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Topology I : General Survey

Topology I : General Survey Hard cover - 1995

by S.P. Novikov

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  • Hardcover

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Details

  • Title Topology I : General Survey
  • Author S.P. Novikov
  • Binding Hard Cover
  • Edition Illustrated.
  • Condition New
  • Pages 322
  • Volumes 1
  • Language ENG
  • Publisher Springer, Berlin
  • Date 1995-12-21
  • Illustrated Yes
  • Features Illustrated, Maps
  • Bookseller's Inventory # ria9783540170075_pod
  • ISBN 9783540170075 / 3540170073
  • Weight 1.41 lbs (0.64 kg)
  • Dimensions 9.21 x 6.14 x 0.75 in (23.39 x 15.60 x 1.91 cm)
  • Library of Congress Catalog Number 91027179
  • Dewey Decimal Code 514.223

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From the publisher

This volume introduces the topology subseries of the EMS (there is a separate subseries on general topology). The author has collected the most important results of modern topology together with the motivating examples and applications, with a particular emphasis on geometry. Besides graduate students in topology, geometers and theoretical physicists at an advanced level should also find EMS 12 useful.

First line

In the present essay, we attempt to convey some idea of the skeleton of topology, and of various topological concepts.

From the rear cover

This book constitutes nothing less than an up-to-date survey of the whole field of topology (with the exception of "general (set-theoretic) topology"), or, in the words of Novikov himself, of what was termed at the end of the 19th century "Analysis Situs", and subsequently diversified into the various subfields of combinatorial, algebraic, differential, homotopic, and geometric topology. The book gives an overview of these subfields, beginning with the elements and proceeding right up to the present frontiers of research. Thus one finds here the whole range of topological concepts from fibre spaces (Chap.2), CW-complexes, homology and homotopy, through bordism theory and K-theory to the Adams-Novikov spectral sequence (Chap.3), and in Chapter 4 an exhaustive (but necessarily concentrated) survey of the theory of manifolds. An appendix sketching the recent impressive developments in the theory of knots and links and low-dimensional topology generally, brings the survey right up to the present. This work represents the flagship, as it were, in whose wake follow more detailed surveys of the various subfields, by various authors.