Generalized Tate cohomology
By Alin Iacob. 2005
209 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/755945bcf43cb5d475c3efb2d171c562ceb6776f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- T. Goodwillie
- Ciprian Manolescu
- S. Schwede
- R. McCarthy
- Bjørn Ian Dundas
- Bertrand Toën
- B. Shipley
- B. Keller
In Geometry and Topology
- Bjørn Ian Dundas
- T. Goodwillie
- Ciprian Manolescu
- S. Schwede
- R. McCarthy
- Ian Zemke
- Peter S. Ozsv'ath
- Bertrand Toën
In Mathematical Physics
- Bjørn Ian Dundas
- T. Goodwillie
- Ciprian Manolescu
- S. Schwede
- R. McCarthy
- Ian Zemke
- Jacob Lurie
- Bertrand Toën
Citations in the corpus
- Pin(2)-equivariant Seiberg-Witten Floer homology and the Triangulation Conjecture (2013, methodology): “Tate homology was defined by Greenlees and May [28] as the co-Borel homology of ẼG ∧ X, where ẼG is the unreduced suspension of EG (with one of the cone points as base point).”
- The Local Structure of Algebraic K-Theory (2012, methodology): “From the cofiber sequence ES(1)+ → S 0 → ẼS1 (which may be modelled concretely by S(C)+ ⊆ D(C )+ → S C∞) we get a cofiber sequence [116] ΣXhS1 → X hS(1) → X tS 1 .”
- Global Homotopy Theory (2018, background): “The following proposition is well known, and closely related statements appear in Appendix A of [67]; however, I am not aware of a reference for the following statement in this form.”