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- Exterior_bundle abstract "In mathematics, the exterior bundle of a manifold M is the subbundle of the tensor bundle consisting of all antisymmetric covariant tensors. It has special significance, because one can define a connection-independent derivative on it, namely the exterior derivative.Sections of the exterior bundle are differential forms on M.".
- Exterior_bundle wikiPageID "4060433".
- Exterior_bundle wikiPageRevisionID "468887050".
- Exterior_bundle hasPhotoCollection Exterior_bundle.
- Exterior_bundle subject Category:Differential_forms.
- Exterior_bundle subject Category:Vector_bundles.
- Exterior_bundle type Abstraction100002137.
- Exterior_bundle type Collection107951464.
- Exterior_bundle type DifferentialForms.
- Exterior_bundle type Form106290637.
- Exterior_bundle type Group100031264.
- Exterior_bundle type LanguageUnit106284225.
- Exterior_bundle type Package108008017.
- Exterior_bundle type Part113809207.
- Exterior_bundle type Relation100031921.
- Exterior_bundle type VectorBundles.
- Exterior_bundle type Word106286395.
- Exterior_bundle comment "In mathematics, the exterior bundle of a manifold M is the subbundle of the tensor bundle consisting of all antisymmetric covariant tensors. It has special significance, because one can define a connection-independent derivative on it, namely the exterior derivative.Sections of the exterior bundle are differential forms on M.".
- Exterior_bundle label "Exterior bundle".
- Exterior_bundle sameAs m.0jt3jy5.
- Exterior_bundle sameAs Q5421983.
- Exterior_bundle sameAs Q5421983.
- Exterior_bundle sameAs Exterior_bundle.
- Exterior_bundle wasDerivedFrom Exterior_bundle?oldid=468887050.
- Exterior_bundle isPrimaryTopicOf Exterior_bundle.