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Kunio Murasugi, "Knot Theory and Its Applications"

Knot theory is a concept in algebraic topology that has found applications to a variety of mathematical problems as well as to problems in computer science, biological and medical research, and mathematical physics. This book is directed to a broad audience of researchers, beginning graduate students, and senior undergraduate students in these fields.

The book contains most of the fundamental classical facts about the theory, such as knot diagrams, braid representations, Seifert surfaces, tangles, and Alexander polynomials; also included are key newer developments and special topics such as chord diagrams and covering spaces. The work introduces the fascinating study of knots and provides insight into applications to such studies as DNA research and graph theory. In addition, each chapter includes a supplement that consists of interesting historical as well as mathematical comments.

The author clearly outlines what is known and what is not known about knots. He has been careful to avoid advanced mathematical terminology or intricate techniques in algebraic topology or group theory. There are numerous diagrams and exercises relating the material. The study of Jones polynomials and the Vassiliev invariants are closely examined.

"The book ...develops knot theory from an intuitive geometric-combinatorial point of view, avoiding completely more advanced concepts and techniques from algebraic topology...Thus the emphasis is on a lucid and intuitive exposition accessible to a broader audience... The book, written in a stimulating and original style, will serve as a first approach to this interesting field for readers with various backgrounds in mathematics, physics, etc. It is the first text developing recent topics as the Jones polynomial and Vassiliev invariants on a level accessible also for non-specialists in the field." -Zentralblatt Math

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	Science/Engineering Knot Theory Charles Livingston “Knot Theory" The Mathematical Association of America \| 1996-09-05 \| ISBN: 0883850273 \| 258 pages \| Djvu \| 2,1 MB Knot Theory, a lively exposition of the mathematics of knotting, will appeal to a diverse audience fro ...
	Science/Engineering Knot Theory and Its Applications (Modern Birkhäuser Classics) Knot Theory and Its Applications (Modern Birkhäuser Classics)Birkhäuser Boston \| ISBN:081764718X \| 2007-10-03 \| PDF \| 342 pages \| 8 Mb Knot theory is a concept in algebraic topology that has found applications to a variety of mathematical ...
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	Science/Engineering Knot Theory Charles Livingston “Knot Theory" The Mathematical Association of America \| 1996-09-05 \| ISBN: 0883850273 \| 258 pages \| Djvu \| 2,1 MB Knot Theory, a lively exposition of the mathematics of knotting, will appeal to a diverse audience fro ...
	Science/Engineering Knot Theory and Its Applications (Modern Birkhäuser Classics) Knot Theory and Its Applications (Modern Birkhäuser Classics)Birkhäuser Boston \| ISBN:081764718X \| 2007-10-03 \| PDF \| 342 pages \| 8 Mb Knot theory is a concept in algebraic topology that has found applications to a variety of mathematical ...
	Encyclopedias Encyclopedia of Analytical Chemistry: Applications, Theory, and Instrumentation (ReUp) Robert A. Meyers , "Encyclopedia of Analytical Chemistry: Applications, Theory, and Instrumentation (ReUp)" Wiley; 1 edition (January 9, 2001) \| ISBN-10: 0471976709 \| 14344 Pages \| PDF \| 185,6 MB The highly acclaimed Encyclopedia of Analyt ...
	Science/Engineering Physical and Numerical Models in Knot Theory: Including Applications to The Life Sciences et al Jorge A. Calvo, "Physical and Numerical Models in Knot Theory: Including Applications to The Life Sciences" World Scientific Publishing Company \| 2005 \| ISBN: 9812561870 \| 628 pages \| PDF \| 27 MB The physical properties of knotted ...
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