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A Survey of Knot Theory

Akio Kawauchi
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Akio Kawauchi: Osaka City University, Department of Mathematics

in Springer Books from Springer

Date: 1996
ISBN: 978-3-0348-9227-8
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Chapters in this book:

Ch Chapter 0 Fundamentals of knot theory
Akio Kawauchi
Ch Chapter 1 Presentations
Akio Kawauchi
Ch Chapter 10 Symmetries
Akio Kawauchi
Ch Chapter 11 Local transformations
Akio Kawauchi
Ch Chapter 12 Cobordisms
Akio Kawauchi
Ch Chapter 13 Two-knots I: a topological approach
Akio Kawauchi
Ch Chapter 14 Two-knots II: an algebraic approach
Akio Kawauchi
Ch Chapter 15 Knot theory of spatial graphs
Akio Kawauchi
Ch Chapter 16 Vassiliev-Gusarov invariants
Akio Kawauchi
Ch Chapter 2 Standard examples
Akio Kawauchi
Ch Chapter 3 Compositions and decompositions
Akio Kawauchi
Ch Chapter 4 Seifert surfaces I: a topological approach
Akio Kawauchi
Ch Chapter 5 Seifert surfaces II: an algebraic approach
Akio Kawauchi
Ch Chapter 6 The fundamental group
Akio Kawauchi
Ch Chapter 7 Multi-variable Alexander polynomials
Akio Kawauchi
Ch Chapter 8 Jones type polynomials I: a topological approach
Akio Kawauchi
Ch Chapter 9 Jones type polynomials II: an algebraic approach
Akio Kawauchi

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DOI: 10.1007/978-3-0348-9227-8

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