The Stable Homotopy Category Has a Unique Model at the Prime 2
By S. Schwede. 2001
50 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics, Molecular Biology
View Paper: https://www.semanticscholar.org/paper/17be91d10543c992d84ab4746702034e07c0e515
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Geometry and Topology
- S. Schwede
- B. Shipley
- Mark Hovey
- Jon P. May
- Bertrand Toën
- Andrew Justin Blumberg
- D. Gepner
- B. Keller
In Mathematical Physics
- S. Schwede
- B. Shipley
- Mark Hovey
- Jon P. May
- Bertrand Toën
- Andrew Justin Blumberg
- D. Gepner
- B. Keller
In Molecular Biology
- S. Schwede
- B. Shipley
- Mark Hovey
- Jacob Lurie
- L. Cohn
- Andrew Justin Blumberg
- Vladimir Voevodsky
- Gonçalo Tabuada
Citations in the corpus
- Spectra and symmetric spectra in general model categories (2000, background): “See also see [ 22 ] and [23] for uniqueness results for the usual stable homotopy category.”
- Stable model categories are categories of modules (2003, background): “These uniqueness results are then developed further in [62] [55].”
- Morita theory in abelian, derived and stable model categories (2003, background): “cient conditions for when a stable model category is Quillen equivalent to spectra – some of them in terms of the homotopy category and the natural action of the stable homotopy groups of spheres. In [Sch01b], this result is extended to a uniqueness theorem showing that the 2-local stable homotopy c”