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English
Cambridge University Press
06 September 2018
Equivariant homotopy theory started from geometrically motivated questions about symmetries of manifolds. Several important equivariant phenomena occur not just for a particular group, but in a uniform way for all groups. Prominent examples include stable homotopy, K-theory or bordism. Global equivariant homotopy theory studies such uniform phenomena, i.e. universal symmetries encoded by simultaneous and compatible actions of all compact Lie groups. This book introduces graduate students and researchers to global equivariant homotopy theory. The framework is based on the new notion of global equivalences for orthogonal spectra, a much finer notion of equivalence than is traditionally considered. The treatment is largely self-contained and contains many examples, making it suitable as a textbook for an advanced graduate class. At the same time, the book is a comprehensive research monograph with detailed calculations that reveal the intrinsic beauty of global equivariant phenomena.
By:  
Imprint:   Cambridge University Press
Country of Publication:   United Kingdom
Volume:   34
Dimensions:   Height: 235mm,  Width: 158mm,  Spine: 46mm
Weight:   1.290kg
ISBN:   9781108425810
ISBN 10:   110842581X
Series:   New Mathematical Monographs
Pages:   846
Publication Date:  
Audience:   Professional and scholarly ,  Undergraduate
Format:   Hardback
Publisher's Status:   Active

Stefan Schwede is Professor in the Mathematical Institute at the Rheinische Friedrich-Wilhelms-Universität Bonn. His main area of expertise is algebraic topology, specifically stable homotopy theory.

Reviews for Global Homotopy Theory

'This elegant monograph develops the theory of global equivariant spectra from scratch, discusses a wealth of interesting examples, and will no doubt be a catalyst for exciting developments in equivariant topology.' Gregory Z. Arone, Mathematical Reviews Clippings 'This elegant monograph develops the theory of global equivariant spectra from scratch, discusses a wealth of interesting examples, and will no doubt be a catalyst for exciting developments in equivariant topology.' Gregory Z. Arone, Mathematical Reviews Clippings


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