Hyperbolic manifold: Difference between revisions
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{{riemannian | {{riemannian metric property}} | ||
==Definition== | ==Definition== | ||
Revision as of 17:03, 8 March 2007
This article defines a property that makes sense for a Riemannian metric over a differential manifold
Definition
Symbol-free definition
A Riemannian manifold is said to be hyperbolic if it is complete and has constant sectional curvature equal to -1.