Every hyperbolic group that is the fundamental group of a compact special cube complex has a Gromov boundary that is the quotient of a compact subset of R3 with connected preimages.
We prove Theorem 3.10. Let φt:M→M be a topologically transitive Anosov flow on a compact manifold and let T>0. We find an open set of diffeomorphisms with flow type and minimal strong foliations accumulating on φT. We first use structural stability …
There aren't more papers