References on Knot Theory

See also the list of books on traditional knots (knots in rope) at the Ropers Knots Page.


Knot Theory and Its Applications

by Kunio Murasugi
Review to appear soon.
Check out the description from the publisher.

Year Published: 1996
Library of Congress Call Number: QA 612.2 M8613
Dewey Decimal Classification: 514'.224
Publisher: Birkhäuser (Boston)
ISBN: 0-8176-3817-2


A Survey of Knot Theory

by Akio Kawauchi
Review to appear soon.
Check out the description from the publisher.

Year Published: 1996
Library of Congress Call Number:
Publisher: Birkhäuser Verlag (Basel)
ISBN: 3-7643-5124-1 (Basel) or 0-8176-5124-1 (Boston)


Knots and Links

by Dale Rolfsen
A classic in the field, still frequently referenced, this book contains many beautiful ideas and hand-drawn illustrations. It does assume some background in algebraic topology.

Year Published: 1976, reprinted in 1990 with corrections.
Library of Congress Call Number: QA 612.2 R64 1990
Publisher: Publish or Perish, Inc. Houston, Texas
ISBN: 0-914098-16-0


The Knot Book

by Colin Adams
I recommend this book to anyone learning about mathematical knot theory for the first time. It assumes only a general background in mathematics yet contains a great deal to occupy even the expert. Also it has chapters on the recent applications of knot theory to other fields such as physics, chemistry and biology. Even has knot jokes and pastimes. Another good introductory book is the one by Livingston.

Year Published: 1994
Library of Congress Call Number: QA 612.2 A33 1994
Dewey Decimal Classification: 514.224
Publisher: W. H. Freeman, New York
ISBN: 0-7167-2393-X


Knots and Physics

by Louis H. Kauffman
A remarkable book, full of many fascinating ideas. First in the series on Knots and Everything published by World Scientific. Check out the other books in the series!

Year Published: 1991
Library of Congress Call Number: QC 20.7 K56 K38 1991
Publisher: World Scientific Singapore
ISBN:981-02-0343-8 (0344-6 pbk)


Knot Theory

by Charles Livingston
This book, along with the one by Adams is one of the best introductions to knot theory for the general reader.

Year Published: 1993
Library of Congress Call Number: QA 612.2 L585 1993
Publisher: Mathematical Association of America
ISBN:


Knots

by Gerhard Burde and Heiner Zieschang

Year Published: 1985
Library of Congress Call Number: QA 612.2 B87 1985
Dewey Decimal Classification: 514.224
Publisher: Walter de Gruyter
ISBN: 0-89925-014-9 (U.S.)


Go to the KnotPlot Site.