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'''Clairaut's relation''', named after [[Alexis Claude de Clairaut]], is a formula in classical [[differential geometry]].  The formula relates the distance ''r''(''t'') from a point on a [[great circle]] of the [[unit sphere]] to the ''z''-axis, and the angle ''θ''(''t'') between the tangent vector and the latitudinal circle:
 
:<math> r(t) \cos \theta(t) = \text{constant}.\, </math>
 
The relation remains valid for a geodesic on an arbitrary [[surface of revolution]].
==References==
*M. do Carmo, ''Differential Geometry of Curves and Surfaces'', page 257.
==See also==
*[[Clairaut's theorem]]
 
[[Category:Differential geometry]]
[[Category:Differential geometry of surfaces]]
[[Category:Geodesy]]
 
 
{{differential-geometry-stub}}

Latest revision as of 08:56, 7 November 2013

Clairaut's relation, named after Alexis Claude de Clairaut, is a formula in classical differential geometry. The formula relates the distance r(t) from a point on a great circle of the unit sphere to the z-axis, and the angle θ(t) between the tangent vector and the latitudinal circle:

r(t)cosθ(t)=constant.

The relation remains valid for a geodesic on an arbitrary surface of revolution.

References

  • M. do Carmo, Differential Geometry of Curves and Surfaces, page 257.

See also


Template:Differential-geometry-stub