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- W1970600308 abstract "Let <italic>M</italic> be an irreducible, compact, connected, orientable 3-manifold whose boundary is a torus. We show that if <italic>M</italic> is hyperbolic, then it admits at most six finite/cyclic fillings of maximal distance 5. Further, the distance of a finite/cyclic filling to a cyclic filling is at most 2. If <italic>M</italic> has a non-boundary-parallel, incompressible torus and is not a generalized 1-iterated torus knot complement, then there are at most three finite/cyclic fillings of maximal distance 1. Further, if <italic>M</italic> has a non-boundary-parallel, incompressible torus and is not a generalized 1- or 2-iterated torus knot complement and if <italic>M</italic> admits a cyclic filling of odd order, then <italic>M</italic> does not admit any other finite/cyclic filling. Relations between finite/cyclic fillings and other exceptional fillings are also discussed." @default.
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- W1970600308 date "1994-01-01" @default.
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- W1970600308 title "Exceptional surgery on knots" @default.
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- W1970600308 doi "https://doi.org/10.1090/s0273-0979-1994-00516-6" @default.
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