conformal map in a sentence

• In the early 1980s an elementary algorithm for computing conformal maps was discovered.
• The two definitions for conformal maps are not equivalent.
• He was known for his research on complex analysis and in particular on conformal maps.
• It is one-one because conformal maps between circular domains are given by M鯾ius transformations.
• A rectangular grid ( top ) and its image under a conformal map f ( bottom ).
• Conformal maps containing large regions vary scales by locations, so it is difficult to compare lengths or areas.
• Conformal maps preserve both angles and the shapes of infinitesimally small figures, but not necessarily their size or curvature.
• For example, stereographic projection of a sphere onto the plane augmented with a point at infinity is a conformal map.
• The disk and the upper half plane are related by a conformal map, and isometries are given by M鯾ius transformations.
• To him has been attributed the discovery of the theorem that stereographic projection from the sphere is a conformal map projection.
• It's difficult to see conformal map in a sentence .
• The fact that " f " is biholomorphic implies that it is a conformal map and therefore angle-preserving.
• But not all such matrices produce rotations : conformal maps on "'S "'2 are also included.
• By the Schwarz reflection principle . " f " can be extended to a conformal map between these open dense sets.
• These are conformal maps of the unit disk onto the complex plane with a Jordan arc connecting a finite point to  " omitted.
• Conformal maps can be defined between domains in higher-dimensional Euclidean spaces, and more generally on a Riemannian or semi-Riemannian manifold.
• It can be conformally mapped to a hemisphere by stereographic projection, and the hemisphere model is again a conformal map of the hyperbolic plane.
• In fact, you could say that the " Euclidean " conformal maps are a special case of the more general " Riemannian " conformal maps.
• In fact, you could say that the " Euclidean " conformal maps are a special case of the more general " Riemannian " conformal maps.
• The book explores the patterns created by iterating conformal maps of the complex plane called M鯾ius transformations, and their connections with symmetry and self-similarity.
• In non-conformal maps, you can not use the techniques because same lengths at a point vary the lengths on the map by the directions.