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An Invitation to Knot Theory

The Only Undergraduate Textbook to Teach Both Classical and Virtual Knot Theory An Invitation to Knot Theory: Virtual and Classical;

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Virtual Knots

the study of further problems. Virtual knot theory finds its applications in classical knot theory. Virtual knot theory occupies an;

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Encyclopedia of Knot Theory

Knot theory is a fascinating mathematical subject, with multiple links to theoretical physics. This enyclopedia is filled with valuable;

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Interactive Introduction to Knot Theory

This well-written and engaging volume, intended for undergraduates, introduces knot theory, an area of growing interest in contemporary;

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Hyperbolic Knot Theory

This book provides an introduction to hyperbolic geometry in dimension three, with motivation and applications arising from knot theory;

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Knots

This book is an introduction to classical knot theory. Topics covered include: different constructions of knots, knot diagrams, knot groups;

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Physical And Numerical Models In Knot Theory

, and search for special structures in knot theory, increased computational power has made them a staple in many facets of the field. The volume;

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Knot Book

Over a century old, knot theory is today one of the most active areas of modern mathematics. The study of knots has led to important;

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The Knot Book

quickly leads to deep results in topology and geometry. The Knot Book is an introduction to this rich theory, starting with our familiar;

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Handbook Of Knot Theory

space: imagine knotting an extension cord and then closing it up by inserting its plug into its outlet. Knot theory is of central importance;

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Knot Projections

presentation exploits the intuitiveness of knot projections to introduce the material to an audience without a prior background in topology, making the;

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Knot Projections

presentation exploits the intuitiveness of knot projections to introduce the material to an audience without a prior background in topology, making the;

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Knot Theory

Over the last fifteen years, the face of knot theory has changed due to various new theories and invariants coming from physics, topology;

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Knot Theory

Over the last fifteen years, the face of knot theory has changed due to various new theories and invariants coming from physics, topology;

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Knots and Links

Rolfsen's beautiful book on knots and links can be read by anyone, from beginner to expert, who wants to learn about knot theory. Beginners;

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Invitation to Mathematics

Based on a well-received course designed for philosophy students, this book is an informal introduction to mathematical thinking. The work;

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Introductory Lectures On Knot Theory

of new forms of algebraic topology relevant to knot theory. The theory of skein modules is an older development also having its roots in Jones;

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Diagram Genus, Generators, and Applications

on the combinatorial theory of knots and supplies proofs for a number of theorems. The book begins with an introduction to the origin;

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Introduction To Vassiliev Knot Invariants

basic and informal introduction to knot theory, giving many examples of knot invariants before the class of Vassiliev invariants is introduced;

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Complexity: Knots, Colourings And Countings

University. Their aim is to link together algorithmic problems arising in knot theory, statistical physics and classical combinatorics. Apart from;

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Knots And Physics (Fourth Edition)

This invaluable book is an introduction to knot and link invariants as generalized amplitudes for a quasi-physical process. The demands;

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Knots And Physics

stance toward the knot theory and its relations with these subjects. This has the advantage of providing very direct access to the algebra and to;

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Loops, Knots, Gauge Theories and Quantum Gravity

Now in paperback, this text provides a self-contained introduction to applications of loop representations and knot theory in particle;

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Linknot

LinKnot - Knot Theory by Computer provides a unique view of selected topics in knot theory suitable for students, research mathematicians;

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Knots

object of mathematical theory, used to unravel ideas about the topological nature of space. In recent years knot theory has been brought to bear;

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Knots

object of mathematical theory, used to unravel ideas about the topological nature of space. In recent years knot theory has been brought to bear;

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Guts of Surfaces and the Colored Jones Polynomial

boundary slope of an essential surface in the knot complement. We show that certain coefficients of the polynomial measure how far this surface;

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