Every orientable 3-manifold is a .

Calegari, Danny

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Foliations with few non-compact leaves.

Vogt, Elmar (2002)

Algebraic & Geometric Topology

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Leafwise smoothing laminations.

Calegari, Danny (2001)

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The geometry of $R$ -covered foliations.

Calegari, Danny (2000)

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$R$ -covered foliations of hyperbolic 3-manifolds.

Calegari, Danny (1999)

Geometry & Topology

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Taut foliations of 3-manifolds and suspensions of $S^{1}$

David Gabai (1992)

Annales de l'institut Fourier

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Let $M$ be a compact oriented 3-manifold whose boundary contains a single torus $P$ and let $ℱ$ be a taut foliation on $M$ whose restriction to $\partial M$ has a Reeb component. The main technical result of the paper, asserts that if $N$ is obtained by Dehn filling $P$ along any curve not parallel to the Reeb component, then $N$ has a taut foliation.

Engel structures with trivial characteristic foliations.

Adachi, Jiro (2002)

Algebraic & Geometric Topology

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Smoothability of proper foliations

John Cantwell, Lawrence Conlon (1988)

Annales de l'institut Fourier

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Compact, $C^{2}$ -foliated manifolds of codimension one, having all leaves proper, are shown to be $C^{\infty}$ -smoothable. More precisely, such a foliated manifold is homeomorphic to one of class $C^{\infty}$ . The corresponding statement is false for foliations with nonproper leaves. In that case, there are topological distinctions between smoothness of class $C^{r}$ and of class $C^{r + 1}$ for every nonnegative integer $r$ .

A foliation of $𝐑^{3}$ and other punctured 3-manifolds by circles

Elmar Vogt (1989)

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Some properties of foliations

Richard Sacksteder (1964)

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Displaying similar documents to “Every orientable 3-manifold is a B Γ .”

Displaying similar documents to “Every orientable 3-manifold is a $B Γ$ .”