On a problem of Hopf for circle bundles over aspherical manifolds with hyperbolic fundamental groups
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Publication:6188364
DOI10.2140/agt.2023.23.3205arXiv1712.03582OpenAlexW2805849009MaRDI QIDQ6188364
Publication date: 11 January 2024
Published in: Algebraic \& Geometric Topology (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1712.03582
fundamental grouphyperbolic groupaspherical manifoldhomotopy equivalencecircle bundleHopf problemdegree of self-map
Cites Work
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- The Borel conjecture for hyperbolic and CAT(0)-groups
- Volumes in Seifert space
- Simplicial volume of closed locally symmetric spaces of non-compact type
- Volume and bounded cohomology
- The existence of maps of nonzero degree between aspherical 3-manifolds
- Infinitesimal computations in topology
- Endomorphisms of hyperbolic groups. I: The Hopf property
- The \(\pi_ 1\)-injectivity of self-maps of nonzero degree on 3-manifolds
- Structure and rigidity in (Gromov) hyperbolic groups and discrete groups in rank \(1\) Lie groups. II
- Fundamental groups of aspherical manifolds and maps of non-zero degree
- Functorial seminorms on singular homology and (in)flexible manifolds
- The \(K\)-theoretic Farrell-Jones conjecture for hyperbolic groups
- Simplicial volume of locally symmetric spaces covered by \(\mathrm{SL}_{3} \mathbb R/\mathrm{SO}(3)\)
- Graph manifolds have virtually positive Seifert volume
- Bounded Cohomology Characterizes Hyperbolic Groups
- Survey on aspherical manifolds
- Fundamental classes not representable by products
- ON CO-HOPFIAN NILPOTENT GROUPS
- Ordering Thurston’s geometries by maps of nonzero degree
- Quasiregular self-mappings of manifolds and word hyperbolic groups
- On a Problem of Hopf
- Straightening and bounded cohomology of hyperbolic groups
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