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- Charts_on_SO(3) abstract "In mathematics, the special orthogonal group in three dimensions, otherwise known as the rotation group SO(3), is a naturally occurring example of a manifold. The various charts on SO(3) set up rival coordinate systems: in this case there cannot be said to be a preferred set of parameters describing a rotation. There are three degrees of freedom, so that the dimension of SO(3) is three. In numerous applications one or other coordinate system is used, and the question arises how to convert from a given system to another.".
- Charts_on_SO(3) thumbnail Space_of_rotations.png?width=300.
- Charts_on_SO(3) wikiPageID "411226".
- Charts_on_SO(3) wikiPageRevisionID "599622206".
- Charts_on_SO(3) hasPhotoCollection Charts_on_SO(3).
- Charts_on_SO(3) subject Category:Euclidean_symmetries.
- Charts_on_SO(3) subject Category:Lie_groups.
- Charts_on_SO(3) subject Category:Rotation_in_three_dimensions.
- Charts_on_SO(3) comment "In mathematics, the special orthogonal group in three dimensions, otherwise known as the rotation group SO(3), is a naturally occurring example of a manifold. The various charts on SO(3) set up rival coordinate systems: in this case there cannot be said to be a preferred set of parameters describing a rotation. There are three degrees of freedom, so that the dimension of SO(3) is three.".
- Charts_on_SO(3) label "Charts on SO(3)".
- Charts_on_SO(3) sameAs m.0252zn.
- Charts_on_SO(3) sameAs Q5086940.
- Charts_on_SO(3) sameAs Q5086940.
- Charts_on_SO(3) wasDerivedFrom Charts_on_SO(3)?oldid=599622206.
- Charts_on_SO(3) depiction Space_of_rotations.png.
- Charts_on_SO(3) isPrimaryTopicOf Charts_on_SO(3).
