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- Q7688954 subject Q8462731.
- Q7688954 subject Q8981903.
- Q7688954 abstract "In mathematics, a taut foliation is a codimension 1 foliation of a 3-manifold with the property that there is a single transverse circle intersecting every leaf. By transverse circle, is meant a closed loop that is always transverse to the tangent field of the foliation. Equivalently, by a result of Dennis Sullivan, a codimension 1 foliation is taut if there exists a Riemannian metric that makes each leaf a minimal surface.Taut foliations were brought to prominence by the work of William Thurston and David Gabai.".
- Q7688954 wikiPageWikiLink Q1174499.
- Q7688954 wikiPageWikiLink Q1545397.
- Q7688954 wikiPageWikiLink Q1778247.
- Q7688954 wikiPageWikiLink Q1827342.
- Q7688954 wikiPageWikiLink Q333927.
- Q7688954 wikiPageWikiLink Q395.
- Q7688954 wikiPageWikiLink Q526901.
- Q7688954 wikiPageWikiLink Q564842.
- Q7688954 wikiPageWikiLink Q632814.
- Q7688954 wikiPageWikiLink Q662830.
- Q7688954 wikiPageWikiLink Q684220.
- Q7688954 wikiPageWikiLink Q726376.
- Q7688954 wikiPageWikiLink Q81194.
- Q7688954 wikiPageWikiLink Q8462731.
- Q7688954 wikiPageWikiLink Q8981903.
- Q7688954 comment "In mathematics, a taut foliation is a codimension 1 foliation of a 3-manifold with the property that there is a single transverse circle intersecting every leaf. By transverse circle, is meant a closed loop that is always transverse to the tangent field of the foliation.".
- Q7688954 label "Taut foliation".