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Conventional Terrestrial Reference System: Difference between revisions
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{{Article Infobox2 | {{Article Infobox2 | ||
|Category=Fundamentals | |Category=Fundamentals | ||
|Authors=J. Sanz Subirana, J.M. Juan Zornoza and M. Hernández-Pajares, Technical University of Catalonia, Spain. | |||
|Level=Basic | |||
|YearOfPublication=2011 | |||
|Title={{PAGENAME}} | |Title={{PAGENAME}} | ||
}} | }} | ||
This reference system is also known as'' Earth-Centred, Earth-Fixed'' (ECEF), it is an earth-fixed, i.e. rotating (not space-fixed as [[Conventional Celestial Reference System|CRS]] reference system). Its origin is the Earth's centre of mass, the fundamental plane contains this origin and it is perpendicular to the ''Earth's Conventional Terrestrial Pole'' (CTP) --defined as an average of the poles from 1900 to 1905--. Its principal axis is pointing to the intersection of the mean Greenwich meridian and the equator. Since this coordinate system follows the diurnal rotation of earth, this is not an inertial reference system. | This reference system is also known as'' Earth-Centred, Earth-Fixed'' (ECEF), it is an earth-fixed, i.e. rotating (not space-fixed as [[Conventional Celestial Reference System|CRS]] reference system). Its origin is the Earth's centre of mass, the fundamental plane contains this origin and it is perpendicular to the ''Earth's Conventional Terrestrial Pole'' (CTP) --defined as an average of the poles from 1900 to 1905--. Its principal axis is pointing to the intersection of the mean Greenwich meridian and the equator. Since this coordinate system follows the diurnal rotation of earth, this is not an inertial reference system. | ||
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* z<math>_{TRS}</math>: This axis is defined by the | * z<math>_{TRS}</math>: This axis is defined by the Conventional Terrestrial Pole (CTP). | ||
* x<math>_{TRS}</math>: This axis is defined as the intersection between the equatorial plane and the mean Greenwich meridian. The equatorial plane is orthogonal to the CTP and in the Mean Greenwich meridian direction. This meridian established by the | * x<math>_{TRS}</math>: This axis is defined as the intersection between the equatorial plane and the mean Greenwich meridian. The equatorial plane is orthogonal to the CTP and in the Mean Greenwich meridian direction. This meridian was established by the Bureau International de l'Heure (BIE) observatory. | ||
* y<math>_{TRS}</math>: It is orthogonal to the formers ones, so the system is right-handed. | * y<math>_{TRS}</math>: It is orthogonal to the formers ones, so the system is right-handed. | ||
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[[Category:Fundamentals]] | [[Category:Fundamentals]] | ||
[[Category:GNSS Time Reference, Coordinate Frames and Orbits]] | |||
[[Category:Coordinate Systems]] |
Latest revision as of 11:26, 23 February 2012
Fundamentals | |
---|---|
Title | Conventional Terrestrial Reference System |
Author(s) | J. Sanz Subirana, J.M. Juan Zornoza and M. Hernández-Pajares, Technical University of Catalonia, Spain. |
Level | Basic |
Year of Publication | 2011 |
This reference system is also known as Earth-Centred, Earth-Fixed (ECEF), it is an earth-fixed, i.e. rotating (not space-fixed as CRS reference system). Its origin is the Earth's centre of mass, the fundamental plane contains this origin and it is perpendicular to the Earth's Conventional Terrestrial Pole (CTP) --defined as an average of the poles from 1900 to 1905--. Its principal axis is pointing to the intersection of the mean Greenwich meridian and the equator. Since this coordinate system follows the diurnal rotation of earth, this is not an inertial reference system.
The three axis that define this system are showed in Figure 1.
- z[math]\displaystyle{ _{TRS} }[/math]: This axis is defined by the Conventional Terrestrial Pole (CTP).
- x[math]\displaystyle{ _{TRS} }[/math]: This axis is defined as the intersection between the equatorial plane and the mean Greenwich meridian. The equatorial plane is orthogonal to the CTP and in the Mean Greenwich meridian direction. This meridian was established by the Bureau International de l'Heure (BIE) observatory.
- y[math]\displaystyle{ _{TRS} }[/math]: It is orthogonal to the formers ones, so the system is right-handed.