Algebraic invariants of links / Jonathan Hillman.

This book serves as a reference on links and on the invariants derived via algebraic topology from covering spaces of link exteriors. It emphasizes the features of the multicomponent case not normally considered by knot-theorists, such as longitudes, the homological complexity of many-variable Laure...

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Bibliographic Details
Main Author: Hillman, Jonathan A. (Jonathan Arthur), 1947-
Format: eBook
Language:English
Published: Hackensack, N.J. : World Scientific, 2012.
Edition:2nd ed.
Series:K & E series on knots and everything ; v. 52.
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Online Access:Click for online access
Description
Summary:This book serves as a reference on links and on the invariants derived via algebraic topology from covering spaces of link exteriors. It emphasizes the features of the multicomponent case not normally considered by knot-theorists, such as longitudes, the homological complexity of many-variable Laurent polynomial rings, the fact that links are not usually boundary links, free coverings of homology boundary links, the lower central series as a source of invariants, nilpotent completion and algebraic closure of the link group, and disc links. Invariants of the types considered here play an essent.
Physical Description:1 online resource (xiv, 353 pages) : illustrations
Bibliography:Includes bibliographical references and index.
ISBN:9789814407397
9814407399