An Atiyah-Hirzebruch spectral sequence for KR-theory
By Daniel Dugger. 2003
116 citations recorded by the source corpus.
We construct a spectral sequence for computing KR-theory, analogous to the spectral sequence relating motivic cohomology to algebraic K-theory.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/6a36c91fe3b900cd88f6b342f32b90e23609bdae
How researchers see this paper
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In Algebra and Number Theory
In Geometry and Topology
- M. Hill
- M. Hopkins
- D. Ravenel
- Andrew Justin Blumberg
- S. Schwede
- Charles Rezk
- A. Mathew
- Lennart Meier
In Mathematical Physics
- M. Hill
- M. Hopkins
- D. Ravenel
- Andrew Justin Blumberg
- S. Schwede
- Charles Rezk
- A. Mathew
- Lennart Meier
Citations in the corpus
- On the nonexistence of elements of Kervaire invariant one (2009, methodology): “Versions of it have appeared in work of Dan Dugger [22], Hopkins-Morel (unpublished), Voevodsky [81], [82], [83], and Hu-Kriz [37].”
- The slice spectral sequence for the $C_{4}$ analog of real $K$-theory (2015, unknown): “For KR it was first analyzed by Dugger [4] and his work is described below in Section 8.”