The lowest volume 3–orbifolds with high torsion
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Publication:5347280
DOI10.1090/tran/6920zbMath1420.57046arXiv1507.07894OpenAlexW3104506578MaRDI QIDQ5347280
David Futer, Christopher K. Atkinson
Publication date: 23 May 2017
Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1507.07894
General geometric structures on low-dimensional manifolds (57M50) Group actions on manifolds and cell complexes in low dimensions (57M60) Topology and geometry of orbifolds (57R18)
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- Minimal co-volume hyperbolic lattices. II: Simple torsion in a Kleinian group
- Closed surface bundles of least volume
- Symmetric links and Conway sums: volume and Jones polynomial
- Dehn surgery, homology and hyperbolic volume
- Limit volumes of hyperbolic three-orbifolds
- Proving a manifold to be hyperbolic once it has been approximated to be so
- Volumes of hyperbolic three-manifolds
- Sphere-packing and volume in hyperbolic 3-space
- An elementary account of Selberg's lemma
- Commutators, collars and the geometry of Möbius groups
- Three-dimensional orbifolds and cone-manifolds
- The orientable cusped hyperbolic \(3\)-manifolds of minimum volume
- Hyperbolic volumes of Fibonacci manifolds
- Minimal co-volume hyperbolic lattices. I: The spherical points of a Kleinian group
- The shape of hyperbolic Dehn surgery space
- Dehn filling, volume, and the Jones polynomial
- Small volume link orbifolds
- The minimal volume orientable hyperbolic 2-cusped 3-manifolds
- Minimum volume cusped hyperbolic three-manifolds
- Lower bounds on volumes of hyperbolic Haken 3-manifolds
- Minimum volume hyperbolic 3-manifolds
- The Noncompact Hyperbolic 3-Manifold of Minimal Volume
- The spectrum of elliptic axial distances in Kleinian groups
- Arithmeticity, discreteness and volume
- On a Theorem of Hurwitz
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