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\author
S\'ergio Fenley\\Lee Mosher
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\title
Quasigeodesic Flows in Hyperbolic Three-Manifolds
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\abstract
Any closed, oriented,  hyperbolic
three-manifold with nontrivial second homology has many quasigeodesic
flows, where quasigeodesic means that flow lines are uniformly efficient
in measuring  distance in relative homotopy classes. The flows are
pseudo-Anosov flows which are  almost transverse to finite depth
foliations in the manifold. The main tool is the use of a sutured
manifold hierarchy which has good geometric properties.
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