Hyperbolic volumes of Fibonacci manifolds
From MaRDI portal
Publication:1921776
DOI10.1007/BF02110146zbMath0865.57012MaRDI QIDQ1921776
Andrei Vesnin, Alexander Mednykh
Publication date: 15 June 1997
Published in: Siberian Mathematical Journal (Search for Journal in Brave)
Generators, relations, and presentations of groups (20F05) Fundamental group, presentations, free differential calculus (57M05)
Related Items
Volumes and degeneration of cone-structures on the figure-eight knot ⋮ The Heegaard genus of hyperbolic 3-manifolds of small volume ⋮ Fibonacci manifolds as two-fold coverings of the three-dimensional sphere and the Meyerhoff-Neumann conjecture ⋮ The lowest volume 3–orbifolds with high torsion ⋮ Cyclic generalizations of two hyperbolic icosahedral manifolds ⋮ Euclidean volumes of hyperbolic knots ⋮ New aspects of complexity theory for 3-manifolds ⋮ ON GEHRING–MARTIN–TAN GROUPS WITH AN ELLIPTIC GENERATOR ⋮ On Jørgensen numbers and their analogs for groups of figure-eight orbifolds ⋮ The volume of a compact hyperbolic antiprism ⋮ Notes on More Fibonacci Groups ⋮ The volume of the Lambert cube in spherical space ⋮ Volumes of two-bridge cone manifolds in spaces of constant curvature ⋮ TWO-SIDED ASYMPTOTIC BOUNDS FOR THE COMPLEXITY OF SOME CLOSED HYPERBOLIC THREE-MANIFOLDS ⋮ The volume of a spherical antiprism with \(S_{2n}\) symmetry ⋮ Isometries of hyperbolic Fibonacci manifolds
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The lattice of branched covers over the figure-eight knot
- Volumes of hyperbolic three-manifolds
- Proving a group infinite
- An asymptotic formula for the eta invariants of hyperbolic 3-manifolds
- The Fibonacci Groups F(2,2m )
- Constant energy surfaces of Hamiltonian systems, enumeration of three-dimensional manifolds in increasing order of complexity, and computation of volumes of closed hyperbolic manifolds
- Hyperbolic geometry: The first 150 years
- Arithmeticity of Knot Complements
- The Fibonacci Groups
- Computer aided determination of a Fibonacci group
- Nikolai Ivanovich Lobachevskii (on the bicentenary of his birth)