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Isotopy of Links in Codimension Two


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1 Institute for Advanced Study, Princeton, United States
     

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Two DISTINCT notions of "isotopy" are commonly used to compare embeddings of a space X in another space Y. The main purpose of this paper is to study these relations, and how they differ, in the simplest interesting case: Y= some Euclidean space and X= a disjoint collection of spheres (in other words, the theory of links).
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  • Isotopy of Links in Codimension Two

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Authors

Dale Rolfsen
Institute for Advanced Study, Princeton, United States

Abstract


Two DISTINCT notions of "isotopy" are commonly used to compare embeddings of a space X in another space Y. The main purpose of this paper is to study these relations, and how they differ, in the simplest interesting case: Y= some Euclidean space and X= a disjoint collection of spheres (in other words, the theory of links).