A claimed proof that every transitive R^k-Anosov action on a compact manifold either has dense strong stable and unstable leaves or is a suspension of a Z^k-Anosov action.
Nil-Anosov actions.Math
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Anosov actions: minimality of foliations or suspension action
A claimed proof that every transitive R^k-Anosov action on a compact manifold either has dense strong stable and unstable leaves or is a suspension of a Z^k-Anosov action.