The disjoint curve property.
Schleimer, Saul (2004)
Geometry & Topology
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Displaying similar documents to “Canonical decompositions of 3-manifolds.”
The disjoint curve property.
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Allen Hatcher (1992)
Annales de l'institut Fourier
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Families of codimension-one foliations and laminations are constructed in certain 3-manifolds, with the property that their transverse intersection with the boundary torus of the manifold consists of parallel curves whose slope varies continuously with certain parameters in the construction. The 3-manifolds are 2-bridge knot complements and punctured-torus bundles.
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Group negative curvature for 3-manifolds with genuine laminations.
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Lefschetz fibrations on compact Stein surfaces.
Akbulut, Selman, Ozbagci, Burak (2001)
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Sedgwick, Eric (2001)
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Notes on tiled incompressible tori
Leonid Plachta (2012)
Open Mathematics
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Let Θ denote the class of essential tori in a closed braid complement which admit a standard tiling in the sense of Birman and Menasco [Birman J.S., Menasco W.W., Special positions for essential tori in link complements, Topology, 1994, 33(3), 525–556]. Moreover, let R denote the class of thin tiled tori in the sense of Ng [Ng K.Y., Essential tori in link complements, J. Knot Theory Ramifications, 1998, 7(2), 205–216]. We define the subclass B ⊂ Θ of typical tiled tori and show that...