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  • Conder, Marsten, et al. (author)
  • Maximal Symmetry Groups of Hyperbolic three-manifolds
  • 2006
  • In: New Zealand Journal of Mathematics. - 1171-6096. ; 35:1, s. 37-62
  • Journal article (peer-reviewed)abstract
    • Every nite group acts as the full isometry group of some compact hyperbolic 3-manifold. In this paper we study those nite groups which act maximally, that is when the ratio jIsom+(M)j=vol(M)is maximal among all such manifolds. In two dimensions maximal symmetry groups are called Hurwitz groups, and arise as quotients of the (2,3,7){triangle group. Here we study quotients of the minimal co-volume lattice.
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Type of publication
journal article (1)
Type of content
peer-reviewed (1)
Author/Editor
Conder, Marsten (1)
Martin, Gaven (1)
Torstensson, Anna (1)
University
Lund University (1)
Language
English (1)
Research subject (UKÄ/SCB)
Natural sciences (1)
Year
2006 (1)

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