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[국내논문] Geoid Determination in South Korea from a Combination of Terrestrial and Airborne Gravity Anomaly Data 원문보기

한국측량학회지 = Journal of the Korean Society of Surveying, Geodesy, Photogrammetry and Cartography, v.31 no.6 pt.2, 2013년, pp.567 - 576  

Jekeli, Christopher (Division of Geodetic Science, School of Earth Science, Ohio State University) ,  Yang, Hyo Jin (Division of Geodetic Science, School of Earth Science, Ohio State University) ,  Kwon, Jay Hyoun (Dept. of Geoinformatics, University of Seoul)

Abstract AI-Helper 아이콘AI-Helper

The determination of the geoid in South Korea is a national imperative for the modernization of height datums, specifically the orthometric height and the dynamic height, that are used to monitor hydrological systems and environments with accuracy and easy revision, if necessary. The geometric heigh...

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제안 방법

  • For each resolution, the Bouguer anomalies were computed at the given terrestrial and airborne data points using a 30" -resolution topographic model derived from the Shuttle Radar Topography Mission (SRTM, Farr et al., 2007) and subsequently averaged over each of the common grid cells (as enumerated in Table 1).
  • Accounting for this through the Bouguer reduction practically eliminates the bias and improves the geoid determination. Further improvements are anticipated and being investigated with proposed methods to apply more rigorous downward continuation to the geoid of the terrestrial and especially the airborne Bouguer anomalies.
  • In this paper, we briefly review the geoid height determination from gravimetric data, discuss the basic concepts of computing the terrain effect, and on the basis of a quantitative assessment propose methods to combine the terrestrial and airborne data. This appraisal includes a preliminary analysis of the subsequent geoid height errors, which also confirms that the available combined gravimetric data have not yet reached the resolution and accuracy needed to obtain better than 5 cm accuracy in the geoid height.
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참고문헌 (21)

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  3. Farr, T.G., Rosen, P.A., Caro, E., Crippen, R., Duren, R., Hensley, S., Kobrick, M., Paller, M., Rodriguez, E., Roth, L., Seal, D., Shaffer, S., Joanne, J., Umland, J., Werner, M., Oskin, M., Burbank, D., Alsdorf, D. (2007), The Shuttle Radar Topography Mission, Rev. Geophys., Vol. 45, RG2004. 

  4. Featherstone, W.E. (2013), Deterministic, stochastic, hybrid and band-limited modifications of Hotine's integral, Journal of Geodesy, Vol. 87, 487-500. 

  5. Forsberg, R., Olesen, A.V. (2010), Airborne gravity field determination, In: Xu G (ed.), Sciences in Geodesy I, Advances and Future Directions, Springer-Verlag, Berlin. 

  6. Hofmann-Wellenhof, B., Moritz, H. (2005), Physical Geodesy, Springer Verlag, Berlin. 

  7. Huang, J., Veronneau, M. (2005), Applications of downwardcontinuation in gravimetric geoid modeling: case studies in Western Canada, Journal of Geodesy, Vol. 79, pp. 135-145. 

  8. Huang, J., Veronneau, M. (2013), Canadian gravimetric geoid model 2010, Journal of Geodesy, Vol. 87, pp. 771-790. 

  9. Hwang, C., Hsiao, Y.S., Shih, H.C., Yang, M., Chen, K.H., Forsberg, R., Olesen, A. (2007): Geodetic and geophysical results from a Taiwan airborne gravity survey: Data reduction and accuracy assessment, Journal of Geophysical Research, Vol. 112, B04407. 

  10. Jekeli, C. (1981), Modifying Stokes' function to reduce the error of geoid undulation computations, Journal of Geophysical Research, Vol. 86, No. B6, pp. 6985-6990. 

  11. Jekeli, C., Serpas, J.G. (2003), Review and numerical assessment of the direct topographical reduction in geoid determination, Journal of Geodesy, Vol. 77, pp. 226-239. 

  12. Jekeli, C., Yang, H.J., Kwon, J.H. (2009), Using gravity and topography-implied anomalies to assess data requirements for precise geoid computation, Journal of Geodesy, Vol 83, No. 12, pp. 1193-1202. 

  13. Jekeli, C., Yang, H.J., Kwon, J.H. (2012), The offset of the South Korean Vertical Datum from a global geoid, KSCE Journal of Civil Engineering, Vol. 16, No. 5, pp. 816-821. 

  14. Moritz, H. (1980), Advanced Physical Geodesy, Abacus press, Tunbridge Wells, Kent. 

  15. Novak, P., Heck, B. (2002), Downward continuation and geoid determination based on band-limited airborne gravity data, Journal of Geodesy, Vol. 76, pp. 269-278. 

  16. Pavlis, N.K., Holmes, S.A., Kenyon, S.C., Factor, J.F. (2012), The development and evaluation of Earth Gravitational Model (EGM2008), Journal of Geophysical Research, Vol. 117, B04406, doi: 10.1029/2011JB008916. 

  17. Rummel, R., Yi, W., Stummer, C. (2011), GOCE gravitational gradiometry, Journal of Geodesy, Vol. 85, pp. 777-790. 

  18. Vanicek, P., Huang, J., Novak, P., Pagiatakis, S., Veronneau, M., Martinec, Z., Featherstone, W.E. (1999), Determination of the boundary values for the Stokes-Helmert problem, Journal of Geodesy, Vol. 73, pp.180-192. 

  19. Wang, Y.M., Saleh, J., Li, X., Roman, D.R. (2012), The US Gravimetric Geoid of 2009 (USGG2009): model development and evaluation, Journal of Geodesy, Vol. 86, pp. 165-180. 

  20. Wichiencharoen, C. (1982), The indirect effects on the computation of geoid undulation, OSU Report 336, Department of Geodetic Science and Surveying, The Ohio State University, Ohio, USA. 

  21. Wong, L., Gore, R. (1969), Accuracy of geoid heights from modified Stokes kernels, Geophysical Journal of the Royal Astronomical Society, Vol. 18, No. 1, pp. 81-91. 

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