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ON A CERTAIN NUMERICAL INVARIANT OF LINK TYPES
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Knot theory and its applications
TLDR
This book introduces the study of knot diagrams, braid representations, Seifert surfaces, tangles, and Alexander polynomials. Expand
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Jones polynomials and classical conjectures in knot theory
The primeness is necessary in the last statement ofTheorem B, since the connected sum of two figure eight knots is alternating, but it has a minimal non-alternating projection. Note that the figureExpand
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On the braid index of alternating links
We show that, at least for an alternating fibered link or 2-bridge link L, there is an exact formula which expresses the braid index b(L) of L as a function of the 2-variable generalization PL(I, m)Expand
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On periodic knots
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Links and Seifert fiber spaces
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On closed 3-braids
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