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<図書>
Braids and coverings : selected topics

責任表示 Vagn Lundsgaard Hansen
シリーズ London Mathematical Society student texts ; 18
データ種別 図書
出版情報 Cambridge : Cambridge University Press , 1989
本文言語 英語
大きさ x, 191 p. : ill. ; 24 cm
概要 This book is based on a graduate course taught by the author at the University of Maryland, USA. The lecture notes have been revised and augmented by examples. The work falls into two strands. The fir...t two chapters develop the elementary theory of Artin Braid groups both geometrically and via homotopy theory, and discuss the link between knot theory and the combinatorics of braid groups through Markov⿿s Theorem. The final two chapters give a detailed investigation of polynomial covering maps, which may be viewed as a homomorphism of the fundamental group of the base space into the Artin braid group on n strings. This book will be of interest to both topologists and algebraists working in braid theory.
This book is based on a graduate course taught by the author at the University of Maryland, USA. The lecture notes have been revised and augmented by examples. The work falls into two strands. The first two chapters develop the elementary theory of Artin Braid groups both geometrically and via homotopy theory, and discuss the link between knot theory and the combinatorics of braid groups through Markov⿿s Theorem. The final two chapters give a detailed investigation of polynomial covering maps, which may be viewed as a homomorphism of the fundamental group of the base space into the Artin braid group on n strings. This book will be of interest to both topologists and algebraists working in braid theory.
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所蔵情報



理系図3F 数理独自 HANS/40/1 1989
068222190003052


理系図 自動書庫 414.8/H 291/1A 1989
068582194005372

書誌詳細

一般注記 Includes bibliographies and index
著者標目 *Hansen, Vagn Lundsgaard
件 名 LCSH:Braid theory
LCSH:Covering spaces (Topology)
LCSH:Algebraic topology
分 類 DC19:510
NDC8:410.8
書誌ID 1001385083
ISBN 0521384796
NCID BA07965177
巻冊次 : hard ; ISBN:0521384796
: pbk ; ISBN:0521387574
登録日 2009.11.02
更新日 2017.02.18

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