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Formal Knot Theory

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Synopses & Reviews

Publisher Comments:

This exploration of combinatorics and knot theory is geared toward advanced undergraduates and graduate students and features new appendixes on recent developments. A professor in the Department of Mathematics, Statistics, and Computer Science at the University of Illinois at Chicago, Louis H. Kauffman is a topologist who works with knot theory and its relationships with statistical mechanics, quantum theory, and algebra, as well as with combinatorics.

Synopsis:

This exploration of combinatorics and knot theory is geared toward advanced undergraduates and graduate students. The author draws upon his work as a topologist to illustrate the relationships between knot theory and statistical mechanics, quantum theory, and algebra, as well as the role of knot theory in combinatorics. 1983 edition. Includes 51 illustrations.

Table of Contents

1. Introduction

2. State, Trails, and the Clock Theorem

3. State Polynomials and the Duality Conjecture

4. Knots and Links

5. Axiomatic Link Calculations

6. Curliness and the Alexander Polynomial

7. The Coat of Many Colors

8. Spanning Surfaces

9. The Genus of Alternative Links

10. Ribbon Knots and the Arf Invariant

Appendix. The Classical Alexander Polynomial

References

Product Details

ISBN:
9780486450520
Author:
Kauffman, Louis H.
Publisher:
Dover Publications
Author:
Mathematics
Subject:
General
Subject:
Knot theory
Subject:
General Mathematics
Subject:
Topology
Subject:
Mathematics - General
Edition Description:
Trade Paper
Series:
Dover Books on Mathematics
Publication Date:
20060731
Binding:
TRADE PAPER
Language:
English
Illustrations:
Y
Pages:
272
Dimensions:
8.5 x 5.38 in 0.7 lb

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Formal Knot Theory New Trade Paper
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Product details 272 pages Dover Publications - English 9780486450520 Reviews:
"Synopsis" by ,
This exploration of combinatorics and knot theory is geared toward advanced undergraduates and graduate students. The author draws upon his work as a topologist to illustrate the relationships between knot theory and statistical mechanics, quantum theory, and algebra, as well as the role of knot theory in combinatorics. 1983 edition. Includes 51 illustrations.

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