Quasigeodesic flows and M\"obius-like groups
Abstract
If M is a hyperbolic 3-manifold with a quasigeodesic flow then we show that π1(M) acts in a natural way on a closed disc by homeomorphisms. Consequently, such a flow either has a closed orbit or the action on the boundary circle is M\"obius-like but not conjugate into PSL(2, R). We conjecture that the latter possibility cannot occur.
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