COMMENSURATORS OF CUSPED HYPERBOLIC MANIFOLDS OLIVER GOODMAN, DAMIAN HEARD, AND CRAIG HODGSON Abstract. This paper describes a general algorithm for finding the commensurator of a non-arithmetic hyperbolic manifold with - Arithmetic hyperbolic 3-manifold - Document - PDFSEARCH.IO

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	COMMENSURATORS OF CUSPED HYPERBOLIC MANIFOLDS OLIVER GOODMAN, DAMIAN HEARD, AND CRAIG HODGSON Abstract. This paper describes a general algorithm for finding the commensurator of a non-arithmetic hyperbolic manifold with Add to Reading List Document Date: 2007-12-23 22:40:43 Open Document File Size: 422,74 KB Share Result on Facebook Company C5 / S50 / Morwen Thistlethwaite / Ford / Comm / / IndustryTerm maximal symmetry / isometry / symmetry groups / matrix product / / Organization Australian Research Council / / Person DAMIAN HEARD / Prasad Rigidity / CRAIG HODGSON / Genevieve Walsh / Alan Reid / OLIVER GOODMAN / Walter Neumann / Ian Agol / / SocialTag Geometric topology Hyperbolic geometry Riemannian manifolds Kleinian groups SnapPea Orbifold Hyperbolic 3-manifold Arithmetic hyperbolic 3-manifold Hyperbolic manifold Topology

COMMENSURATORS OF CUSPED HYPERBOLIC MANIFOLDS OLIVER GOODMAN, DAMIAN HEARD, AND CRAIG HODGSON Abstract. This paper describes a general algorithm for finding the commensurator of a non-arithmetic hyperbolic manifold with Add to Reading List