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Cartesian and ellipsoidal coordinates: Difference between revisions
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The <math>(x,y,z)</math> ECEF Cartesian coordinates of the above mentioned Terrestrial frames can be expressed in the associated ellipsoid as <math>(\lambda,\varphi, h)</math> ellipsoidal coordinates, where <math>\lambda</math> and <math>\varphi</math> are respectively the longitude and latitude from the ellipsoid, and <math>h</math> the height above it. Figure 1 illustrates the relation between Cartesian and ellipsoidal coordinates. The equations associated to this transformation are given in [[Ellipsoidal and Cartesian Coordinates | The <math>(x,y,z)</math> ECEF Cartesian coordinates of the above mentioned Terrestrial frames can be expressed in the associated ellipsoid as <math>(\lambda,\varphi, h)</math> ellipsoidal coordinates, where <math>\lambda</math> and <math>\varphi</math> are respectively the longitude and latitude from the ellipsoid, and <math>h</math> the height above it. Figure 1 illustrates the relation between Cartesian and ellipsoidal coordinates. The equations associated to this transformation are given in [[Ellipsoidal and Cartesian Coordinates Conversion]]. | ||
Revision as of 09:12, 5 August 2011
Fundamentals | |
---|---|
Title | Cartesian and ellipsoidal coordinates |
Author(s) | J. Sanz Subirana, JM. Juan Zornoza and M. Hernandez-Pajares, University of Catalunia, Spain. |
Level | Basic |
Year of Publication | 2011 |
The [math]\displaystyle{ (x,y,z) }[/math] ECEF Cartesian coordinates of the above mentioned Terrestrial frames can be expressed in the associated ellipsoid as [math]\displaystyle{ (\lambda,\varphi, h) }[/math] ellipsoidal coordinates, where [math]\displaystyle{ \lambda }[/math] and [math]\displaystyle{ \varphi }[/math] are respectively the longitude and latitude from the ellipsoid, and [math]\displaystyle{ h }[/math] the height above it. Figure 1 illustrates the relation between Cartesian and ellipsoidal coordinates. The equations associated to this transformation are given in Ellipsoidal and Cartesian Coordinates Conversion.