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HandWiki. Celestial Coordinate System. Encyclopedia. Available online: https://encyclopedia.pub/entry/37720 (accessed on 22 September 2026).
HandWiki. Celestial Coordinate System. Encyclopedia. Available at: https://encyclopedia.pub/entry/37720. Accessed September 22, 2026.
HandWiki. "Celestial Coordinate System" Encyclopedia, https://encyclopedia.pub/entry/37720 (accessed September 22, 2026).
HandWiki. (2022, December 02). Celestial Coordinate System. In Encyclopedia. https://encyclopedia.pub/entry/37720
HandWiki. "Celestial Coordinate System." Encyclopedia. Web. 02 December, 2022.
Celestial Coordinate System
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In astronomy, a celestial coordinate system (or celestial reference system) is a system for specifying positions of satellites, planets, stars, galaxies, and other celestial objects relative to physical reference points available to a situated observer (e.g. the true horizon and north cardinal direction to an observer situated on the Earth's surface). Coordinate systems can specify an object's position in three-dimensional space or plot merely its direction on a celestial sphere, if the object's distance is unknown or trivial. The coordinate systems are implemented in either spherical or rectangular coordinates. Spherical coordinates, projected on the celestial sphere, are analogous to the geographic coordinate system used on the surface of Earth. These differ in their choice of fundamental plane, which divides the celestial sphere into two equal hemispheres along a great circle. Rectangular coordinates, in appropriate units, are simply the Cartesian equivalent of the spherical coordinates, with the same fundamental (x, y) plane and primary (x-axis) direction. Each coordinate system is named after its choice of fundamental plane.

three-dimensional space satellites coordinate system

References

  1. Majewski, Steve. "Coordinate Systems". UVa Department of Astronomy. http://www.faculty.virginia.edu/ASTR5610/lectures/COORDS/coords.html. 
  2. Aaboe, Asger. 2001 Episodes from the Early History of Astronomy. New York: Springer-Verlag., pp. 17–19.
  3. Meeus, Jean (1991). Astronomical Algorithms. Willmann-Bell, Inc., Richmond, VA. ISBN 0-943396-35-2. , chap. 12
  4. U.S. Naval Observatory, Nautical Almanac Office; H.M. Nautical Almanac Office (1961). Explanatory Supplement to the Astronomical Ephemeris and the American Ephemeris and Nautical Almanac. H.M. Stationery Office, London. , sec. 2A
  5. U.S. Naval Observatory, Nautical Almanac Office (1992). P. Kenneth Seidelmann. ed. Explanatory Supplement to the Astronomical Almanac. University Science Books, Mill Valley, CA. ISBN 0-935702-68-7. , section 11.43
  6. Montenbruck, Oliver; Pfleger, Thomas (2000). Astronomy on the Personal Computer. Springer-Verlag Berlin Heidelberg. ISBN 978-3-540-67221-0. , pp 35-37
  7. U.S. Naval Observatory, Nautical Almanac Office; U.K. Hydrographic Office, H.M. Nautical Almanac Office (2008). The Astronomical Almanac for the Year 2010. U.S. Govt. Printing Office. p. M18. ISBN 978-0160820083. 
  8. Depending on the azimuth convention in use, the signs of cos A and sin A appear in all four different combinations. Karttunen et al., Taff and Roth define A clockwise from the south. Lang defines it north through east, Smart north through west. Meeus (1991), p. 89: sin δ = sin φ sin a − cos φ cos a cos A; Explanatory Supplement (1961), p. 26: sin δ = sin a sin φ + cos a cos A cos φ.
  9. Poleski, Radosław (2013). "Transformation of the equatorial proper motion to the Galactic system". arXiv:1306.2945 [astro-ph.IM]. //arxiv.org/archive/astro-ph.IM
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