Matches in DBpedia 2014 for { <http://dbpedia.org/resource/Pullback_bundle> ?p ?o. }
Showing items 1 to 25 of
25
with 100 items per page.
- Pullback_bundle abstract "In mathematics, a pullback bundle or induced bundle is a useful construction in the theory of fiber bundles. Given a fiber bundle π : E → B and a continuous map f : B′ → B one can define a "pullback" of E by f as a bundle f *E over B′. The fiber of f *E over a point b' in B′ is just the fiber of E over f( b' ). Thus f *E is the disjoint union of all these fibers equipped with a suitable topology.".
- Pullback_bundle wikiPageExternalLink PullbackBundle.html.
- Pullback_bundle wikiPageID "1665392".
- Pullback_bundle wikiPageRevisionID "600888201".
- Pullback_bundle hasPhotoCollection Pullback_bundle.
- Pullback_bundle subject Category:Fiber_bundles.
- Pullback_bundle type AnimalTissue105267548.
- Pullback_bundle type BodyPart105220461.
- Pullback_bundle type FiberBundle105475681.
- Pullback_bundle type FiberBundles.
- Pullback_bundle type NervousTissue105296775.
- Pullback_bundle type Part109385911.
- Pullback_bundle type PhysicalEntity100001930.
- Pullback_bundle type Thing100002452.
- Pullback_bundle type Tissue105267345.
- Pullback_bundle comment "In mathematics, a pullback bundle or induced bundle is a useful construction in the theory of fiber bundles. Given a fiber bundle π : E → B and a continuous map f : B′ → B one can define a "pullback" of E by f as a bundle f *E over B′. The fiber of f *E over a point b' in B′ is just the fiber of E over f( b' ). Thus f *E is the disjoint union of all these fibers equipped with a suitable topology.".
- Pullback_bundle label "Pullback bundle".
- Pullback_bundle label "Индуцированное расслоение".
- Pullback_bundle label "拉回丛".
- Pullback_bundle sameAs m.05ltjv.
- Pullback_bundle sameAs Q4200951.
- Pullback_bundle sameAs Q4200951.
- Pullback_bundle sameAs Pullback_bundle.
- Pullback_bundle wasDerivedFrom Pullback_bundle?oldid=600888201.
- Pullback_bundle isPrimaryTopicOf Pullback_bundle.