A contamination carrying criterion for branched surfaces

Mathematics – Geometric Topology

Scientific paper

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19 pages 9 figures

Scientific paper

A contamination in a 3-manifold is an object interpolating between the contact structure and the lamination. Contaminations seem to provide a link between 3-dimensional contact geometry and the classical topology of 3-manifolds, as described in a separate paper. In this paper we deal with contaminations carried by branched surfaces, giving a sufficient condition for a branched surface to carry a pure contamination.

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