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- Ellipsoid abstract "An ellipsoid is a closed quadric surface that is a three-dimensional analogue of an ellipse. The standard equation of an ellipsoid centered at the origin of a Cartesian coordinate system and aligned with the axes isThe points (a,0,0), (0,b,0) and (0,0,c) lie on the surface and the line segments from the origin to these points are called the semi-principal axes of length a, b, c. They correspond to the semi-major axis and semi-minor axis of the appropriate ellipses.There are four distinct cases of which one is degenerate:— tri-axial or (rarely) scalene ellipsoid;— oblate ellipsoid of revolution (oblate spheroid);— prolate ellipsoid of revolution (prolate spheroid);— the degenerate case of a sphere;Mathematical literature often uses 'ellipsoid' in place of 'tri-axial ellipsoid'. Scientific literature (particularly geodesy) often uses 'ellipsoid' in place of 'ellipsoid of revolution' and only applies the adjective 'tri-axial' when treating the general case. Older literature uses 'spheroid' in place of 'ellipsoid of revolution'.Any planar cross section passing through the center of an ellipsoid forms an ellipse on its surface: this degenerates to a circle for sections normal to the symmetry axis of an ellipsoid of revolution (or all sections when the ellipsoid degenerates to a sphere.)".
- Ellipsoid thumbnail Triaxial_Ellipsoid.jpg?width=300.
- Ellipsoid wikiPageExternalLink Ellipsoid.
- Ellipsoid wikiPageExternalLink 19.2.
- Ellipsoid wikiPageExternalLink Ellipsoid.html.
- Ellipsoid wikiPageExternalLink QuadraticSurface.html.
- Ellipsoid wikiPageID "145381".
- Ellipsoid wikiPageRevisionID "604281159".
- Ellipsoid hasPhotoCollection Ellipsoid.
- Ellipsoid subject Category:Geometric_shapes.
- Ellipsoid subject Category:Quadrics.
- Ellipsoid subject Category:Surfaces.
- Ellipsoid comment "An ellipsoid is a closed quadric surface that is a three-dimensional analogue of an ellipse. The standard equation of an ellipsoid centered at the origin of a Cartesian coordinate system and aligned with the axes isThe points (a,0,0), (0,b,0) and (0,0,c) lie on the surface and the line segments from the origin to these points are called the semi-principal axes of length a, b, c.".
- Ellipsoid label "Elipsoida".
- Ellipsoid label "Elipsoide".
- Ellipsoid label "Elipsoide".
- Ellipsoid label "Ellipsoid".
- Ellipsoid label "Ellipsoid".
- Ellipsoid label "Ellipsoïde".
- Ellipsoid label "Ellipsoïde".
- Ellipsoid label "Ellissoide".
- Ellipsoid label "Эллипсоид".
- Ellipsoid label "سطح ناقص".
- Ellipsoid label "椭球".
- Ellipsoid label "楕円体".
- Ellipsoid sameAs Elipsoid.
- Ellipsoid sameAs Ellipsoid.
- Ellipsoid sameAs Ελλειψοειδή.
- Ellipsoid sameAs Elipsoide.
- Ellipsoid sameAs Elipsoide.
- Ellipsoid sameAs Ellipsoïde.
- Ellipsoid sameAs Elipsoid.
- Ellipsoid sameAs Ellissoide.
- Ellipsoid sameAs 楕円体.
- Ellipsoid sameAs 타원체.
- Ellipsoid sameAs Ellipsoïde.
- Ellipsoid sameAs Elipsoida.
- Ellipsoid sameAs Elipsoide.
- Ellipsoid sameAs m.012gnq.
- Ellipsoid sameAs Q190046.
- Ellipsoid sameAs Q190046.
- Ellipsoid wasDerivedFrom Ellipsoid?oldid=604281159.
- Ellipsoid depiction Triaxial_Ellipsoid.jpg.
- Ellipsoid isPrimaryTopicOf Ellipsoid.
