eBook ISBN: | 978-1-4704-0085-9 |
Product Code: | MEMO/106/508.E |
List Price: | $36.00 |
MAA Member Price: | $32.40 |
AMS Member Price: | $21.60 |
eBook ISBN: | 978-1-4704-0085-9 |
Product Code: | MEMO/106/508.E |
List Price: | $36.00 |
MAA Member Price: | $32.40 |
AMS Member Price: | $21.60 |
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Book DetailsMemoirs of the American Mathematical SocietyVolume: 106; 1993; 101 ppMSC: Primary 05; 57
This book presents a remarkable application of graph theory to knot theory. In knot theory, there are a number of easily defined geometric invariants that are extremely difficult to compute; the braid index of a knot or link is one example. The authors evaluate the braid index for many knots and links using the generalized Jones polynomial and the index of a graph, a new invariant introduced here. This invariant, which is determined algorithmically, is likely to be of particular interest to computer scientists.
ReadershipSpecialists and graduate students interested in combinatorial knot theory and/or graph theory.
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Table of Contents
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Chapters
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I. Index of a graph
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II. Link theory
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III. Braid index of alternating links
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This book presents a remarkable application of graph theory to knot theory. In knot theory, there are a number of easily defined geometric invariants that are extremely difficult to compute; the braid index of a knot or link is one example. The authors evaluate the braid index for many knots and links using the generalized Jones polynomial and the index of a graph, a new invariant introduced here. This invariant, which is determined algorithmically, is likely to be of particular interest to computer scientists.
Specialists and graduate students interested in combinatorial knot theory and/or graph theory.
-
Chapters
-
I. Index of a graph
-
II. Link theory
-
III. Braid index of alternating links