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- Beltrami's_theorem abstract "In mathematics — specifically, in Riemannian geometry — Beltrami's theorem is a result named after the Italian mathematician Eugenio Beltrami which states that geodesic maps preserve the property of having constant curvature. More precisely, if (M, g) and (N, h) are two Riemannian manifolds and φ : M → N is a geodesic map between them, and if either of the manifolds (M, g) or (N, h) has constant curvature, then so does the other one.".
- Beltrami's_theorem wikiPageID "13636654".
- Beltrami's_theorem wikiPageRevisionID "474505201".
- Beltrami's_theorem hasPhotoCollection Beltrami's_theorem.
- Beltrami's_theorem title "Beltrami's theorem".
- Beltrami's_theorem urlname "BeltramisTheorem".
- Beltrami's_theorem subject Category:Theorems_in_Riemannian_geometry.
- Beltrami's_theorem type Abstraction100002137.
- Beltrami's_theorem type Communication100033020.
- Beltrami's_theorem type Message106598915.
- Beltrami's_theorem type Proposition106750804.
- Beltrami's_theorem type Statement106722453.
- Beltrami's_theorem type Theorem106752293.
- Beltrami's_theorem type TheoremsInGeometry.
- Beltrami's_theorem type TheoremsInRiemannianGeometry.
- Beltrami's_theorem comment "In mathematics — specifically, in Riemannian geometry — Beltrami's theorem is a result named after the Italian mathematician Eugenio Beltrami which states that geodesic maps preserve the property of having constant curvature. More precisely, if (M, g) and (N, h) are two Riemannian manifolds and φ : M → N is a geodesic map between them, and if either of the manifolds (M, g) or (N, h) has constant curvature, then so does the other one.".
- Beltrami's_theorem label "Beltrami's theorem".
- Beltrami's_theorem label "Stelling van Beltrami".
- Beltrami's_theorem sameAs Stelling_van_Beltrami.
- Beltrami's_theorem sameAs m.03ccmjx.
- Beltrami's_theorem sameAs Q4884789.
- Beltrami's_theorem sameAs Q4884789.
- Beltrami's_theorem sameAs Beltrami's_theorem.
- Beltrami's_theorem wasDerivedFrom Beltrami's_theorem?oldid=474505201.
- Beltrami's_theorem isPrimaryTopicOf Beltrami's_theorem.