9781470422134-1470422131-Quandles: An Introduction to the Algeba of Knots (Student Mathematical Library) (Student Mathematical Library, 74)

Quandles: An Introduction to the Algeba of Knots (Student Mathematical Library) (Student Mathematical Library, 74)

ISBN-13: 9781470422134
ISBN-10: 1470422131
Author: Mohamed Elhamdadi, Sam Nelson
Publication date: 2015
Publisher: American Mathematical Society
Format: Paperback 245 pages
Category: Mathematics
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Book details

ISBN-13: 9781470422134
ISBN-10: 1470422131
Author: Mohamed Elhamdadi, Sam Nelson
Publication date: 2015
Publisher: American Mathematical Society
Format: Paperback 245 pages
Category: Mathematics

Summary

Quandles: An Introduction to the Algeba of Knots (Student Mathematical Library) (Student Mathematical Library, 74) (ISBN-13: 9781470422134 and ISBN-10: 1470422131), written by authors Mohamed Elhamdadi, Sam Nelson, was published by American Mathematical Society in 2015. With an overall rating of 4.0 stars, it's a notable title among other Mathematics books. You can easily purchase or rent Quandles: An Introduction to the Algeba of Knots (Student Mathematical Library) (Student Mathematical Library, 74) (Paperback) from BooksRun, along with many other new and used Mathematics books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $1.63.

Description

From prehistory to the present, knots have been used for purposes both artistic and practical. The modern science of Knot Theory has ramifications for biochemistry and mathematical physics and is a rich source of research projects for undergraduate and graduate students and professionals alike. Quandles are essentially knots translated into algebra. This book provides an accessible introduction to quandle theory for readers with a background in linear algebra. Important concepts from topology and abstract algebra motivated by quandle theory are introduced along the way. With elementary self-contained treatments of topics such as group theory, cohomology, knotted surfaces and more, this book is perfect for a transition course, an upper-division mathematics elective, preparation for research in knot theory, and any reader interested in knots.

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