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A Survey of Knot Theory
Overview of attention for book
Table of Contents
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Book Overview
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Chapter 1
Fundamentals of knot theory
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Chapter 2
Presentations
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Chapter 3
Standard examples
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Chapter 4
Compositions and decompositions
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Chapter 5
Seifert surfaces I: a topological approach
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Chapter 6
Seifert surfaces II: an algebraic approach
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Chapter 7
The fundamental group
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Chapter 8
Multi-variable Alexander polynomials
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Chapter 9
Jones type polynomials I: a topological approach
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Chapter 10
Jones type polynomials II: an algebraic approach
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Chapter 11
Symmetries
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Chapter 12
Local transformations
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Chapter 13
Cobordisms
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Chapter 14
Two-knots I: a topological approach
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Chapter 15
Two-knots II: an algebraic approach
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Chapter 16
Knot theory of spatial graphs
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Chapter 17
Vassiliev-Gusarov invariants
Overall attention for this book and its chapters
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Mentioned by
twitter
3
X users
syllabi
2
institutions with syllabi
wikipedia
1
Wikipedia page
Citations
dimensions_citation
136
Dimensions
Readers on
mendeley
11
Mendeley
Book overview
1. Fundamentals of knot theory
2. Presentations
3. Standard examples
4. Compositions and decompositions
5. Seifert surfaces I: a topological approach
6. Seifert surfaces II: an algebraic approach
7. The fundamental group
8. Multi-variable Alexander polynomials
9. Jones type polynomials I: a topological approach
10. Jones type polynomials II: an algebraic approach
11. Symmetries
12. Local transformations
13. Cobordisms
14. Two-knots I: a topological approach
15. Two-knots II: an algebraic approach
16. Knot theory of spatial graphs
17. Vassiliev-Gusarov invariants
Summary
X
Syllabi
Wikipedia
Dimensions citations
This data is correct as of December 2015 - for more up to date information, please visit
https://opensyllabus.org/
So far, Altmetric has seen this research output assigned in
3
syllabi from
2
institutions on Open Syllabus Project.
Institution
Syllabi count
Course subject areas covered
Pitzer College
2
Unknown
Harvard University
1
Medicine