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A census of tetrahedral hyperbolic manifolds
[article]
2015
arXiv
pre-print
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We call a cusped hyperbolic 3-manifold tetrahedral if it can be decomposed into regular ideal tetrahedra. Following an earlier publication by three of the authors, we give a census of all tetrahedral manifolds and all of their combinatorial tetrahedral tessellations with at most 25 (orientable case) and 21 (non-orientable case) tetrahedra. Our isometry classification uses certified canonical cell decompositions (based on work by Dunfield, Hoffman, Licata) and isomorphism signatures (an
arXiv:1502.00383v2
fatcat:5xqu4x65t5d7jelcm3gh2altju