Non-integral toroidal surgery on hyperbolic knots in $S^3$

Details Non-integral toroidal surgery on hyperbolic knots in $S^3$ Non-integral toroidal surgery on hyperbolic knots in $S^3$

1997-04-17

arxiv.org/abs/math/9704222v1

Mathematics

Geometric Topology

Scientific paper

We show that on any hyperbolic knot in $S^3$ there is at most one
non-integral Dehn surgery which yields a manifold containing an incompressible
torus.

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