Boundary actions of negatively curved manifold groups are C0-topologically stable, and the technique yields hyperbolic 3-manifolds with arbitrarily many topologically inequivalent Anosov flows.
Contact structures, deformations and taut foliations
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$C^0$ stability of boundary actions and inequivalent Anosov flows
Boundary actions of negatively curved manifold groups are C0-topologically stable, and the technique yields hyperbolic 3-manifolds with arbitrarily many topologically inequivalent Anosov flows.