Hardcover
For a mathematician, a knot is a closed loop in 3-dimensional space: imagine knotting an extension cord and then closing it up by inserting its plug into its outlet. Knot theory is of central importance in pure and applied mathematics. This book is a survey of topics in the mathematical theory of knots.

Handbook of Knot Theory

$412.80

  • Hardcover

    502 pages

  • Release Date

    2 August 2005

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Book Details

ISBN-13:9780444514523
ISBN-10:044451452X
Author:Morwen Thistlethwaite, William Menasco
Publisher:Elsevier Science & Technology
Imprint:Elsevier Science Ltd
Format:Hardcover
Number of Pages:502
Release Date:2 August 2005
Weight:1.05kg
Dimensions:165mm x 240mm
A-Format
B-Format
C-Format
Handbook of Knot Theory by Morwen Thistlethwaite - ISBN: 9780444514523
165 × 240 mm
A4
mm / in
What They're Saying

Critics Review

CHOICE - September 2006 Handbook of Knot Theory, ed. By William Menasco and Morwen Thistlethwaite. Elsevier, 2005. 492 p bibl indexes ISBN 044451452X, $138.00 Another title, perhaps “Surveys of Recent Advances in Knot Theory” might better suit this book. “Handbook” suggests, say, tabulations of those knots with few crossings in various classes, listed with their properties and invariants, everything supplemented by specifications of useful algorithms and key theorems that capture such regularities as emerge from all the data. But the era of such a handbook has passed. Indeed, the chapter by J. Hoste describes the state of the art concerning know enumeration. Although we lack an efficient, general recognition algorithm, existing techniques will classify the billions of distinct knots up to 20 crossings, and the mere dissemination of the results requires digital means and ingenuity. Other chapters will also immediately invite undergraduates, especially chapters by J.S. Burman and T.E. Brendle on braids, and L.H. Kauffman on knot diagrammatics. Overall, the ten chapters represent distinct views of the subject by some of its leading experts. More advanced students may read chapters by C. Adams and J. Weeks about hyperbolic (complements of) knots for an excellent entree into Thurston’s geometrization program, or chapters G. Friedman and C. Livingston about spheres knotting in four-dimensional space, an intriguing topic rarely treated outside the journal literature. SUMMING UP: Highly recommended. General readers; lower-division undergraduates through professionals. - D.V. Feldman, University of New Hampshire

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