 | This article needs additional citations for
verification. (June 2014) |
In mathematics, more specifically in topology, the equivariant stable homotopy theory is a subfield of equivariant topology that studies a spectrum with group action instead of a space with group action, as in stable homotopy theory. The field has become more active recently because of its connection to algebraic K-theory. [1]
- Equivariant K-theory
- G-spectrum (spectrum with an action of an (appropriate) group G)
- ^ "Algebraic K-Theory and Equivariant Homotopy Theory" (PDF). Birs.ca. Retrieved 2015-03-11.
 | This topology-related article is a stub. You can help Wikipedia by expanding it. |
| This article needs additional citations for
verification. (June 2014) |
In mathematics, more specifically in topology, the equivariant stable homotopy theory is a subfield of equivariant topology that studies a spectrum with group action instead of a space with group action, as in stable homotopy theory. The field has become more active recently because of its connection to algebraic K-theory. [1]
- Equivariant K-theory
- G-spectrum (spectrum with an action of an (appropriate) group G)
- ^ "Algebraic K-Theory and Equivariant Homotopy Theory" (PDF). Birs.ca. Retrieved 2015-03-11.
|
| This topology-related article is a stub. You can help Wikipedia by expanding it. |