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Lectures in Knot Theory: An Exploration of Contemporary Topics by J?zef H. Przyt

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Item specifics

Condition
Brand New: A new, unread, unused book in perfect condition with no missing or damaged pages. See all condition definitionsopens in a new window or tab
ISBN-13
9783031400438
Book Title
Lectures in Knot Theory
ISBN
9783031400438

About this product

Product Identifiers

Publisher
Springer International Publishing A&G
ISBN-10
3031400437
ISBN-13
9783031400438
eBay Product ID (ePID)
6061625980

Product Key Features

Number of Pages
Xv, 520 Pages
Publication Name
Lectures in Knot Theory : an Exploration of Contemporary Topics
Language
English
Subject
Algebra / Abstract, General, Topology, Discrete Mathematics
Publication Year
2024
Type
Textbook
Author
Dionne Ibarra, Rhea Palak Bakshi, Deborah Weeks, Gabriel Montoya-Vega, Józef H. Przytycki
Subject Area
Mathematics
Series
Universitext Ser.
Format
Trade Paperback

Dimensions

Item Length
9.3 in
Item Width
6.1 in

Additional Product Features

Dewey Edition
23
Number of Volumes
1 vol.
Illustrated
Yes
Dewey Decimal
514.2242
Table Of Content
1. History of Knot Theory From Ancient Times to Gauss and His Student Listing.- 2. History of Knot Theory From Gauss to Jones.- 3. FROM FOX 3-COLORING TO THE YANG-BAXTER OPERATOR.- 4. Lecture ?: Goeritz and Seifert Matrices.- 5. Chapter Heading.- 6. The HOMFLYPT and the 2-variable Kauffman Polynomial.- 7. Lecture 8: The Temperley - Lieb Algebra and Braid Groups.- 8. Lecture 9: Symmetrizers of Finite Groups and Jones-Wenzl Idempotents.- 9. Lecture 10: Plucking polynomial of rooted trees and its use in knot theory.- 10. Lecture 11: Basics of Skein Modules.- 11. Lecture 12: The Kauffman Bracket Skein Module.- 12. Lecture 13: The Kauffman Bracket Skein Module and Algebra of Surface I-bundles.- 13. Lecture 14: Multiplicative Structure of the Kauffman Bracket Skein Algebra of the Thickened T-Shirt.- 14. Spin Structure and the Framing Skein Module of Links in 3-Manifolds.- 15. Lecture 16: The Witten - Reshetikhin - Turaev Invariant of 3-manifolds.- 16. Lecture 19: Type A Gram determinant.-17. Lecture 18: Gram Determinants of Type B and Type M b.- 18. Lecture 19: Khovanov homology: a categorification of The Jones polynomial.- 19. Lecture 20: Long Exact Sequence of Khovanov Homology and Torsion.- 20. Lecture 21: Categorification of Skein Modules of Twisted I-bundles over surfaces.- Appendix A: Basics of 3-Dimensional Topology. -Appendix B: Surgery on Links in the 3-Sphere and Kirby's Calculus. -Glossary.- SOlutions.
Synopsis
This text is based on lectures delivered by the first author on various, often nonstandard, parts of knot theory and related subjects. By exploring contemporary topics in knot theory including those that have become mainstream, such as skein modules, Khovanov homology and Gram determinants motivated by knots, this book offers an innovative extension to the existing literature. Each lecture begins with a historical overview of a topic and gives motivation for the development of that subject. Understanding of most of the material in the book requires only a basic knowledge of topology and abstract algebra. The intended audience is beginning and advanced graduate students, advanced undergraduate students, and researchers interested in knot theory and its relations with other disciplines within mathematics, physics, biology, and chemistry. Inclusion of many exercises, open problems, and conjectures enables the reader to enhance their understanding of the subject. The use of this text for the classroom is versatile and depends on the course level and choices made by the instructor. Suggestions for variations in course coverage are included in the Preface. The lecture style and array of topical coverage are hoped to inspire independent research and applications of the methods described in the book to other disciplines of science. An introduction to the topology of 3-dimensional manifolds is included in Appendices A and B. Lastly, Appendix C includes a Table of Knots.
LC Classification Number
QA613-613.8

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