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We show that any expansive flow on a 3-manifold which is a Seifert fibration or a torus bundle overS 1 is topologically equivalent to a transitive Anosov flow. This is achieved by analyzing the trace of the stable foliation (with singularities) of the flow on incompressible tori embedded in such a manifold.
Bulletin of the Brazilian Mathematical Society, New Series – Springer Journals
Published: Feb 11, 2005
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