Localization in Group Theory and Homotopy Theory and Related Topics
Battelle Seattle 1974 Seminar
Published on 21. November 1974
Book
Paperback/Softback
VIII, 180 pages
978-3-540-06963-8 (ISBN)
Description
Convergent functors and spectra.- The generalized Zabrodsky theorem.- A functor which localizes the higher homotopy groups of an arbitrary C. W. complex.- Homological localizations of spaces, groups, and II-modules.- Normalizers of maximal tori.- Metastable embedding and 2-localization.- The mod 3 homotopy type of F4.- On direct limits of nilpotent groups.- Arithmetic K-theory.- Relations in regular categories.- Nilpotent groups with finite commutator subgroups.- Lie groups from a homotopy point of view.- Nilpotent groups, homotopy types and rational lie algebras.- H-space newsletter - May, 1974.- The mod p decomposition of lie groups.- Self-maps of classifying spaces.- Genus and cancellation for h-spaces.- p Equivalences and homotopy type.
More details
Series
Edition
1974 ed.
Language
English
Place of publication
Berlin
Germany
Publishing group
Springer Berlin
Target group
Professional and scholarly
Research
Illustrations
VIII, 180 p.
Dimensions
Height: 235 mm
Width: 155 mm
Thickness: 11 mm
Weight
289 gr
ISBN-13
978-3-540-06963-8 (9783540069638)
DOI
10.1007/BFb0070635
Schweitzer Classification
Content
Convergent functors and spectra.- The generalized Zabrodsky theorem.- A functor which localizes the higher homotopy groups of an arbitrary C. W. complex.- Homological localizations of spaces, groups, and II-modules.- Normalizers of maximal tori.- Metastable embedding and 2-localization.- The mod 3 homotopy type of F4.- On direct limits of nilpotent groups.- Arithmetic K-theory.- Relations in regular categories.- Nilpotent groups with finite commutator subgroups.- Lie groups from a homotopy point of view.- Nilpotent groups, homotopy types and rational lie algebras.- H-space newsletter - May, 1974.- The mod p decomposition of lie groups.- Self-maps of classifying spaces.- Genus and cancellation for h-spaces.- p Equivalences and homotopy type.