Neapolitan chord: Difference between revisions

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en>Jeffrey Blinks
m Cited a theory textbook
en>Kallegretti
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{{unreferenced|date=August 2012}}
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In [[mathematics]] and [[theoretical physics]], two geometries are '''conformally equivalent''' if there exists a [[conformal transformation]] (an angle-preserving transformation) that maps one geometry to the other one.
More generally, two [[Riemannian metric]]s on a [[manifold]] <math>M</math> are conformally equivalent if one is obtained from the other by multiplication by a positive function on <math>M</math>.
 
== See also ==
 
* [[conformal geometry]]
* [[biholomorphy|biholomorphic equivalence]]
* [[equivalence relation]]
* [[AdS/CFT correspondence]]
 
{{geometry-stub}}
[[Category:Conformal geometry]]

Latest revision as of 19:49, 23 December 2014

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