Matches in DBpedia 2014 for { <http://dbpedia.org/resource/Connection_(vector_bundle)> ?p ?o. }
Showing items 1 to 22 of
22
with 100 items per page.
- Connection_(vector_bundle) abstract "In mathematics, a connection on a fiber bundle is a device that defines a notion of parallel transport on the bundle; that is, a way to "connect" or identify fibers over nearby points. If the fiber bundle is a vector bundle, then the notion of parallel transport must be linear. Such a connection is equivalently specified by a covariant derivative, which is an operator that can differentiate sections of that bundle along tangent directions in the base manifold. Connections in this sense generalize, to arbitrary vector bundles, the concept of a linear connection on the tangent bundle of a smooth manifold, and are sometimes known as linear connections. Nonlinear connections are connections that are not necessarily linear in this sense.Connections on vector bundles are also sometimes called Koszul connections after Jean-Louis Koszul, who gave an algebraic framework for describing them (Koszul 1950).".
- Connection_(vector_bundle) wikiPageID "391816".
- Connection_(vector_bundle) wikiPageRevisionID "592079633".
- Connection_(vector_bundle) hasPhotoCollection Connection_(vector_bundle).
- Connection_(vector_bundle) subject Category:Connection_(mathematics).
- Connection_(vector_bundle) subject Category:Vector_bundles.
- Connection_(vector_bundle) type Abstraction100002137.
- Connection_(vector_bundle) type Collection107951464.
- Connection_(vector_bundle) type Group100031264.
- Connection_(vector_bundle) type Package108008017.
- Connection_(vector_bundle) type VectorBundles.
- Connection_(vector_bundle) comment "In mathematics, a connection on a fiber bundle is a device that defines a notion of parallel transport on the bundle; that is, a way to "connect" or identify fibers over nearby points. If the fiber bundle is a vector bundle, then the notion of parallel transport must be linear. Such a connection is equivalently specified by a covariant derivative, which is an operator that can differentiate sections of that bundle along tangent directions in the base manifold.".
- Connection_(vector_bundle) label "Connection (vector bundle)".
- Connection_(vector_bundle) label "Connexion de Koszul".
- Connection_(vector_bundle) label "联络 (向量丛)".
- Connection_(vector_bundle) sameAs Connexion_de_Koszul.
- Connection_(vector_bundle) sameAs m.02p1rdd.
- Connection_(vector_bundle) sameAs Q521075.
- Connection_(vector_bundle) sameAs Q521075.
- Connection_(vector_bundle) sameAs Connection_(vector_bundle).
- Connection_(vector_bundle) wasDerivedFrom Connection_(vector_bundle)?oldid=592079633.
- Connection_(vector_bundle) isPrimaryTopicOf Connection_(vector_bundle).