Editing Curvature (section)

==See also==
* [[Curvature form]] for the appropriate notion of curvature for [[vector bundle]]s and [[principal bundle]]s with [[Connection (mathematics)|connection]]
* [[Curvature of a measure]] for a notion of curvature in [[measure theory]]
* [[Parametric surface#Curvature|Curvature of parametric surfaces]]
* [[Curvature of Riemannian manifolds]] for generalizations of Gauss curvature to higher-dimensional [[Riemannian manifold]]s
* [[Curvature vector]] and [[geodesic curvature]] for appropriate notions of curvature of ''curves in'' Riemannian manifolds, of any dimension
* [[Degree of curvature]]
* [[Differential geometry of curves]] for a full treatment of curves embedded in a Euclidean space of arbitrary dimension
* [[Dioptre]], a measurement of curvature used in optics
* [[Evolute]], the locus of the centers of curvature of a given curve
* [[Fundamental theorem of curves]]
* [[Gauss–Bonnet theorem]] for an elementary application of curvature
* [[Gauss map]] for more geometric properties of Gauss curvature
* [[Gauss's principle of least constraint]], an expression of the [[Principle of Least Action]]
* [[Mean curvature]] at one point on a surface
* [[Minimum railway curve radius]]
* [[Radius of curvature (mathematics)|Radius of curvature]]
* [[Second fundamental form]] for the extrinsic curvature of hypersurfaces in general
* [[Sinuosity]]
* [[Torsion of a curve]]