6 edition of Knots and applications found in the catalog.
Includes bibliographical references.
|Statement||editor, Louis H. Kauffman.|
|Series||Series on knots and everything ;, v. 6, K & E series on knots and everything ;, v. 6.|
|Contributions||Kauffman, Louis H., 1945-|
|LC Classifications||QC20.7.K56 K56 1995|
|The Physical Object|
|Pagination||xi, 478 p. :|
|Number of Pages||478|
|ISBN 10||9810220049, 9810220308|
|LC Control Number||94030312|
The Knot Book is also about the excitement of doing mathematics. Colin Adams engages the reader with fascinating examples, superb figures, and thought-provoking ideas. He also presents the remarkable applications of knot . The present volume grew out of the Heidelberg Knot Theory Semester, organized by the editors in winter /09 at Heidelberg University. The contributed papers bring the reader up to date on the currently most actively pursued areas of mathematical knot theory and its applications .
-- Step-by-step instructions for over different knots, bends, hitches, loops, plaits and whippings-- Clear photographs show in detail each stage of tying every knot-- Fascinating facts about the history and origins of knots, from the Neolithic age when the reef knot, clove hitch and running noose were used, through to the most up-to-date knots and knotting techniques-- A 4/5(7). Useful Knots is a quick reference for a number of most practical knots. There are hundreds or even thousands of knots out there and each has its specific uses. But in everyday situation average person has no time to learn them or look through all of them and pick the best one. Useful Knots offer a selected list of the best knots for most practical situations/5(K).
Welcome to Climbing Knots. These animated knots are for climbers, rescue workers, arborists, tower-climbers, and others who use rope in man-carrying applications. Selection. This selection is based on consultation with, and feedback from, many experienced climbers. Omissions. TOPOLOGY AND ITS APPLICATIONS ELSEVIER Topology and its Applications 64 () Embedding knots and links in an open book I: Basic properties Peter R. Cromwell Department of Pure Mathematics, University of Liverpool, PO Box , Liverpool L69 3BX, UK Received 1 October ; revised 18 May Abstract Birman and Menasco recently introduced a new way of presenting knots Cited by:
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The book Knots and applications book with an article on the applications of knot theory to the foundations of mathematics and ends with an article on topology and visual perception. This volume will be of immense interest to all workers interested in new possibilities in the uses of knots and knot Format: Hardcover.
The book begins with an article on the applications of knot theory to the foundations of mathematics and ends with an article on topology and visual perception. This volume will be of immense interest to all workers interested in new possibilities in the uses of knots and knot : Thaddeus M Cowan.
Knots and Applications (Series on Knots and Everything) by Louis H. Kauffman (Editor) ISBN ISBN Why is ISBN important. ISBN. This bar-code number lets you verify that you're getting exactly the right version or edition of a book.
Author: Louis H. Kauffman. Knots and Applications. This volume is a collection of research papers devoted to the study of relationships between knot theory and the foundations of mathematics, physics, chemistry, biology and psychology.5/5(1).
This book introduces the study of knots, providing insights into recent applications in DNA research and graph theory. It sets forth fundamental facts such as knot diagrams, braid representations, Seifert surfaces, tangles, and Alexander by: This book is directed to a broad audience of researchers, beginning graduate students, and senior undergraduate students in these fields.
The book contains most 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 /5(4). Knots and Applications.
This volume is a collection of research papers devoted to the study of relationships between knot theory and the foundations of mathematics, physics, chemistry, biology and psychology. An appendix with a discussion on invariants of embedded graphs and Vassiliev invariants has also been book is an introduction to knot and link invariants as generalized amplitudes (vacuum-vacuum amplitudes) for a quasi-physical process.5/5(1).
Sailing Knots is an invaluable guidebook for all sailors. Included are expert instructions on how to tie over 60 nautical knots; step-by-step color illustrations for every knot; and background information on the history, lore and accreditation of the knots/5(5). The Ashley Book of Knots is an encyclopedia of knots written and illustrated by the American artist Clifford W.
Ashley. First published init was the culmination of over 11 years of work. The book contains exactly numbered entries and an estimated illustrations. Addeddate Identifier Knots_and_Applications_by_Louis_H._Kauffman Identifier-ark ark://t4zh0h Ocr ABBYY FineReader Pages.
These proceedings present a diverse collection of high-quality, state-of-the-art research and survey articles written by top experts on topics ranging from the theoretical approaches of knot theory and low-dimensional topology to their applications in.
The book begins with an article on the applications of knot theory to the foundations of mathematics and ends with an article on topology and visual perception.
This volume will be of immense interest to all workers interested in new possibilities in the uses of knots and knot. Other key books of interest on this topic available from the AMS are The Shoelace Book: A Mathematical Guide to the Best (and Worst) Ways to Lace your Shoes and The Knot Book.
Readership Advanced undergraduates, graduate students, and research mathematicians interested in knot theory and its applications to low-dimensional topology. Knots and applications. [Louis H Kauffman;] This volume is a collection of research papers devoted to the study of relationships between knot theory and the foundations of mathematics, physics, chemistry, biology and psychology.
Book\/a>, schema:CreativeWork\/a>. 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 graduateBrand: Birkhäuser Basel. Knots, Low-Dimensional Topology and Applications: Knots in Hellas, International Olympic Academy, Greece, July (1st ed.
) (Springer Proceedings in. Rope Knots. This selection of over of the best rope knots is for use by boaters, paddlers, scouts, search and rescue, arborists, climbers and all outdoor pursuits. It includes a large range of camping knots and essential utility knots. Volume 6-Knots and Applications. Edited By: Louis H Kauffman (University of Illinois, Chicago) Volume 5-Gems, Computers and Attractors for 3-Manifolds.
By (author): Sóstenes Lins (Universidade Federal de Pernambuco, Brazil) Volume 4-Gauge Fields, Knots and Gravity. By (author): John Baez (UC Riverside) and ; Javier P Muniain (UC Riverside). We’ve Got the Knots. Animated Knots by Grog is the web’s #1 site for learning how to tie knots.
From Boating Knots, Fishing Knots and Climbing Knots to tying a tie, or even Surgical Knots — we’ve got it covered. Follow along as ropes tie themselves, showing just the essential steps, so you can master a knot in no time.
The book concerns quandles, algebraic structures with axioms related to the Reidemeister moves, and their applications to knot and link invariants. An interesting connection with Chern-Simons classes rounds out this fun and interesting monograph.” (Sam Nelson, zbMATH)Brand: Springer Singapore.
Part 2 is an introduction to knot theory with an emphasis on invariants. Part 3 presents applications of topology and geometry to molecular symmetries, DNA, and proteins.
Each chapter ends with exercises that allow for better understanding of the material. The style of the book is informal and lively. This book brings together twenty essays on diverse topics in the history and science of knots.
It is divided into five parts, which deal respectively with knots in prehistory and antiquity, non-European traditions, working knots, the developing science of knots, and decorative and other aspects of knots.