Cyclic Surgery Between Toroidal Surgeries
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Published:2011-09-01
Issue:3
Volume:54
Page:556-560
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ISSN:0008-4395
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Container-title:Canadian Mathematical Bulletin
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language:en
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Short-container-title:Can. math. bull.
Author:
Teragaito Masakazu
Abstract
AbstractWe show that there is an infinite family of hyperbolic knots such that each knot admits a cyclic surgery m whose adjacent surgeries m – 1 and m + 1 are toroidal. This gives an affirmative answer to a question asked by Boyer and Zhang.
Publisher
Canadian Mathematical Society
Subject
General Mathematics