Book contents
- Frontmatter
- Table of Contents
- List of Contributors
- Preface
- Frontispiece
- 1 Comparing Dualities in the K(n)-local Category
- 2 Axiomatic Representation Theory of Finite Groups by way of Groupoids
- 3 Chromatic Fracture Cubes
- 4 An Introduction to Algebraic Models for Rational G–Spectra
- 5 Monoidal Bousfield Localizations and Algebras over Operads
- 6 Stratification and Duality for Unipotent Finite Supergroup Schemes
- 7 Bi-incomplete Tambara Functors
- 8 Homotopy Limits of Model Categories, Revisited
8 - Homotopy Limits of Model Categories, Revisited
Published online by Cambridge University Press: 29 October 2021
Book contents
- Frontmatter
- Table of Contents
- List of Contributors
- Preface
- Frontispiece
- 1 Comparing Dualities in the K(n)-local Category
- 2 Axiomatic Representation Theory of Finite Groups by way of Groupoids
- 3 Chromatic Fracture Cubes
- 4 An Introduction to Algebraic Models for Rational G–Spectra
- 5 Monoidal Bousfield Localizations and Algebras over Operads
- 6 Stratification and Duality for Unipotent Finite Supergroup Schemes
- 7 Bi-incomplete Tambara Functors
- 8 Homotopy Limits of Model Categories, Revisited
Summary
The definition of the homotopy limit of a diagram of left Quillen functors of model categories has been useful in a number of applications. In this chapter we review its definition and summarise some of these applications. We conclude with a discussion of why we could work with right Quillen functors instead, but cannot work with a combination of the two.
- Type
- Chapter
- Information
- Equivariant Topology and Derived Algebra , pp. 314 - 338Publisher: Cambridge University PressPrint publication year: 2021