Equivariant Universal Coefficient and Kunneth Spectral Sequences
arXiv:math/0410162 · doi:10.1112/S0024611505015492
Abstract
We construct hyper-homology spectral sequences of Z-graded and ROG-graded Mackey functors for Ext and Tor over G-equivariant S-algebras (A-infty ring spectra) for finite groups G. These specialize to universal coefficient and Kunneth spectral sequences.
Cited by in corpus (13)
- The -spectrum and its invertible modules
- Spectral Mackey functors and equivariant algebraic K-theory (II)
- Modules in Monoidal Model Categories
- On the K-theory of the coordinate axes in the plane
- Coherence for invertible objects and multi-graded homotopy rings
- Conjugation Spaces are Cohomologically Pure
- The Künneth Theorem in equivariant K-theory for actions of a cyclic group of order 2
- On the Brun spectral sequence for topological Hochschild homology
- Real topological Hochschild homology of schemes
- The topological Hochschild homology of algebraic -theory of finite fields
- Real topological Hochschild homology via the norm and Real Witt vectors
- The R(S^1)-graded equivariant homotopy of THH(F_p)
- On the structure of the -graded homotopy of for cyclic -groups