Unstable Modules over the Steenrod Algebra and Sullivan's Fixed Point Set Conjecture

By: Lionel Schwartz

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Paperback | 15 July 1994 | Edition Number 1

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240 Pages

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2.0 x 1.3 x 0.2

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A comprehensive account of one of the main directions of algebraic topology, this book focuses on the Sullivan conjecture and its generalizations and applications. Lionel Schwartz collects here for the first time some of the most innovative work on the theory of modules over the Steenrod algebra, including ideas on the Segal conjecture, work from the late 1970s by Adams and Wilkerson, and topics in algebraic group representation theory.
This course-tested book provides a valuable reference for algebraic topologists and includes foundational material essential for graduate study.

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Non-Fiction Mathematics Algebra Topology Algebraic Topology Miscellaneous Items

Introduction
Frequently used notation
Recollections of the Steenrod algebra and unstable A-modules
Algebraic Brown-Gitler technology
U-Injectivity of the mod p cohomology of elementary abelian p-groups and Lannes' functor TV
The structure of indecomposable reduced U-injectives
The category U/Nil, analytic functors, and representations of the symmetric groups6. Subcategories of U
Non-Abelian homological algebra and Andreacute;-Quillen cohomology8. On homotopy classes of maps from BV
The generalized Sullivan conjecture and the cohomology of mapping spaces
References
Index of notation
Index
Table of Contents provided by Publisher. All Rights Reserved.

Unstable Modules over the Steenrod Algebra and Sullivan's Fixed Point Set Conjecture

At a Glance

Paperback

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How to return your order

Defective items

You Can Find This Book In

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