Anosov diffeomorphisms of products II. Aspherical manifolds
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Publication:2332121
DOI10.1016/j.jpaa.2019.07.005OpenAlexW2807364293WikidataQ127494798 ScholiaQ127494798MaRDI QIDQ2332121
Publication date: 1 November 2019
Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1806.03447
aspherical manifolddirect productAnosov diffeomorphismHopf propertytrivial centerfinite outer automorphism group
Covering spaces and low-dimensional topology (57M10) Uniformly hyperbolic systems (expanding, Anosov, Axiom A, etc.) (37D20) Fundamental group, presentations, free differential calculus (57M05) Fiber bundles in algebraic topology (55R10) Algebraic topology on manifolds and differential topology (57R19)
Related Items
Aspherical manifolds which do not have bounded index property, Anosov diffeomorphisms on Thurston geometric 4-manifolds
Cites Work
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- Aspherical products which do not support Anosov diffeomorphisms
- There are no transitive Anosov diffeomorphisms on negatively curved manifolds
- Geometric structures on compact complex analytic surfaces
- Infinite soluble groups with no outer automorphisms
- Remarks on geometric structures on compact complex spaces
- Currents, flows and diffeomorphisms
- Fundamental groups of aspherical manifolds and maps of non-zero degree
- Five dimensional Bieberbach groups with trivial centre
- Stable actions of groups on real trees
- Local homology properties of boundaries of groups
- Outer automorphism groups of Bieberbach groups
- The Hopf property of free products
- Anosov maps, polycyclic groups and homology
- Anosov diffeomorphisms of flat manifolds
- Aspherical manifolds with the Q ‐homology of a sphere
- EUCLIDEAN SPACE FORMS WITH THE FIRST BETTI NUMBER EQUAL TO ZERO
- Closed 3-Manifolds With no Periodic Maps
- Model aspherical manifolds with no periodic maps
- Direct products and the Hopf property
- A Flat Manifold with No Symmetries
- Anosov diffeomorphisms of products I. Negative curvature and rational homology spheres
- Aspherical 4-manifolds of odd Euler characteristic
- Manifolds with higher homotopy which do not support Anosov diffeomorphisms
- Three examples on hopficity in torsion-free abelian groups
- A Certain Subgroup of the Fundamental Group
- Some Theorems on Hopficity
- Anosov Diffeomorphisms on Tori
- Differentiable dynamical systems
- On Codimension One Anosov Diffeomorphisms
- There are No New Anosov Diffeomorphisms on Tori
- Anosov Diffeomorphisms on Nilmanifolds
- Manifolds which do not Admit Anosov Diffeomorphisms
- Strong Rigidity of Locally Symmetric Spaces. (AM-78)