pp. 32. Barthelmes, F. (2016). International Centre for Global Earth Models (ICGEM). J Geod. 90(10): 1177-1180, In: H. Drewes, F. Kuglitsch, J. Adám, S. Rózsa (eds) The Geodesists Handbook 2016. J

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Miroslava Majkráková, Juraj Papčo, Pavol Zahorec, Branislav Droščák, Ján Mikuška and Ivan Marušiak

References Abelovič J., Mičuda J., Mitáš J., Weigel J., 1990: Measurements in the geodetic networks. Alfa, Bratislava, (in Slovak). Bublavý J., Droščák B., 2015: First steps to the new realization of the height system in the Slovak Republic and the status of the quasigeoids. Geodetic control and geodynamics, Kočovce, October 6–7, 2015, (in Slovak). Bucha B., Janák J., 2014: A MATLAB-based graphical user interface program for computing functionals of the geopotential up to ultra-high degrees and orders: Efficient computation at irregular surfaces

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Robert Tenzer, Peter Vajda and Peter Hamayun

-170, doi: 10.1007/s00190-003-0318-5. Heiskanen W. H., Moritz H., 1967: Physical Geodesy. WH Freeman and Co., San Francisco. Hobson E. W., 1931: The theory of spherical and ellipsoidal harmonics. Cambridge University Press, Cambridge. Kaban M. K., Schwintzer P., Tikhotsky S. A., 1999: Global isostatic gravity model of the Earth. Geophys. J. Int., 136 , 519-536. Kaban M. K., Schwintzer P., 2001: Oceanic upper mantle structure from experimental scaling of Vs. and density

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Robert Tenzer, Hamayun and Peter Vajda

-7807. Dérerová J., Zeyen H., Bielik M., Salman K., 2006: Application of integrated geophysical modeling for determination of the continental lithospheric thermal structure in the eastern Carpathians. Tectonics , 25, 3, doi: TC3009 10.1029/2005TC001883. Hager B. H., 1983: Global isostatic geoid anomalies for plate and boundary layer models of the lithosphere. Earth Planet. Sci. Lett. , 63, 97-109. Heiskanen W. H., Moritz H., 1967: Physical geodesy. San Francisco, WH Freeman and Co. Hinze W. J., 2003

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Adam Łyszkowicz, Joanna Kuczyńska-Siehień and Monika Biryło

). Estimating Canadian vertical datum offsets using GNSS/ levelling benchmark information and GOCE global geopotential models. Journal of Geodetic Science 2 (4). doi: 10.2478/ v10156-012-0008-4. Heiskanen, W. A. & Moritz, H. (1967). Physical Geodesy. San Francisco, California: W. H. Freeman and Company. Hoa, H. M. (2013). Estimating the geopotential value W 0 of the local geoid based on data from local and global normal heights of GPS/ leveling points in Vietnam. Geodesy and Cartography (Lithuania) 01/2013, 39 (3). doi: 10.3846/20296991.2013.823705. IGWiAG (2000

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Elena Novikova and Alexander Dmitrenko

–49. Fantino, E. and Casoto, S. (2009). Methods of harmonic synthesis for global geopotential models and their first-, second- and third-order gradients. J. Geod. , 83, 595–619. DOI: 10.1007/s00190-008-0275-0. Fukushima, T. (2012a). Numerical computation of spherical harmonics of arbitrary degree and order by extending exponent of floating points numbers. J. Geod ., 86, 271–285. DOI: 10.1007/s00190-011-0519-2. Fukushima, T. (2012b). Recursive computation of finite difference of associate Legendre functions. J. Geod. , 86, 745–754. DOI: 10.1007/s00190