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The Model of the Digital Terrain Map (DTM)

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Treść / Zawartość
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Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
The true digital terrain map (DTM) is needed to calculate so-called terrain gravity potential. It is one of the fundamental factors in earth geoid shape determination. There are many methods of calculation of the gravity potential. The gravity integral should cover all Earth area. There is no possibility to establish digital terrain map for whole planet. So it must be numerically proved, if the gravity integral converges to its extreme value for some limited part of the earth area. The model of DTM was established mathematically for testing a different way of gravity potential calculation. It contains all features of real DTM and has been build up in two steps processing.
Rocznik
Strony
17--36
Opis fizyczny
Bibliogr. 18 poz., rys.
Twórcy
  • Geodesy and Cartography Institute, Social Academy of Management, Lodz, Poland
Bibliografia
  • 1. Andritsanos V.D., Fotiou A., Paschalaki E., PikridasC., Rossikopoulos D., Tziavos I.N., 2000; Local Geoid Computation and Evaluation, Physics and Chemistry of the Earth (A), vol.25, No1, pp.63-69
  • 2. Czarnecki K., 2010, Geodezja współczesna w zarysie, Wydawnictwo Gall, Katowice 2010.
  • 3. Dahl O.C., Forsberg R., 1999; Diffrent Ways to Handle Topography in Practical Geoid Determinations, Physics and Chemistry of the Earth (A), vol.24, No1, pp.41-46
  • 4. Ellmann A., Vaniček P., 2007;UNB application of Stokes-Helmert’s approach to geoid computation, Journal of Geodynamics 43, pp.200-213
  • 5. Flury J., 2006, Short-wavelength spectral properties of the gravity field from a range of regional data sets, Journal of Geodesy 79 pp. 624-640
  • 6. Huang J., Veronneau M., Pagiatakis S.D., 2003; On the ellipsoidal correction to the spherical Stokes solution of a gravimetric geoid, Journal of Geodesy 77, pp. 171-181.
  • 7. Jekeli C., Serpas J.G., Review and numerical assessment of the direct topographical reduction in geoid determinations, Journal of Geodesy, pp. 226-239.
  • 8. Kaźmierczak A., Potencjał topograficzny mas nad geoidą, in Pozyskiwanie i przetwarzanie informacji w geodezji i kartografii no 1, pp. 21-45, Akademicka Oficyna Wydawnicza EXIT, Warszawa 2012
  • 9. Kryński J., Precyzyjne modelowanie quasigeoidy na obszarze Polski wyniki i ocena dokładności, Instytut Geodezji i Kartografii, Warszawa 2007
  • 10. Nowak. P., Vaniček P., Martinec Z., Veronneau M., 2001, Effects of the spherical terrain on the gravity and the geoid, Journal of Geodesy 75, pp.491-504
  • 11. Sjӧberg L.E., 2000; Topographic effects by Stokes-Helmert method of geoid and quasigeoid determinations, Journal of Geodesy 74, pp. 255-268
  • 12. Sjӧberg L.E., 2003, A computational scheme to model the geoid by the modified Stokes formula without gravity reductions, Journal of Geodesy 77, pp. 423-432.
  • 13. Sjӧberg L.E., 2004; The ellipsoidal corrections to the topographic geoid effects, Journal of Geodesy 77, pp. 804-808.
  • 14. Sjӧberg L.E., 2007; The topographic bias by analitycal continuation in physical geodesy, Journal of Geodesy 81, pp.345-350.
  • 15. Sjӧberg L.E., 2009; On the topographic bias in geoid determinations by external gravity field, Journal of Geodesy 83, pp. 967-972
  • 16. Sun W., 2002, A formula for gravimetric terrain corrections using powers of topographic height, Journal of Geodesy 76, pp. 399-406
  • 17. Tziavos I.N., Vergos G.S., Grigoriadis V.N., 2010; Investigation of topographic reduction and aliasing effects on gravity and geoid over Greece based on various digital terrain models, Surveys in Geophysics 31, pp. 23-67
  • 18. Vaniček P., Nowak. P., Martinec Z., Veronneau M., 2001, Geoid, topography, and the Bourguer plate or shell, Journal of Geodesy 75, pp.210-215
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-71e47903-b31e-4ddd-99c3-7c3f38832e2f
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