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OverviewThis is a state-of-the-art volume which presents surveys of the field by famous knot theorists. It also includes recent research work by graduate and postgraduate students. The ideas presented cover racks, imitations, welded braids, wild braids, surgery, computer calculations and plottings, presentations of knot groups and representations of knot and link groups in permutation groups, the complex plane and/or groups of motions. This work should be of interest to mathematicians, graduate students and scientists interested in knot theory. Full Product DetailsAuthor: M.E. BozhüyükPublisher: Springer Imprint: Springer Edition: 1993 ed. Volume: 399 Dimensions: Width: 15.50cm , Height: 2.20cm , Length: 23.50cm Weight: 0.723kg ISBN: 9780792322856ISBN 10: 0792322851 Pages: 353 Publication Date: 31 August 1993 Audience: College/higher education , Professional and scholarly , Postgraduate, Research & Scholarly , Professional & Vocational Format: Hardback Publisher's Status: Active Availability: Manufactured on demand We will order this item for you from a manufactured on demand supplier. Table of ContentsInvited papers.- Knot Projections and Knot Coverings.- Knots and Knot Spaces.- Knot Groups.- An Introduction to Species and the Rack Space.- Some Remarks on the Braid-Permutation Group.- to Topological Imitations of (3,1)-Dimensional Manifold Pairs.- A Wild Variation of Artin’s Braids.- Invariants of Links and 3-Manifolds from Skein Theory and from Quantum Groups.- Classical Numerical Invariants in Knot Theory.- The Quest for a Knot with Trivial Jones Polynomial: Diagram Surgery and the Temperley-Lieb Algebra.- Twisted Topological Invariants Associated with Representations.- On the Alexander and Jones Polynomial.- Contributed papers.- Hyperbolic 3-dimensional Orbifolds.- Irregular Dihedral Branched Coverings of Knots.- 2-Dimensional Braids and Chart Descriptions.- On Links Embedded into Surfaces of Heegaard Splittings of S3.- A Search for Kernels of Burau Representations.- The Witten-Reshitikhin-Turaev Invariant for Three-Manifolds.ReviewsAuthor InformationTab Content 6Author Website:Countries AvailableAll regions |