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- Q7630879 subject Q8027566.
- Q7630879 abstract "In mathematics, a subbundle U of a vector bundle V on a topological space X is a collection of linear subspaces Ux of the fibers Vx of V at x in X, that make up a vector bundle in their own right.In connection with foliation theory, a subbundle of the tangent bundle of a smooth manifold may be called a distribution (of tangent vectors). If a set of vector fields Yk span the vector space U, and all Lie commutators [Yi,Yj] are linear combinations of the Yk, then one says that U is an involutive distribution.".
- Q7630879 wikiPageWikiLink Q1179296.
- Q7630879 wikiPageWikiLink Q179899.
- Q7630879 wikiPageWikiLink Q209812.
- Q7630879 wikiPageWikiLink Q3552958.
- Q7630879 wikiPageWikiLink Q395.
- Q7630879 wikiPageWikiLink Q564835.
- Q7630879 wikiPageWikiLink Q579267.
- Q7630879 wikiPageWikiLink Q658429.
- Q7630879 wikiPageWikiLink Q684220.
- Q7630879 wikiPageWikiLink Q728435.
- Q7630879 wikiPageWikiLink Q746550.
- Q7630879 wikiPageWikiLink Q7630587.
- Q7630879 wikiPageWikiLink Q8027566.
- Q7630879 wikiPageWikiLink Q837551.
- Q7630879 comment "In mathematics, a subbundle U of a vector bundle V on a topological space X is a collection of linear subspaces Ux of the fibers Vx of V at x in X, that make up a vector bundle in their own right.In connection with foliation theory, a subbundle of the tangent bundle of a smooth manifold may be called a distribution (of tangent vectors).".
- Q7630879 label "Subbundle".