Logo

E 'Infinite' Ring Spaces and E 'Infinite' Ring Spectra

Large book cover: E 'Infinite' Ring Spaces and E 'Infinite' Ring Spectra

E 'Infinite' Ring Spaces and E 'Infinite' Ring Spectra
by

Publisher: Springer
ISBN/ASIN: 3540081364
ISBN-13: 9783540081364
Number of pages: 280

Description:
The theme of this book is infinite loop space theory and its multiplicative elaboration. This is the appropriate framework for the most structured development of algebraic K-theory, by which we understand the homotopy theory of discrete categories, and one of the main goals of this volume is a complete analysis of the relationship between the classifying spaces of geometric topology and the infinite loop spaces of algebraic K-theory.

Home page url

Download or read it online for free here:
Download link
(8.9MB, PDF)

Similar books

Book cover: Modern Algebraic TopologyModern Algebraic Topology
by - Macmillan
Contents: Preliminary algebraic background; Chain relationships; The absolute homology groups and basic examples; Relative omology modules; Manifolds and fixed cells; Omology exact sequences; Simplicial methods and inverse and direct limits; etc.
(7257 views)
Book cover: A Primer on Homotopy ColimitsA Primer on Homotopy Colimits
by - University of Oregon
This is an expository paper on homotopy colimits and homotopy limits. These are constructions which should arguably be in the toolkit of every modern algebraic topologist. Many proofs are avoided, or perhaps just sketched.
(9783 views)
Book cover: A Topology PrimerA Topology Primer
by - Technische Universität Kaiserslautern
The purpose of this text is to make familiar with the basics of topology, to give a concise introduction to homotopy, and to make students familiar with homology. Readers are expected to have knowledge of analysis and linear algebra.
(12781 views)
Book cover: Topology of Stratified SpacesTopology of Stratified Spaces
by - Cambridge University Press
This book concerns the study of singular spaces using techniques of geometry and topology and interactions among them. The authors cover intersection homology, L2 cohomology and differential operators, the topology of algebraic varieties, etc.
(8663 views)