The realization space of a Π-algebra: a moduli problem in algebraic topology
By David Blanc, W. Dwyer, Paul G. Goerss. 2004
56 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/7437706db1f7316b04b29021a60e557eb09b7663
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
- K. Schemmerhorn
- M. Hopkins
- Paul G. Goerss
- Kathryn Hess
- John E. Harper
- Mark Behrens
- Charles Rezk
- Andrew Justin Blumberg
In Geometry and Topology
- Paul G. Goerss
- K. Schemmerhorn
- M. Hopkins
- Mark Behrens
- Kathryn Hess
- Charles Rezk
- John E. Harper
- A. Mathew
In Mathematical Physics
- Paul G. Goerss
- K. Schemmerhorn
- M. Hopkins
- Mark Behrens
- Kathryn Hess
- John E. Harper
- Charles Rezk
- A. Mathew
Citations in the corpus
- Model Categories and Simplicial Methods (2006, methodology): “Writing down axioms for this structure yields the notion of a Π-algebra and one can ask: given a Π-algebra Λ, in there a space A so that π∗A ∼= Λ? In [3] we defined and studied the space of all such realizations, and gave a decomposition of that space as an inverse limit of a tower where the layers ”
- Structured Ring Spectra: Moduli spaces of commutative ring spectra (2004, methodology): “For more details see Proposition 8.7 of [ 6 ].”