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WHICH REFERENCE SURFACE ROTATIONAL OR TRIAXIAL ELLIPSOID

Bektas, Sebahattin

First published: 2015https://doi.org/10.5593/sgem2015/b22/s9.076View metrics

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Title
WHICH REFERENCE SURFACE ROTATIONAL OR TRIAXIAL ELLIPSOID
Authors
Bektas, Sebahattin
Proceedings
SGEM International Multidisciplinary Scientific GeoConference EXPO Proceedings; 15th International Multidisciplinary Scientific GeoConference SGEM2015, INFORMATICS, GEOINFORMATICS AND REMOTE SENSING
Publisher
Stef92 Technology
Year
2015
Pages
609-618
ISSN
1314-2704
ISBN
978-619-7105-35-3
Language
en
Publication type
Conference Paper
References22
  1. Bektas, S, “Orthogonal Distance From An Ellipsoid, Boletim de Ciencias Geodesicas, Vol. 20, No. 4 ISSN 1982-2170, DOI: 10.1590/S1982- 217020140004000400053, 2014

  2. Burša M, Šima Z ., Tri-axiality of the Earth, the Moon and Mars.Stud. Geoph. et Geod. 24(3):211–217, 1980

  3. Feltens J., Vector method to compute the Cartesian ( X, Y , Z) to geodetic ( , λ, h) transformation on a triaxial ellipsoid. J Geod 83:129–137, 2009.

  4. İz H. B., Ding X. L., Dai C. L. and Shum C. K., Polyaxial figures of the Moon, J. Geod. Sci., 1, 348-354, 2011.

  5. Jacobi C. G. J. Note von der geodätischen linie auf ein em ellipsoid und den verschiedenen anwendungen einer merkwürdigen analytischen subst itution, J. Crelle, 19, 309-313, 1839.

  6. Ligas M., Cartesian to geodetic coordinates conversion on a triaxial ellipsoid, J. Geod., 86, 249-256. 2012.

  7. Müller B ., Kartenprojektionen des dreiachsigen Ellipsoids.Diploma thesis, supervisor EW Grafarend, http://www.uni- stuttgart.de/gi/education/diplomarbeiten/bmueller.pdf,61 pp (in German), 1991.

  8. Nyrtsov M.V. ,Bugaevsky L.M.,Stooke, P. J. The Multiple Axis Ellipsoids As Reference Surfaces For Mapping Of Small Celestial Bodies, 2005.

  9. Panou G., Delikaraoglou D. and Korakitis R. Solving the geodesics on the ellipsoid as a boundary value problem, J.Geod. Sci., 3, 40-47. 2013.

  10. Szeto AMK, ,Xu S., Gravitational coupling in a triaxial elipsoidal Earth. J Geophys Res 102 (B12) : 27651–27657, 1997.

  11. Featherstone W. E. and Claessens S. J. Closed-form transformation between geodetic and ellipsoidal coordinates,Stud. Geoph. Geod., 52, 1-18, , 2008. International Multidisciplinary Scientific GeoConfenferences SGEM 2015 www.sgem.org

  12. Bektas, S, “Orthogonal Distance From An Ellipsoid, Boletim de Ciencias Geodesicas, Vol. 20, No. 4 ISSN 1982-2170, DOI: 10.1590/S1982- 217020140004000400053, 2014

  13. Burša M, Šima Z ., Tri-axiality of the Earth, the Moon and Mars.Stud. Geoph. et Geod. 24(3):211–217, 1980

  14. Feltens J., Vector method to compute the Cartesian ( X, Y , Z) to geodetic ( , λ, h) transformation on a triaxial ellipsoid. J Geod 83:129–137, 2009.

  15. İz H. B., Ding X. L., Dai C. L. and Shum C. K., Polyaxial figures of the Moon, J. Geod. Sci., 1, 348-354, 2011.

  16. Jacobi C. G. J. Note von der geodätischen linie auf ein em ellipsoid und den verschiedenen anwendungen einer merkwürdigen analytischen subst itution, J. Crelle, 19, 309-313, 1839.

  17. Ligas M., Cartesian to geodetic coordinates conversion on a triaxial ellipsoid, J. Geod., 86, 249-256. 2012.

  18. Müller B ., Kartenprojektionen des dreiachsigen Ellipsoids.Diploma thesis, supervisor EW Grafarend, http://www.uni- stuttgart.de/gi/education/diplomarbeiten/bmueller.pdf,61 pp (in German), 1991.

  19. Nyrtsov M.V. ,Bugaevsky L.M.,Stooke, P. J. The Multiple Axis Ellipsoids As Reference Surfaces For Mapping Of Small Celestial Bodies, 2005.

  20. Panou G., Delikaraoglou D. and Korakitis R. Solving the geodesics on the ellipsoid as a boundary value problem, J.Geod. Sci., 3, 40-47. 2013.

  21. Szeto AMK, ,Xu S., Gravitational coupling in a triaxial elipsoidal Earth. J Geophys Res 102 (B12) : 27651–27657, 1997.

  22. Featherstone W. E. and Claessens S. J. Closed-form transformation between geodetic and ellipsoidal coordinates,Stud. Geoph. Geod., 52, 1-18, , 2008. International Multidisciplinary Scientific GeoConfenferences SGEM 2015 www.sgem.org

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