Knots, Low-Dimensional Topology and Applications

Download or Read eBook Knots, Low-Dimensional Topology and Applications PDF written by Colin C. Adams and published by Springer. This book was released on 2019-06-26 with total page 479 pages. Available in PDF, EPUB and Kindle.
Knots, Low-Dimensional Topology and Applications
Author :
Publisher : Springer
Total Pages : 479
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ISBN-10 : 9783030160319
ISBN-13 : 3030160319
Rating : 4/5 (19 Downloads)

Book Synopsis Knots, Low-Dimensional Topology and Applications by : Colin C. Adams

Book excerpt: This proceedings volume presents a diverse collection of high-quality, state-of-the-art research and survey articles written by top experts in low-dimensional topology and its applications. The focal topics include the wide range of historical and contemporary invariants of knots and links and related topics such as three- and four-dimensional manifolds, braids, virtual knot theory, quantum invariants, braids, skein modules and knot algebras, link homology, quandles and their homology; hyperbolic knots and geometric structures of three-dimensional manifolds; the mechanism of topological surgery in physical processes, knots in Nature in the sense of physical knots with applications to polymers, DNA enzyme mechanisms, and protein structure and function. The contents is based on contributions presented at the International Conference on Knots, Low-Dimensional Topology and Applications – Knots in Hellas 2016, which was held at the International Olympic Academy in Greece in July 2016. The goal of the international conference was to promote the exchange of methods and ideas across disciplines and generations, from graduate students to senior researchers, and to explore fundamental research problems in the broad fields of knot theory and low-dimensional topology. This book will benefit all researchers who wish to take their research in new directions, to learn about new tools and methods, and to discover relevant and recent literature for future study.


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The present volume grew out of the Heidelberg Knot Theory Semester, organized by the editors in winter 2008/09 at Heidelberg University. The contributed papers